BETA Mathematics Handbook is a comprehensive, accessible reference compilation of all basic facts and information for pure and applied mathematics, probability and statistics, and numerical analysis and basic applications. It offers a unique blend of classical areas of mathematics such as algebra, geometry, and analysis with new, modern topics. As a result, the book is up to date with all the latest math information used frequently in science and engineering. Modern topics covered include:

Discrete math, including graph theory

Analytic geometry in space

Transforms, including FFT and dynamical systems (filters)

Optimization, including dynamic optimization

Modern probability, including stochastic processes, simulation, and queuing systems

Lebesgue integrals

Each topic is given its own section for a more logical presentation and easier reference. For example, one variable and multivariable calculus appear in separate chapters. Separate chapters are devoted to vector analysis, probability, and statistics as well.

The book also makes extensive use of summary charts, grids, and tables to succinctly convey information. These include:

Methods of proof

Survey of algebraic structures

Summary of integral calculus functions

Summary of methods of deriving Taylor series

Summary table of power series expansions

Differential geometry by concepts summary

Summary chart of special Fourier series

Special conformal mappings grid

The wealth of special features and unique format make BETA Mathematics Handbook, Second Edition an essential reference for all students and professionals working in mathematics, science, engineering, and technology disciplines.

Synopsis:

A comprehensive mathematics handbook for scientists, engineers, teachers and students at universities. BETA presents in a lucid and accessible form classical areas of mathemaics like algebra, geometry and analysis, and also such areas of current interest as discrete mathematics, probability, statistics, optimization, computer science and numerical analysis. BETA concentrates on definitions, results, formulas, graphs and tables, and emphasizes concepts and methods with applications in science and technology.

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