{"id":2203,"date":"2022-07-05T18:50:15","date_gmt":"2022-07-05T18:50:15","guid":{"rendered":"https:\/\/geo-webonline.com\/?page_id=2203"},"modified":"2025-04-06T23:35:20","modified_gmt":"2025-04-06T23:35:20","slug":"espectros-de-respuesta-sismica-la-interseccion-entre-la-ingenieria-geotecnica-y-el-diseno-sismorresistente-de-estructuras","status":"publish","type":"page","link":"https:\/\/geo-webonline.com\/en\/espectros-de-respuesta-sismica-la-interseccion-entre-la-ingenieria-geotecnica-y-el-diseno-sismorresistente-de-estructuras\/","title":{"rendered":"Seismic response spectra: the intersection between geotechnical engineering and seismic-resistant design of structures"},"content":{"rendered":"<div data-elementor-type=\"wp-page\" data-elementor-id=\"2203\" class=\"elementor elementor-2203\" data-elementor-post-type=\"page\">\n\t\t\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-119c44e elementor-section-boxed 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class=\"elementor-item\" tabindex=\"-1\">Proyectos geot\u00e9cnicos<\/a><\/li>\n<li class=\"menu-item menu-item-type-post_type menu-item-object-page menu-item-1168\"><a href=\"https:\/\/geo-webonline.com\/en\/contacto\/\" class=\"elementor-item\" tabindex=\"-1\">Contact<\/a><\/li>\n<\/ul>\t\t\t<\/nav>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-5ec61f8 elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"5ec61f8\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-ff37730\" data-id=\"ff37730\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-631ac98 elementor-widget elementor-widget-heading\" data-id=\"631ac98\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Seismic response spectra: the intersection between geotechnical engineering and seismic-resistant design of structures<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-494430f elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"494430f\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-5a5ac15\" data-id=\"5a5ac15\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-17e7960 elementor-widget elementor-widget-text-editor\" data-id=\"17e7960\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><em>The seismic response spectrum is a fundamental tool to perform the seismic-resistant design of most structures. However, the physical meaning of the response spectrum is often unknown to many professionals, who simply apply what is established in the current standards. Do you want to learn more about this important design tool? Continue reading this post...<\/em><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-ccf0ebe elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"ccf0ebe\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-52dfbc2\" data-id=\"52dfbc2\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-6fd98db elementor-toc--minimized-on-tablet elementor-widget elementor-widget-table-of-contents\" data-id=\"6fd98db\" data-element_type=\"widget\" data-settings=\"{&quot;headings_by_tags&quot;:[&quot;h3&quot;],&quot;exclude_headings_by_selector&quot;:[],&quot;no_headings_message&quot;:&quot;No headings were found on this page.&quot;,&quot;marker_view&quot;:&quot;numbers&quot;,&quot;minimize_box&quot;:&quot;yes&quot;,&quot;minimized_on&quot;:&quot;tablet&quot;,&quot;hierarchical_view&quot;:&quot;yes&quot;,&quot;min_height&quot;:{&quot;unit&quot;:&quot;px&quot;,&quot;size&quot;:&quot;&quot;,&quot;sizes&quot;:[]},&quot;min_height_tablet&quot;:{&quot;unit&quot;:&quot;px&quot;,&quot;size&quot;:&quot;&quot;,&quot;sizes&quot;:[]},&quot;min_height_mobile&quot;:{&quot;unit&quot;:&quot;px&quot;,&quot;size&quot;:&quot;&quot;,&quot;sizes&quot;:[]}}\" data-widget_type=\"table-of-contents.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<div class=\"elementor-toc__header\">\n\t\t\t\t\t\t<h4 class=\"elementor-toc__header-title\">\n\t\t\t\tContent\t\t\t<\/h4>\n\t\t\t\t\t\t\t\t\t\t<div class=\"elementor-toc__toggle-button elementor-toc__toggle-button--expand\" role=\"button\" tabindex=\"0\" aria-controls=\"elementor-toc__6fd98db\" aria-expanded=\"true\" aria-label=\"Open table of contents\"><i aria-hidden=\"true\" class=\"fas fa-chevron-down\"><\/i><\/div>\n\t\t\t\t<div class=\"elementor-toc__toggle-button elementor-toc__toggle-button--collapse\" role=\"button\" tabindex=\"0\" aria-controls=\"elementor-toc__6fd98db\" aria-expanded=\"true\" aria-label=\"Close table of contents\"><i aria-hidden=\"true\" class=\"fas fa-chevron-up\"><\/i><\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<div id=\"elementor-toc__6fd98db\" class=\"elementor-toc__body\">\n\t\t\t<div class=\"elementor-toc__spinner-container\">\n\t\t\t\t<i class=\"elementor-toc__spinner eicon-animation-spin eicon-loading\" aria-hidden=\"true\"><\/i>\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-6d529db elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"6d529db\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-f8b33aa\" data-id=\"f8b33aa\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-ee7a0a2 elementor-widget elementor-widget-heading\" data-id=\"ee7a0a2\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">\nThe concept of seismic response spectrum<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-e9b8da9 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"e9b8da9\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-cf0268c\" data-id=\"cf0268c\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-694eb49 elementor-widget elementor-widget-text-editor\" data-id=\"694eb49\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p class=\"translation-block\">First, let's review the concept of seismic response spectrum. To do so, it is important to mention that seismic movements are recorded through accelerograms, which represent the variation of the acceleration induced by an earthquake at the site where the seismological station is installed, during the time the event lasts.