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Error Estimates for Advanced Galerkin Methods

employing Galerkin methods in finite and linearized hyperelasticity. The Galerkin methods introduced are considered advanced methods because they;

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Anisotropic hp-Mesh Adaptation Methods

as study material for advanced university lectures concerning a posteriori error analysis and mesh adaptation.;

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A Posteriori Estimates for Partial Differential Equations

computable a posteriori error estimates by using methods of the theory of partial differential equations and functional analysis. These estimates are;

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The Finite Element Method for Boundary Value Problems

Written by two well-respected experts in the field, The Finite Element Method for Boundary Value Problems: Mathematics and Computations;

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An Introduction to Element-Based Galerkin Methods on Tensor-Product Bases

focus is on how to build the method, what the resulting matrices look like, and how to write algorithms for coding Galerkin methods. In addition;

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An Introduction to Element-Based Galerkin Methods on Tensor-Product Bases

focus is on how to build the method, what the resulting matrices look like, and how to write algorithms for coding Galerkin methods. In addition;

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A Posteriori Error Estimation Techniques for Finite Element Methods

-specialist. Chapters 4-6 on the other hand are more advanced and present a posteriori error estimates within a general framework using the technical;

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Finite Element and Discontinuous Galerkin Methods for Transient Wave Equations

discontinuous Galerkin methods and study their accuracy by plane wave techniques and a priori error estimates. A chapter is devoted to the Maxwell's;

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Discontinuous Galerkin Methods for Solving Elliptic and Parabolic Equations

Discontinuous Galerkin (DG) methods for solving partial differential equations, developed in the late 1990s, have become popular among;

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Mathematical Theory of Subdivision

mathematical foundation for the advanced level applications of these numerical techniques. The book begins with the description of the steps involved;

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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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Verifying Calculations - Forty Years On

This work provides an overview of a posteriori error assessment techniques for Finite Element (FE) based numerical models. These tools aim;

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Space-Time Methods

, error estimates, adaptivity in space and time, efficient solution algorithms, parallelization of the solution pipeline, and applications;

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Optimal Methods for Ill-Posed Problems

accurate-by-order error estimates for these methods. The methods described in the current book are used to solve a number of inverse problems;

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Error Estimates for Well Balanced Schemes on Simple Balance Laws

1990s by A. Bressan, T.-P. Liu and T. Yang that yield original error estimates for so-called well-balanced numerical schemes solving 1D;

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Accuracy Verification Methods

in engineering and scientific computations for guaranteed and efficient error control. The goals of the book are to (1) give a transparent;

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Nodal Discontinuous Galerkin Methods: Algorithms, Analysis, and Applications

This book offers an introduction to the key ideas, basic analysis, and efficient implementation of discontinuous Galerkin finite element;

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Linear and Quasi-linear Evolution Equations in Hilbert Spaces

asymptotically, in terms of the diffusion phenomenon, with new results on decay estimates for strong solutions of homogeneous quasi-linear equations;

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Radiation Risk Estimation

This monograph discusses statistics and risk estimates applied to radiation damage under the presence of measurement errors. The first part;

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Estimating the Missing People in the UK 1991 Population Census

for local authorities (LA), a regression method is presented. The resulting estimates are found to be more accurate than the CVS estimates and;

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Numerical Integration

construction, handling singularities in finite elements, statistical applications, lattice rules, error estimates, error bounds and software.;

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Symmetric Discontinuous Galerkin Methods for 1-D Waves

Galerkin methods for wave control problems. It will be of interest to a range of researchers specializing in wave approximations.;

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Modeling in Engineering Using Innovative Numerical Methods for Solids and Fluids

volume schemes; hybridizable discontinuous Galerkin methods; and non-intrusive coupling methods for structural models.;

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Modeling in Engineering Using Innovative Numerical Methods for Solids and Fluids

volume schemes; hybridizable discontinuous Galerkin methods; and non-intrusive coupling methods for structural models.;

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Computational Methods For Electromagnetic Phenomena

A unique and comprehensive graduate text and reference on numerical methods for electromagnetic phenomena, from atomistic to continuum;

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Polynomial Chaos Methods for Hyperbolic Partial Differential Equations

Galerkin systems obtained for linear and non-linear convection-diffusion equations and for a systems of conservation laws; a detailed well;

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Latent Class Analysis of Survey Error

methodology, the author examines early models for survey measurement error and identifies their similarities and differences as well as their;

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