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A Posteriori Error Analysis Via Duality Theory

This work provides a posteriori error analysis for mathematical idealizations in modeling boundary value problems, especially those arising;

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A Posteriori Error Estimation In Finite Element Analysis

includes applications to incompressible flow and nonlinear problems. Recent years have seen an explosion in the study of a posteriori error;

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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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Finite Element Methods

convergence analysis and the recovery type a posteriori error estimates. The book tries to summarize most of the research results on global;

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A Posteriori Error Estimation Techniques for Finite Element Methods

of work. The main tools in achieving this goal are a posteriori error estimates which give global and local information on the error of the;

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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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Accuracy Verification Methods

decades have seen a rapid growth of results related to adaptive numerical methods and a posteriori estimates. However, in this important area;

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Possibility

posteriori. The book also offers a new theory of the functioning of proper names, both actual and fictional, and the discussion of natural kind;

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Possibility

necessity a posteriori depends in part on this theory.;

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Theory of Duality in Mathematical Programming

vector spaces. Prerequisite for the study of this book is only a basic knowledge of analysis, of elements of functional analysis and linear;

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Abstract Duality Pairs In Analysis

The book presents a theory of abstract duality pairs which arises by replacing the scalar field by an Abelian topological group in the;

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Convex Analysis and Variational Problems

No one working in duality should be without a copy of this book. It contains different developments of infinite dimensional convex;

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Fourier Analysis on Finite Groups and Applications

suitable for graduate research. With applications in chemistry, error-correcting codes, data analysis, graph theory, number theory and probability;

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Duality and Perturbation Methods in Critical Point Theory

still being refined to overcome difficulties when applied to the theory of partial differential equations. Here, Professor Ghoussoub describes a;

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Algebraic Elements of Graphs

classifications with complexity analysis. Being a summary of the author's original work on graph embeddings, this book is an essential reference for;

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Duality

study in the psycho-analysis of race and the purpose of this volume is to show that beyond the duality of race there existed a psychological;

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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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Linear Optimization and Duality

of rows and a row of columns. The proof of weak duality in Chapter 2 is shown via the Lagrangian, which relies on matrix duality. The first three;

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Dualities for Structures of Applied Logics

part of any of the underlying structures or relationships. A key contribution of the book is the formulation of the concept of duality via;

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Linear Programming and Resource Allocation Modeling

simplex theme; duality theory; single- and multiple- process production functions; sensitivity analysis of the optimal solution; structural;

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Large-Scale Scientific Computing

; mathematical modeling and analysis of PDEs describing physical problems; a posteriori error control and iterative methods for maxwell type problems;

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Nonlinear Dynamics and Statistics

This book describes the state of the art in nonlinear dynamical reconstruction theory. The chapters are based upon a workshop held at the;

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Integrals Related to the Error Function

function Useful for researchers whose work involves the error function (e.g., via probability integrals in communication theory;

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Linear Functional Analysis

book assumes a standard background of linear algebra, real analysis (including the theory of metric spaces), and Lebesgue integration, although;

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Vector Analysis

This book presents modern vector analysis and carefully describes the classical notation and understanding of the theory. It covers all;

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Mathematical Problems in Plasticity

exploration of variational problems in plasticity theory, covering function spaces, concepts and results of convex analysis, formulation and duality;

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Game Theory

and practice, terse, rigorous and readable, which is applied as a tool to matrix games and economics from duality theory via the equilibrium;

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