<\/p><p class=\"translation-block\">Thus, from the record reflected in the accelerogram, one can calculate, with a simple numerical integration, what is the maximum acceleration that would be induced in a simple linear oscillator with specific damping \u03b6 and a natural period T. The plot of these maximum accelerations as a function of period T, for an assumed simple oscillator with a given damping, constitutes the acceleration response spectrum.<\/p><p>Likewise, by means of a relatively simple mathematical treatment of the accelerogram, the signals corresponding to velocities and displacements can be obtained, and the corresponding response spectra can also be generated. Figure 1 shows an example of the displacement, velocity and acceleration response spectra combined in a single graph.<\/p><p><img decoding=\"async\" class=\"aligncenter\" 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\" alt=\"\" width=\"276\" height=\"130\" \/><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-3cc9984 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"3cc9984\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-1b8f674\" data-id=\"1b8f674\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-dc7e2df elementor-widget elementor-widget-text-editor\" data-id=\"dc7e2df\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p class=\"translation-block\">Figure 1 Seismic response spectra for a damping \u03b6 = 2%. El Centro earthquake, 1940 (Source: available at https:\/\/boffi.github.io\/dati_2018\/10\/handout_e.pdf).<\/p><p>\u00a0<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-b09a95f elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"b09a95f\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-49185a5\" data-id=\"49185a5\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-321bdd9 elementor-widget elementor-widget-text-editor\" data-id=\"321bdd9\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Accordingly, the response spectrum makes it possible to directly determine displacements, velocities and maximum accelerations that a seismic movement would cause in structures similar to simple linear oscillators, and in the different modes of structures similar to multiple linear oscillators. Hence, the response spectrum is a fundamental tool for the seismic-resistant design of most structures.<\/p><p>\u00a0<\/p><p>In some specific geotechnical problems, such as soil liquefaction or earthwork stability, where modeling with single or multiple linear oscillators is not appropriate, the use of the response spectrum to characterize the seismic motion is less frequent. However, the analysis of the modification of seismic motion as it propagates through the ground (a very important topic for the study of structural dynamics) is usually performed using response spectra (Jim\u00e9nez Salas, 1980).<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-5f2be65 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"5f2be65\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-ff4a03b\" data-id=\"ff4a03b\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-b6ab242 elementor-widget elementor-widget-heading\" data-id=\"b6ab242\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Single degree of freedom systems (1DFS)<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-e74777f elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"e74777f\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-46da33d\" data-id=\"46da33d\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-bc70123 elementor-widget elementor-widget-text-editor\" data-id=\"bc70123\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p class=\"translation-block\">The simplest possible structural system is a one-degree-of-freedom system. This can be exemplified by a rigid slab or roof, of weight W, supported by axially rigid columns of negligible mass, with finite bending stiffness k, embedded in its base. This system has, in addition, a damping C that allows energy absorption in the elastic range (Newmark &amp; Rosenblueth, 1971). Such a system is shown in Figure 2.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-ef723d4 elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"ef723d4\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-d063c07\" data-id=\"d063c07\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-d1e8deb elementor-widget elementor-widget-image\" data-id=\"d1e8deb\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" width=\"300\" height=\"259\" src=\"https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/1-300x259.jpg\" class=\"attachment-medium size-medium wp-image-2209\" alt=\"\" srcset=\"https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/1-300x259.jpg 300w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/1-768x664.jpg 768w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/1-14x12.jpg 14w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/1.jpg 828w\" sizes=\"(max-width: 300px) 100vw, 300px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-122c27f elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"122c27f\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-ec370d6\" data-id=\"ec370d6\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-9642ccd elementor-widget elementor-widget-text-editor\" data-id=\"9642ccd\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p class=\"translation-block\">Figure 2 A damped 1DFS (Source: Grases, 1997).