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 Due to popular demand by teachers, students, and professionals, we have brought back these essential works of mathematics and science. We'll be offering even more important reissues every month — stop by again soon for the latest updates.
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Recommendations... An Introduction to Linear Algebra and Tensors
by M. A. Akivis, V. V. Goldberg, Richard A. Silverman
Eminently readable, completely elementary treatment begins with linear spaces and ends with analytic geometry, covering multilinear forms, tensors, linear transformation, and more. 250 problems, most with hints and answers. 1972 edition.
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| |  Complex Analysis with Applications
by Richard A. Silverman
The basics of what every scientist and engineer should know, from complex numbers, limits in the complex plane, and complex functions to Cauchy's theory, power series, and applications of residues. 1974 edition.
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 The Strange Story of the Quantum
by Banesh Hoffmann
Timeless exploration of the work of the great physicists of the early 20th century offers an accessible introduction to Pauli's exclusion principle, Schroedinger's wave equation, Heisenberg's uncertainty principle, more. 1959 edition.
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| |  What Is Mathematical Logic?
by J. N. Crossley, C.J. Ash, C.J. Brickhill, J.C. Stillwell
A serious introductory treatment geared toward non-logicians, this survey traces the development of mathematical logic from ancient to modern times and discusses the work of Planck, Einstein, Bohr, Pauli, Heisenberg, Dirac, and others. 1972 edition.
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 An Introduction to Algebraic Structures
by Joseph Landin
This self-contained text covers sets and numbers, elements of set theory, real numbers, the theory of groups, group isomorphism and homomorphism, theory of rings, and polynomial rings. 1969 edition.
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| |  Relativity, Thermodynamics and Cosmology
by Richard C. Tolman
Landmark study discusses Einstein's theory, extends thermodynamics to special and general relativity, and also develops the applications of relativistic mechanics and thermodynamics to cosmological models.
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Products in Back In Print | | |  | Applied Optics and Optical Design, Part One
by A. E. Conrady
Classic detailed treatment for practical designer. Fundamental concepts, systematic study and design of all types of optical systems. Reader can then design simpler optical systems without aid. Part One of Two.
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|  | Asymptotic Expansions
by A. Erdélyi
Various methods for asymptotic evaluation of integrals containing a large parameter, and solutions of ordinary linear differential equations by means of asymptotic expansion.
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|  | Asymptotic Expansions of Integrals
by Norman Bleistein, Richard A, Handelsman
Excellent introductory text by two experts presents a coherent, systematic view of principles and methods. Topics include integration by parts, Watson's lemma, LaPlace's method, stationary phase, and steepest descents. 1975 edition.
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|  | Asymptotic Methods in Analysis
by N. G. de Bruijn
This pioneering study/textbook in a crucial area of pure and applied mathematics features worked examples instead of the formulation of general theorems. Extensive coverage of saddle-point method, iteration, and more. 1958 edition.
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|  | The Classical Electromagnetic Field
by Leonard Eyges
This excellent text covers a year's course. Topics include vectors D and H inside matter, conservation laws for energy, momentum, invariance, form invariance, covariance in special relativity, and more.
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| | Complex Analysis with Applications
by Richard A. Silverman
The basics of what every scientist and engineer should know, from complex numbers, limits in the complex plane, and complex functions to Cauchy's theory, power series, and applications of residues. 1974 edition.
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|  | Complex Variables
by Francis J. Flanigan
Contents include calculus in the plane; harmonic functions in the plane; analytic functions and power series; singular points and Laurent series; and much more. Numerous problems and solutions. 1972 edition.
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|  | A Concept of Limits
by Donald W. Hight
An exploration of conceptual foundations and the practical applications of limits in mathematics, this text offers a concise introduction to the theoretical study of calculus. Many exercises with solutions. 1966 edition.
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|  | Concepts of Force
by Max Jammer
This work by a noted physicist traces conceptual development from ancient to modern times. Kepler's initiation, Newton's definition, subsequent reinterpretation — contrasting concepts of Leibniz, Boscovich, Kant with those of Mach, Kirchhoff, Hertz. "An excellent presentation." — Science.
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|  | Concepts of Mass in Classical and Modern Physics
by Max Jammer
Rigorous, concise, and provocative monograph analyzes the ancient concept of mass, the neoplatonic concept of inertia, the modern concept of mass, mass and energy, and much more. 1964 edition.
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|  | Conformal Mapping on Riemann Surfaces
by Harvey Cohn
Lucid, insightful exploration reviews complex analysis, introduces Riemann manifold, shows how to define real functions on manifolds, and more. Perfect for classroom use or independent study. 344 exercises. 1967 edition.
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|  | Curvature and Homology: Enlarged Edition
by Samuel I. Goldberg
Systematic, self-contained treatment examines the topology of differentiable manifolds, curvature and homology of Riemannian manifolds, compact Lie groups, complex manifolds, and curvature and homology of Kaehler manifolds. "A valuable survey." — Nature. 1962 edition.
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|  | Detonation: Theory and Experiment
by Wildon Fickett, William C. Davis
Comprehensive review of detonation explores the "simple theory" and experimental tests of the theory; flow in a reactive medium; steady detonation; the nonsteady solution; and the structure of the detonation front. 1979 edition.
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| |  | Elasticity
by Robert William Soutas-Little
A comprehensive survey of the methods and theories of linear elasticity, this three-part introductory treatment covers general theory, two-dimensional elasticity, and three-dimensional elasticity. Ideal text for a two-course sequence on elasticity. 1984 edition.
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|  | Electrodynamics and Classical Theory of Fields and Particles
by A. O. Barut
Comprehensive graduate-level text by a distinguished theoretical physicist reveals the classical underpinnings of modern quantum field theory. Topics include space-time, Lorentz transformations, conservation laws, equations of motion, Green’s functions, and more. 1964 edition.
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|  | Electromagnetic Fields and Waves
by Vladimir Rojansky
This comprehensive introduction to classical electromagnetic theory covers the major aspects, including scalar fields, vectors, laws of Ohm, Joule, Coulomb, Faraday, Maxwell's equation, and more. Includes numerous diagrams and illustrations.
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|  | Electromagnetism
by John C. Slater, Nathaniel H. Frank
A basic introduction to electromagnetism, supplying the fundamentals of electrostatics and magnetostatics, in addition to a thorough investigation of electromagnetic theory. Numerous problems and references. Calculus and differential equations required. 1947 edition.
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|  | An Elementary Introduction to the Theory of Probability
by B. V. Gnedenko, A. Ya. Khinchin
Explores concept of probability, surveys rules for addition and multiplication of probabilities, conditional probability, total probability, Bayes formula, Bernoulli's scheme, random variables, the Chebychev inequality, distribution curves, more.
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|  | Elements of the Theory of Markov Processes and Their Applications
by A. T. Bharucha-Reid
Graduate-level text and reference in probability, with numerous scientific applications. Nonmeasure-theoretic introduction to theory of Markov processes and to mathematical models based on the theory. Appendixes. Bibliographies. 1960 edition.
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