Wave transmitting boundaries are used to truncate an infinite domain when analysing soil-structure interaction problems involving wave propagation using dynamic finite element analysis procedures. This facilitates analysing a problem in an infinite domain considering a finite domain with boundaries, which has the ability to absorb the waves propagating away from the finite domain without reflecting them. Simulating proper non-reflective conditions at the boundaries during a finite element analysis is therefore vital for the accuracy of numerical solutions. Numerous approaches have been introduced to simulate non-reflecting boundary conditions in the past few decades and the accuracy or the capacity to absorb waves propagating into these bou...
Boundary conditions are derived for numerical wave simulation that minimize artificial reflections f...
Solution of the wave equation using techniques such as finite difference or finite element methods c...
When using Finite Element methods to solve wave propagation problems, the spatial domain must be tru...
Truncating the infinite domain with an artificial boundary and then analysing the problem in its fin...
AbstractThis paper presents a computational (finite element analysis) study for numerically simulati...
The author describes the application of certain conditions that deprive the boundaries of certain ar...
Summary. For finite element analysis of wave propagation in an elastic medium surrounded by an adjac...
The object of this study is to develop a transmitting boundary suitable for use in numerical soluti...
In this paper some aspects of the use of non-reflecting boundaries in dynamic problems, analyzed in ...
Boundary conditions are derived for numerical wave simulation that minimize artificial reflections f...
Boundary conditions are derived for numerical wave simulation that minimize artificial reflections f...
10.1016/S0168-874X(02)00081-1Finite Elements in Analysis and Design395-6403-417FEAD
The object of this study is to develop a transmitting boundary suitable for use in numerical soluti...
The model developed in this theses is another confirmation that the Dirichlet boundary conditions (f...
Finding the effect of a structure with known parameters such as geometry, velocity and density under...
Boundary conditions are derived for numerical wave simulation that minimize artificial reflections f...
Solution of the wave equation using techniques such as finite difference or finite element methods c...
When using Finite Element methods to solve wave propagation problems, the spatial domain must be tru...
Truncating the infinite domain with an artificial boundary and then analysing the problem in its fin...
AbstractThis paper presents a computational (finite element analysis) study for numerically simulati...
The author describes the application of certain conditions that deprive the boundaries of certain ar...
Summary. For finite element analysis of wave propagation in an elastic medium surrounded by an adjac...
The object of this study is to develop a transmitting boundary suitable for use in numerical soluti...
In this paper some aspects of the use of non-reflecting boundaries in dynamic problems, analyzed in ...
Boundary conditions are derived for numerical wave simulation that minimize artificial reflections f...
Boundary conditions are derived for numerical wave simulation that minimize artificial reflections f...
10.1016/S0168-874X(02)00081-1Finite Elements in Analysis and Design395-6403-417FEAD
The object of this study is to develop a transmitting boundary suitable for use in numerical soluti...
The model developed in this theses is another confirmation that the Dirichlet boundary conditions (f...
Finding the effect of a structure with known parameters such as geometry, velocity and density under...
Boundary conditions are derived for numerical wave simulation that minimize artificial reflections f...
Solution of the wave equation using techniques such as finite difference or finite element methods c...
When using Finite Element methods to solve wave propagation problems, the spatial domain must be tru...