<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-b6a6c89 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"b6a6c89\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-e332fa3\" data-id=\"e332fa3\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-ebc6f17 elementor-widget elementor-widget-text-editor\" data-id=\"ebc6f17\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p class=\"translation-block\">A very important concept in this type of systems is the critical damping fraction \u03b6. Basically, \u03b6 affects the free vibration by reducing it. Since \u03b6 = C \/ CCRIT, when the damper constant C is equal to or greater than CCRIT, the system does not oscillate by moving it, or by making it acquire velocity and letting it move freely, but gradually returns to its original undeformed state, which it recovers after an infinitely long time. When the constants of the damper are less than CCRIT, the system tends, oscillating, to that state (Newmark and Rosenblueth, 1971).<\/p><p>\u00a0<\/p><p class=\"translation-block\">What does this mean from a practical point of view? Figure 3 may help to answer this question. It shows two plots: one corresponding to a system without damping, which oscillates with the same amplitude for a certain time t; and the other representing a system with damping D, in which the amplitude decreases for increasing values of t.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-dbf69fa elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"dbf69fa\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-fee7e19\" data-id=\"fee7e19\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-4a45677 elementor-widget elementor-widget-image\" data-id=\"4a45677\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"300\" height=\"236\" src=\"https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/2-300x236.jpg\" class=\"attachment-medium size-medium wp-image-2210\" alt=\"\" srcset=\"https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/2-300x236.jpg 300w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/2-1024x807.jpg 1024w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/2-768x605.jpg 768w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/2-15x12.jpg 15w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/2.jpg 1028w\" sizes=\"(max-width: 300px) 100vw, 300px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-80dccbf elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"80dccbf\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-314e643\" data-id=\"314e643\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-7cec8d9 elementor-widget elementor-widget-text-editor\" data-id=\"7cec8d9\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p class=\"translation-block\">Figure 3 Free oscillations in a simple system (Source: modified from Newmark &amp; Rosenblueth, 1971).<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-4823211 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"4823211\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-7b23994\" data-id=\"7b23994\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-0939ca7 elementor-widget elementor-widget-text-editor\" data-id=\"0939ca7\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Basically, if we think in ductile structures designed to resist seismic movements, they present a behavior that follows this pattern.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-c9c01af elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"c9c01af\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-7b919e3\" data-id=\"7b919e3\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-815eb66 elementor-widget elementor-widget-heading\" data-id=\"815eb66\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Obtaining seismic response spectra<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-691db9d elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"691db9d\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-e4cfbf9\" data-id=\"e4cfbf9\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-3a2182a elementor-widget elementor-widget-text-editor\" data-id=\"3a2182a\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p class=\"translation-block\">Given an oscillator with a viscous damper, the seismic action on the oscillator is simulated by ground displacements, velocities, and accelerations, denoted by ug(t), u'g(t), and u''g(t), respectively. Therefore, the oscillator will undergo relative displacements, relative velocities, and absolute accelerations. The dynamic equilibrium condition of the oscillator mass will be:<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-cd8406e elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"cd8406e\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-bb8ab06\" data-id=\"bb8ab06\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-45baf8d elementor-widget elementor-widget-image\" data-id=\"45baf8d\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"768\" height=\"74\" src=\"https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f1-768x74.jpg\" class=\"attachment-medium_large size-medium_large wp-image-2215\" alt=\"\" srcset=\"https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f1-768x74.jpg 