Abstract:
This new book deals with earthquake engineering including seismology, tsunamis,
ground motion characteristics, soil and foundation dynamics, wave propagation, probabilistic
and deterministic methods of dynamic analysis, experimental behaviour of structures, and
methods for earthquake resistant design and retrofit of structures that are germane to
practicing engineers. It includes seismic code requirements and system identification, as well
as supplemental energy dissipation, base isolation, and structural control emphasizing
earthquake engineering.
While full three-dimensional (3D) numerical simulation is a solution to estimate strong
ground motion and a seismic structure response for a given earthquake, it is difficult to carry
out numerical computation because of its huge computational cost; the order of a target
domain size is 104~5m and the target resolution required is 10−2~0m. In Chapter 1, we present
an efficient approach which is based upon multi-scale analysis to make a 3D simulation of
wave propagation and amplification as well as seismic responses of an infrastructure. The
formulation of themulti-scale analysis is presented, and it is validated by comparing a strong
ground motion and a seismic structure response which is obtained by directly analyzing the
whole system. The usefulness and applicability of this multiscale approach are also discussed.
Newmark's sliding-block model is usually employed to predict the seismic displacement
of slopes. Yet, when displacement is large, the conventional sliding-block model predicts
displacements that are larger than expected for the given input motion and soil strength.
Alternatively, to simulate slope movement when the displacement is large, a multi-block
sliding model has been proposed. Similarly to the Sarma (1979) stability method, a general
mass sliding on a slip surface that consists of n linear segments is considered. In order for the
mass to move, interfaces where resisting forces are exerted must be formed between nodes of
the slip surface. Thus, the mass is divided into n blocks sliding in n different inclinations. For
landslides, the masses and lengths of each block entering the calculation are updated in terms
of the distance moved. In addition, constitutive equations that simulate strength degradation
along the slip surface coupled with the multi-block model are proposed in order to simulate
the triggering of the slides. On the other hand, gravity walls, as a result of the applied
shaking, move outwards, away from the retained soil. Simplified analyses predicting the
seismic displacement of gravity walls are based on the Mononobe-Okabe method combined
with Newmark's sliding-block model. The wall-backfill system is modeled, according to the