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Domain Decomposition Methods for Non-Conforming Finite Discretizations

Domain decomposition refers to numerical methods for obtaining solutions of scientific and engineering problems by combining solutions to;

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DirichletDirichlet Domain Decomposition Methods for Elliptic Problems

Domain decomposition (DD) methods provide powerful tools for constructing parallel numerical solution algorithms for large scale systems;

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Non-overlapping Domain Decomposition Methods for Three-dimensional Cardiac Reaction-diffusion Models and Applications.

Non-overlapping Domain Decomposition Methods for Three-dimensional Cardiac Reaction-diffusion Models and Applications. is een boek;

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Domain Decomposition Methods in Science and Engineering XXIV

in Svalbard, Norway in February 2017. Domain decomposition methods are iterative methods for solving the often very large systems of equations that;

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Domain Decomposition Methods in Science and Engineering XXV

in St. John's, Newfoundland, Canada in July 2018. Domain decomposition methods are iterative methods for solving the often very large;

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An Introduction to Domain Decomposition Methods

Domain decomposition methods are widely used for numerical simulations on parallel machines from tens to hundreds of thousands of cores;

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Higher-Order Finite Element Methods

The finite element method has always been a mainstay for solving engineering problems numerically. The most recent developments in the;

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Numerical Simulation of Mechatronic Sensors and Actuators

is enhanced, provides now also a description of higher order finite elements (both for nodal and edge finite elements) and a detailed discussion;

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Numerical Simulation of Mechatronic Sensors and Actuators

is enhanced, provides now also a description of higher order finite elements (both for nodal and edge finite elements) and a detailed discussion;

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Finite Elements

problems are presented in different chapters. Recent advances in finite element methods, including non-conforming finite elements for boundary;

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Domain Decomposition

This book presents an easy-to-read discussion of domain decomposition algorithms, their implementation and analysis. The relationship;

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Efficient High-Order Discretizations for Computational Fluid Dynamics

The book introduces modern high-order methods for computational fluid dynamics. As compared to low order finite volumes predominant;

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Advanced Finite Element Methods and Applications

. Topics cover the analysis of domain decomposition and multilevel methods, including hp finite elements, hybrid discontinuous Galerkin methods;

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High-Order Methods For Incompressible Fl

fluid flows in complex domains. Introductory chapters present high-order spatial and temporal discretizations for one-dimensional problems;

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Symmetric Discontinuous Galerkin Methods for 1-D Waves

appropriate for classical schemes like finite differences or P1-classical finite elements. In particular, the work presents a proof that the uniform;

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Parallel Solution of Partial Differential Equations

decomposition methods, parallel multi-grid methods, front tracking methods, sparse matrix techniques, adaptive methods, fictitious domain methods, and;

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Multiple Shooting and Time Domain Decomposition Methods

time domain decomposition, focusing on multiple shooting and parareal algorithms. The range of topics covers theoretical analysis of the;

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Multiple Shooting and Time Domain Decomposition Methods

time domain decomposition, focusing on multiple shooting and parareal algorithms. The range of topics covers theoretical analysis of the;

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Finite and Boundary Element Tearing and Interconnecting Solvers for Multiscale Problems

Tearing and interconnecting methods, such as FETI, FETI-DP, BETI, etc., are among the most successful domain decomposition solvers for;

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Absorbing Boundaires & Layers, Domain Decomposition Methods

where artificial boundaries are introduced. First, for computing in a bounded region by a problem formulated on an infinite domain and secondly;

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Cartesian CFD Methods for Complex Applications

This volume collects the most important contributions from four minisymposia from ICIAM 2019. The pa;...

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Proper Orthogonal Decomposition Methods for Partial Differential Equations

Proper Orthogonal Decomposition Methods for Partial Differential Equations evaluates the potential applications of POD reduced-order;

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The Finite-Difference Time-Domain Method for Electromagnetics With MATLAB Simulations

This book introduces the powerful Finite-Difference Time-Domain method to students and interested researchers and readers. An effective;

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Finite Element Simulation of 3D Deformable Solids

applications. Topics discussed in this chapter include linear modal analysis, modal warping, subspace simulation, and domain decomposition.;

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Computational Methods For Electromagnetic Phenomena

-domain methods * Finite element and plane wave frequency-domain methods for periodic structures * Generalized DG beam propagation method for;

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The Finite Difference Time Domain Method for Electromagnetics

The Finite-Difference Time-domain (FDTD) method allows you to compute electromagnetic interaction for complex problem geometries with ease;

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The Finite Difference Time Domain Method for Electromagnetics

The Finite-Difference Time-domain (FDTD) method allows you to compute electromagnetic interaction for complex problem geometries with ease;

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