768w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f1-300x29.jpg 300w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f1-1024x98.jpg 1024w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f1-1536x148.jpg 1536w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f1-18x2.jpg 18w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f1.jpg 1664w\" sizes=\"(max-width: 768px) 100vw, 768px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-233e6f6 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"233e6f6\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-618395f\" data-id=\"618395f\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-f839d17 elementor-widget elementor-widget-text-editor\" data-id=\"f839d17\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p class=\"translation-block\">Given the history of ground accelerations u''g, the above equation depends on the damping \u03b6 and the circular frequency \uf077 (or period T) of the undamped system. The solution of this equation can be written in terms of the Duhamel integral (Grases, 1997), as follows:<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-3e50f14 elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"3e50f14\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-a8d7eed\" data-id=\"a8d7eed\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-2f48ead elementor-widget elementor-widget-image\" data-id=\"2f48ead\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"768\" height=\"148\" src=\"https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f2-768x148.jpg\" class=\"attachment-medium_large size-medium_large wp-image-2216\" alt=\"\" srcset=\"https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f2-768x148.jpg 768w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f2-300x58.jpg 300w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f2-1024x197.jpg 1024w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f2-1536x295.jpg 1536w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f2-18x3.jpg 18w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/f2.jpg 1664w\" sizes=\"(max-width: 768px) 100vw, 768px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-020cc72 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"020cc72\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-d73833b\" data-id=\"d73833b\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-62823b6 elementor-widget elementor-widget-text-editor\" data-id=\"62823b6\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p class=\"translation-block\">For \u03b6 \u2264 0.20 the value of D is, for practical purposes, equal to the value of \uf077. The maximum value of the displacement obtained for a particular period is the ordinate of the relative displacement spectrum; repeating the calculation for different periods allows obtaining the envelope of the maximum displacements, which constitutes the relative displacement spectrum (Sd) for a selected damping \u03b6 (Wiegel, 1970). The process is summarized in Figure 4.<\/p><p>\u00a0<\/p><p class=\"translation-block\">The product \u03c9.Sd has units of velocity and is related to the maximum strain energy stored in the system during the response. Thus, the Spv vs. T plot is called the pseudo-velocity response spectrum (Grases, 1997).<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-ceddf13 elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"ceddf13\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-2478eee\" data-id=\"2478eee\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-c89a2d4 elementor-widget elementor-widget-image\" data-id=\"c89a2d4\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"300\" height=\"171\" src=\"https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/3-300x171.jpg\" class=\"attachment-medium size-medium wp-image-2220\" alt=\"\" srcset=\"https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/3-300x171.jpg 300w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/3-1024x585.jpg 1024w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/3-768x439.jpg 768w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/3-1536x878.jpg 1536w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/3-18x10.jpg 18w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/3.jpg 1694w\" sizes=\"(max-width: 300px) 100vw, 300px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-0c288b4 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"0c288b4\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-cddee44\" data-id=\"cddee44\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-2bc393d elementor-widget elementor-widget-text-editor\" data-id=\"2bc393d\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p class=\"translation-block\">Figure 4 Obtaining ordinates of the relative displacement spectrum Sd. (a) Oscillator of T = 1 s and \u03b6 = 0.02 subjected to seismic vibrations; (b) Selection of the spectral ordinate Sd (Source: modified from Grases, 1997).<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-ec67bf8 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"ec67bf8\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-a1d6b60\" data-id=\"a1d6b60\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-bbc483e elementor-widget elementor-widget-text-editor\" data-id=\"bbc483e\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>For most seismic motions, the pseudo-velocity and relative velocity do not differ much. However, for high periods there may be a marked difference (Wiegel, 1970).