Consider algorithms to solve eigenvalue problems for partial differential equations describing the bending of a von Kármán elastic plate. Here we explore numerica techniques based on a variational principle. Newton's iterations and numerical continuati
Key words: nonlinear eigenvalue problem, Arnoldi method, free vibrations of a plate with masses. Abs...
By adopting the variational point of view, the constitutive equations of a non linear elastic plate ...
summary:We propose a new type of multilevel method for solving eigenvalue problems based on Newton's...
Consider algorithms to solve eigenvalue problems for partial differential equations describing the b...
The description of many interesting phenomena in science and engineering leads to infinite-dimension...
In this paper a spectral method and a numerical continuation algorithm for solving eigenvalue proble...
"... for the Atomic Energy Commission under U.S. government contract No. W7405 eng 26."--Cover."Date...
This book explains in detail the generalized Fourier series technique for the approximate solution o...
Describes the construction and application of various analytic and numerical integration techniques....
Mathematical models of deformation of elastic plates are used by applied mathematicians and engineer...
Finite element methods for approximating partial differential equations have reached a high degree o...
In this paper ,a generation of a numerical algorithm for solving theory of elasticity plain problem ...
International audienceThis paper extends the Method of Particular Solutions (MPS) to the computation...
The article describes the calculation of plates on the elastic basis, both two-layer and single-laye...
In chapter 1, the fundamental equations of linear elasticity are developed, and fifteen equations fu...
Key words: nonlinear eigenvalue problem, Arnoldi method, free vibrations of a plate with masses. Abs...
By adopting the variational point of view, the constitutive equations of a non linear elastic plate ...
summary:We propose a new type of multilevel method for solving eigenvalue problems based on Newton's...
Consider algorithms to solve eigenvalue problems for partial differential equations describing the b...
The description of many interesting phenomena in science and engineering leads to infinite-dimension...
In this paper a spectral method and a numerical continuation algorithm for solving eigenvalue proble...
"... for the Atomic Energy Commission under U.S. government contract No. W7405 eng 26."--Cover."Date...
This book explains in detail the generalized Fourier series technique for the approximate solution o...
Describes the construction and application of various analytic and numerical integration techniques....
Mathematical models of deformation of elastic plates are used by applied mathematicians and engineer...
Finite element methods for approximating partial differential equations have reached a high degree o...
In this paper ,a generation of a numerical algorithm for solving theory of elasticity plain problem ...
International audienceThis paper extends the Method of Particular Solutions (MPS) to the computation...
The article describes the calculation of plates on the elastic basis, both two-layer and single-laye...
In chapter 1, the fundamental equations of linear elasticity are developed, and fifteen equations fu...
Key words: nonlinear eigenvalue problem, Arnoldi method, free vibrations of a plate with masses. Abs...
By adopting the variational point of view, the constitutive equations of a non linear elastic plate ...
summary:We propose a new type of multilevel method for solving eigenvalue problems based on Newton's...