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The Divergence Theorem and Sets of Finite Perimeter

references to Sobolev's spaces. The coarea theorem provides a link between the sets of finite perimeter and functions of bounded variation;

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The Divergence Theorem and Sets of Finite Perimeter

references to Sobolev's spaces. The coarea theorem provides a link between the sets of finite perimeter and functions of bounded variation;

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Measure Theory and Fine Properties of Functions

), the Area and Coarea Formulas, the precise structure of Sobolev and BV functions, the precise structure of sets of finite perimeter, and;

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Measure Theory and Fine Properties of Functions, Revised Edition

functions, the precise structure of sets of finite perimeter, and Aleksandrov's theorem (on the twice differentiability a.e. of convex functions;

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Sets Finite Perimeter & Geometric Variat

from basic theory to some of the most celebrated results in modern analysis. The theory of sets of finite perimeter provides a simple and;

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Encyclopedia of Mathematics and its Applications

The starting point of this book is Sperner's theorem, which answers the question: What is the maximum possible size of a family of pairwise;

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Topology as Fluid Geometry

-Hurwitz Theorem, and the Classification Theorem for Compact 2-manifolds. Volume 2 also includes a number of theorems usually assumed without proof;

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Finite Ordered Sets

Ordered sets are ubiquitous in mathematics and have significant applications in computer science, statistics, biology and the social;

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Finite Group Theory

This book covers the theory of finite groups, including the Classification Theorem and classical linear groups.;

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Finite Element Method

used. It reviews the basic math underlying FEM, including matrix algebra, the Taylor series expansion and divergence theorem, vectors, tensors;

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Abstract Sets and Finite Ordinals

a stage-by-stage elaboration that proves the fundamental theorems of finite sets. It focuses on the Bernays theory of finite classes and;

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Finite Automata

in Kleene's Theorem, which the author proves in a variety of ways to suit both computer scientists and mathematicians. In the second half, the focus;

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Finite Automata

in Kleene's Theorem, which the author proves in a variety of ways to suit both computer scientists and mathematicians. In the second half, the focus;

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An Introduction to Finite Projective Planes

coordinates in an arbitrary plane. Additional topics include central collineations and the little Desargues' property, the fundamental theorem, and;

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Digital Filtering

design. Subsequent chapters deal with sampling theorem and the z-transform; design of recursive digital filters; finite-impulse response and;

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Dimensions, Embeddings, and Attractors

-counting dimension (from dynamical systems), and Assouad dimension (from the theory of metric spaces). These abstract embedding results are applied;

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Extremal Problems for Finite Sets

structural results and linear algebra methods including the Deza-Erdos-Frankl theorem, application of Rodl's packing theorem, application;

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Geometry of Convex Sets

concepts of vector addition and scalar multiplication and then defines the notion of convexity for subsets of n-dimensional space. Many properties;

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Representations of Finite Groups of Lie Type

as linear, unitary, orthogonal and symplectic groups. They emphasise the Curtis-Alvis duality map and Mackey's theorem and the results that;

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Representations of Finite Groups of Lie Type

as linear, unitary, orthogonal and symplectic groups. They emphasise the Curtis-Alvis duality map and Mackey's theorem and the results that;

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On Space-Time Quasiconcave Solutions of the Heat Equation

quasiconcave solution of the heat equation. Utilizing this constant rank theorem, they obtain some strictly convexity results of the spatial and space;

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Local Analysis for the Odd Order Theorem

. This book presents a revision and expansion of the first half of the proof of the Feit-Thompson theorem. Simpler, more detailed proofs are;

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Mathematical Foundations of Information Theory

The first comprehensive introduction to information theory, this book places the work begun by Shannon and continued by McMillan, Feinstein;

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Combinatorics of Finite Geometries

This book is an introductory text on the combinatorial theory of finite geometry. It assumes only a basic knowledge of set theory and;

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Combinatorics of Finite Geometries

This book is an introductory text on the combinatorial theory of finite geometry. It assumes only a basic knowledge of set theory and;

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Notes on Numerical Modeling in Geomechanics

of virtual work via the well-known divergence theorem to obtain element equilibrium and then global equilibrium, both expressed as stiffness;

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Notes on Numerical Modeling in Geomechanics

of virtual work via the well-known divergence theorem to obtain element equilibrium and then global equilibrium, both expressed as stiffness;

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