<\/p><p>\u00a0<\/p><p class=\"translation-block\">On the other hand, the product \u03c92.Sd represents the ordinate of the pseudo-acceleration response spectrum. The graph Sa vs.T is called pseudo-accelerations response spectrum, and its similarity with the absolute accelerations response spectrum is not valid for very small periods, nor for very long periods (Grases, 1997).<\/p><p>\u00a0<\/p><p class=\"translation-block\">It is important to point out that the spectra obtained according to the procedure briefly described above, depend on the stratigraphic and dynamic properties of the soil. Thus, considering that seismic waves propagate through a ground that has a certain characteristic period, a maximum of amplification will be found when this period resembles the predominant period of the seismic event. And the same will occur in structures that present vibration periods similar to those of the ground, producing the phenomenon of resonance.<\/p><p>\u00a0<\/p><p>As can be seen from the above, it is essential to select design accelerograms representative of the seismic hazard of the study area. In future posts we will go deeper into this topic, but it is something to keep in mind.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-8e26794 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"8e26794\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-7c2ffa6\" data-id=\"7c2ffa6\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-f3c3a60 elementor-widget elementor-widget-heading\" data-id=\"f3c3a60\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Physical interpretation of seismic response spectra<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-819b945 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"819b945\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-d5dd60f\" data-id=\"d5dd60f\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-4b0dda3 elementor-widget elementor-widget-text-editor\" data-id=\"4b0dda3\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>In order to understand the physical phenomenon of the response spectrum in a simple way, we can assume a city with buildings of different heights, each of which has a certain fundamental period of vibration. Therefore, it is possible to represent these buildings by inverted pendulums, which have the same periods. In this way, the city would be represented by a series of pendulums of different periods and masses.<\/p><p>\u00a0<\/p><p>If the action of an earthquake with a predominant period is assumed, taking into account that each pendulum has its own period of vibration, the ground will strongly excite the pendulums that coincide close to the periods of the ground. The other pendulums will be little excited, and some will pass the seismic movement without being significantly affected.<\/p><p>\u00a0<\/p><p>If an acceleration meter were placed at the center of mass of each pendulum, the amplification of the acceleration suffered by the center of mass with respect to the ground acceleration would be found. By plotting these values graphically, the response spectrum would be formed.<\/p><p>\u00a0<\/p><p>Figure 5 illustrates the above reasoning<\/p><p>\u00a0<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-39d4c34 elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"39d4c34\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-3add8e9\" data-id=\"3add8e9\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-b6a921e elementor-widget elementor-widget-image\" data-id=\"b6a921e\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"254\" height=\"300\" src=\"https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/4-254x300.jpg\" class=\"attachment-medium size-medium wp-image-2221\" alt=\"\" srcset=\"https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/4-254x300.jpg 254w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/4-868x1024.jpg 868w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/4-768x906.jpg 768w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/4-10x12.jpg 10w, https:\/\/geo-webonline.com\/wp-content\/uploads\/2022\/07\/4.jpg 1088w\" sizes=\"(max-width: 254px) 100vw, 254px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-9f669f2 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"9f669f2\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-3c920c3\" data-id=\"3c920c3\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-9d1b247 elementor-widget elementor-widget-text-editor\" data-id=\"9d1b247\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p class=\"translation-block\">Figure 5 Simple interpretation of the response spectrum (Source: modified from Zeevaert, 1995).<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-c8e95b9 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"c8e95b9\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-215fb74\" data-id=\"215fb74\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-f0516e3 elementor-widget elementor-widget-text-editor\" data-id=\"f0516e3\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>From the above, it is evident that the response of buildings in a given region where they are constructed, will depend on both the fundamental period of the soil and the period of the structure itself.<\/p><p>\u00a0<\/p><p>So far this post on seismic response spectra, which represent a sort of intersection between Geotechnical Engineering and Structural Engineering. Later on we will deal with the topic of seismic hazard, which is fundamental to analyze the seismic response of the ground in a given area.