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Mesh Methods : Numerical Analysis and Experiments



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Autore: Rukavishnikov Viktor A Visualizza persona
Titolo: Mesh Methods : Numerical Analysis and Experiments Visualizza cluster
Pubblicazione: Basel, Switzerland, : MDPI - Multidisciplinary Digital Publishing Institute, 2021
Descrizione fisica: 1 online resource (128 p.)
Soggetto topico: Information technology industries
Soggetto non controllato: boundary value problems with degeneration of the solution on entire boundary of the domain
Brinkman penalization
continuity
direct and inverse problems
discontinuous Galerkin methods
embedded geometry
FEPG
finite integration method
Hermitian/skew-Hermitian splitting method
high-order boundary
high-order methods
IMEX Runge-Kutta methods
interpolation
invariantized difference scheme
jaw crusher
lie symmetries
multigrid methods
numerical solutions
positivity-preserving
quartic spline
scattered data
shifted Chebyshev polynomial
skew-Hermitian triangular splitting method
special graded mesh
strongly non-Hermitian matrix
surface reconstruction
symmetrical laser cladding path
the method of finite elements
Tikhonov regularization method
triangulation
Volterra integro-differential equation
wear
Persona (resp. second.): LimaPedro M
BadrievIldar B
RukavishnikovViktor A
Sommario/riassunto: Mathematical models of various natural processes are described by differential equations, systems of partial differential equations and integral equations. In most cases, the exact solution to such problems cannot be determined; therefore, one has to use grid methods to calculate an approximate solution using high-performance computing systems. These methods include the finite element method, the finite difference method, the finite volume method and combined methods. In this Special Issue, we bring to your attention works on theoretical studies of grid methods for approximation, stability and convergence, as well as the results of numerical experiments confirming the effectiveness of the developed methods. Of particular interest are new methods for solving boundary value problems with singularities, the complex geometry of the domain boundary and nonlinear equations. A part of the articles is devoted to the analysis of numerical methods developed for calculating mathematical models in various fields of applied science and engineering applications. As a rule, the ideas of symmetry are present in the design schemes and make the process harmonious and efficient.
Altri titoli varianti: Mesh Methods
Titolo autorizzato: Mesh Methods  Visualizza cluster
Formato: Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione: Inglese
Record Nr.: 9910557641103321
Lo trovi qui: Univ. Federico II
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