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Surprises and Counterexamples in Real Function Theory (Text and Readings in Mathematics/ 42)

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Lectures on Counterexamples in Several Complex Variables

geometry, function theory, and the $barpartial$ equation. The book would be an excellent supplement to a graduate course on several complex;

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Counterexamples on Uniform Convergence

, Series, Functions, and Integrals presents counterexamples to false statements typically found within the study of mathematical analysis and;

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The Real Numbers and Real Analysis

This text is a rigorous, detailed introduction to real analysis that presents the fundamentals with clear exposition and carefully written;

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The Real Numbers and Real Analysis

This text is a rigorous, detailed introduction to real analysis that presents the fundamentals with clear exposition and carefully written;

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Counterexamples in Analysis

, functions and limits, differentiation, Riemann integration, sequences, infinite series, uniform convergence, and sets and measure on the real axis;

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Basic Structures of Function Field Arithmetic

From the reviews: The book...is a thorough and very readable introduction to the arithmetic of function fields of one variable over a;

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Introduction to the Foundations of Mathematics

method, set theory, infinite sets, the linear continuum and the real number system, and groups. Additional topics include the Frege-Russell;

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Complex Analysis with Applications to Number Theory

The book discusses major topics in complex analysis with applications to number theory. This book is intended as a text for graduate;

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Complex Analysis with Applications to Number Theory

The book discusses major topics in complex analysis with applications to number theory. This book is intended as a text for graduate;

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Pseudocompact Topological Spaces

space is pseudocompact if the range of any real-valued, continuous function defined on the space is a bounded subset of the real line;

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An Accompaniment to Higher Mathematics

set theory and function theory.;

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Real Function Algebras

This self-contained referencetext presents a thorough account of the theory of real function algebras. Employing the intrinsic approach;

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Real Function Algebras

This self-contained referencetext presents a thorough account of the theory of real function algebras. Employing the intrinsic approach;

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An Introduction to Analysis

introduction to analysis of real valued functions of one variable. This intuitive, student-friendly text is written in a manner that will help to ease;

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A Mathematical Look at Politics

to switch the 1990 apportionment to Dean's method. How the US tried to use game theory to win the Cold War, and why it didn't work. When;

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Essentials of Measure Theory

measure and Lebesgue integral are presented as an important particular case of general theory. Part II of the text is more advanced and;

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Essentials of Measure Theory

measure and Lebesgue integral are presented as an important particular case of general theory. Part II of the text is more advanced and;

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CounterExamples

functions of real variables, starting with elementary properties, moving to limits and continuity, and then to differentiation and integration. The;

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Pearls in Graph Theory

"Innovative introductory text . . . clear exposition of unusual and more advanced topics . . . Develops material to substantial level;

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Essentials of Number Theory

of whole numbers. Primes and prime factorization are especially important in number theory, as are a number of functions such as the divisor;

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Measure Theory

examples and counterexamples, or auxiliary results. They are an integral part of the main text, which sets them apart from the traditional;

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Mathematics in Engineering Sciences

perspective and a bridge between classical theory and new methodology in many areas, along with real-life applications. Features;

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Mathematics in Engineering Sciences

perspective and a bridge between classical theory and new methodology in many areas, along with real-life applications. Features;

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Real and Complex Analysis

first-year graduate level Unlike other undergraduate-level texts, Real and Complex Analysis develops both the real and complex theory;

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Real and Complex Analysis

first-year graduate level Unlike other undergraduate-level texts, Real and Complex Analysis develops both the real and complex theory;

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Complex Functions

of classical complex function theory including Moebius transformations, elliptic functions, Riemann surfaces, Fuchsian groups and modular functions. A;

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