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-8121e36 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"8121e36\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-d21afac\" data-id=\"d21afac\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-6ec0647 elementor-widget elementor-widget-heading\" data-id=\"6ec0647\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">References<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-821ea14 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"821ea14\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-f4050c7\" data-id=\"f4050c7\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-86ebbfe elementor-widget elementor-widget-text-editor\" data-id=\"86ebbfe\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<ul><li>Boffi, G. (2018) <strong>\u201cEarthquake excitation\u201d<\/strong>. Politecnico di Milano. Available at <a href=\"https:\/\/boffi.github.io\/dati_2018\/10\/handout_e.pdf\">https:\/\/boffi.github.io\/dati_2018\/10\/handout_e.pdf<\/a><\/li><li>Grases, J. (1997) <strong>\u201cAcciones s\u00edsmicas, espectros de respuesta, peligrosidad y zonificaci\u00f3n\u201d<\/strong>. Publicado en el libro <em>Dise\u00f1o sismorresistente. Especificaciones y criterios empleados en Venezuela.<\/em> Academia de Ciencias F\u00edsicas, Matem\u00e1ticas y Naturales. Caracas, Venezuela.<\/li><li>Jim\u00e9nez Salas, A. (1980) <strong>\u201cGeotecnia y cimientos III\u201d<\/strong>. 2da. Edici\u00f3n, Editorial La Rueda. Madrid, Espa\u00f1a.<\/li><li>Newmark, N. y Rosenblueth, E. (1971) <strong>\u201cFundamentals for Earthquake Engineering\u201d<\/strong>. Prentice Hall. USA.<\/li><li>Wiegel, R. (1970) <strong>\u201cEarthquake Engineering\u201d<\/strong>, Prentice-Hall. Englewood Cliffs, New Jersey, USA.<\/li><li>Zeervaert, L. (1995) <strong>\u201cDise\u00f1o sismo-geodin\u00e1mico de cimentaciones\u201d<\/strong>. Facultad de Ingenier\u00eda de la UNAM, Divisi\u00f3n de Estudios de Post-grado. M\u00e9xico D. F., M\u00e9xico.<\/li><\/ul>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-2d019aa elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"2d019aa\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-13cc149\" data-id=\"13cc149\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-9156f55 elementor-shape-circle elementor-grid-0 e-grid-align-center elementor-widget elementor-widget-social-icons\" data-id=\"9156f55\" data-element_type=\"widget\" data-widget_type=\"social-icons.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-social-icons-wrapper elementor-grid\" role=\"list\">\n\t\t\t\t\t\t\t<span class=\"elementor-grid-item\" role=\"listitem\">\n\t\t\t\t\t<a class=\"elementor-icon elementor-social-icon elementor-social-icon-facebook elementor-repeater-item-7da78dc\" href=\"https:\/\/www.facebook.com\/Geo-Web-100977118794652\" target=\"_blank\">\n\t\t\t\t\t\t<span class=\"elementor-screen-only\">Facebook<\/span>\n\t\t\t\t\t\t<i aria-hidden=\"true\" class=\"fab fa-facebook\"><\/i>\t\t\t\t\t<\/a>\n\t\t\t\t<\/span>\n\t\t\t\t\t\t\t<span class=\"elementor-grid-item\" role=\"listitem\">\n\t\t\t\t\t<a class=\"elementor-icon elementor-social-icon elementor-social-icon-twitter elementor-repeater-item-fe85f2d\" href=\"https:\/\/twitter.com\/geowebonline\" target=\"_blank\">\n\t\t\t\t\t\t<span class=\"elementor-screen-only\">Twitter<\/span>\n\t\t\t\t\t\t<i aria-hidden=\"true\" class=\"fab fa-twitter\"><\/i>\t\t\t\t\t<\/a>\n\t\t\t\t<\/span>\n\t\t\t\t\t\t\t<span class=\"elementor-grid-item\" role=\"listitem\">\n\t\t\t\t\t<a class=\"elementor-icon elementor-social-icon elementor-social-icon-instagram elementor-repeater-item-a21533a\" href=\"https:\/\/www.instagram.com\/geowebonline\/\" target=\"_blank\">\n\t\t\t\t\t\t<span class=\"elementor-screen-only\">Instagram<\/span>\n\t\t\t\t\t\t<i aria-hidden=\"true\" class=\"fab fa-instagram\"><\/i>\t\t\t\t\t<\/a>\n\t\t\t\t<\/span>\n\t\t\t\t\t\t\t<span class=\"elementor-grid-item\" role=\"listitem\">\n\t\t\t\t\t<a class=\"elementor-icon elementor-social-icon elementor-social-icon-linkedin elementor-repeater-item-8544528\" href=\"https:\/\/www.linkedin.com\/in\/alvaro-boiero-37bb4348\/\" target=\"_blank\">\n\t\t\t\t\t\t<span class=\"elementor-screen-only\">Linkedin<\/span>\n\t\t\t\t\t\t<i aria-hidden=\"true\" class=\"fab fa-linkedin\"><\/i>\t\t\t\t\t<\/a>\n\t\t\t\t<\/span>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-6e0e573 elementor-section-full_width elementor-section-height-default elementor-section-height-default\" data-id=\"6e0e573\" data-element_type=\"section\" data-settings=\"{&quot;background_background&quot;:&quot;gradient&quot;}\">\n\t\t\t\t\t\t\t<div class=\"elementor-background-overlay\"><\/div>\n\t\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-d3ac85f\" data-id=\"d3ac85f\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-27bfc53 elementor-widget elementor-widget-heading\" data-id=\"27bfc53\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">2024 - geo Todos los derechos reservados \/ Desarrollo web: lubercba<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<\/div>","protected":false},"excerpt":{"rendered":"<p>Facebook Twitter Instagram Linkedin Espectros de respuesta s\u00edsmica: la intersecci\u00f3n entre la ingenier\u00eda geot\u00e9cnica y el dise\u00f1o sismorresistente de estructuras El espectro de respuesta s\u00edsmica es una herramienta fundamental para llevar a cabo el dise\u00f1o sismorresistente de la mayor\u00eda de las estructuras. 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