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Recommendations... Introductory Numerical Analysis
by Anthony J. Pettofrezzo
Written for undergraduates who require a familiarity with the principles behind numerical analysis, this classical treatment encompasses finite differences, least squares theory, and harmonic analysis. Over 70 examples and 280 exercises. 1967 edition.
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 Foundations of Analysis: Second Edition
by David F Belding, Kevin J Mitchell
Unified and highly readable, this introductory approach develops the real number system and the theory of calculus, extending its discussion of the theory to real and complex planes. 1991 edition.
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 Principles of Numerical Analysis
by Alston S. Householder
This concise treatment by an expert covers the essentials of the solution of finite systems of linear and nonlinear equations as well as the approximate representation of functions. 1953 edition.
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| |  A First Course in Numerical Analysis: Second Edition
by Anthony Ralston, Philip Rabinowitz
Outstanding text, oriented toward computer solutions, stresses errors in methods and computational efficiency. Problems — some strictly mathematical, others requiring a computer — appear at the end of each chapter.
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Products in Numerical Analysis | | |  | Analysis of Numerical Methods
by Eugene Isaacson, Herbert Bishop Keller
This excellent text for advanced undergraduate and graduate students covers norms, numerical solutions of linear systems and matrix factoring, eigenvalues and eigenvectors, polynomial approximation, and more. Many examples and problems. 1966 edition.
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|  | Applied Analysis
by Cornelius Lanczos
Classic work on analysis and design of finite processes for approximating solutions of analytical problems. Features algebraic equations, matrices, harmonic analysis, quadrature methods, and much more.
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| |  | Applied Iterative Methods
by Louis A. Hageman, David M. Young
This graduate-level text examines the practical use of iterative methods in solving large, sparse systems of linear algebraic equations and in resolving multidimensional boundary-value problems. 1981 edition. Includes 48 figures and 35 tables.
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|  | Complex Analysis in Banach Spaces
by Jorge Mujica
The development of complex analysis is based on issues related to holomorphic continuation and holomorphic approximation. This volume presents a unified view of these topics in finite and infinite dimensions. 1986 edition.
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|  | Counterexamples in Analysis
by Bernard R. Gelbaum, John M. H. Olmsted
These counterexamples deal mostly with the part of analysis known as "real variables." Covers the real number system, functions and limits, differentiation, Riemann integration, sequences, infinite series, functions of 2 variables, plane sets, more. 1962 edition.
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| | | | | | A First Course in Numerical Analysis: Second Edition
by Anthony Ralston, Philip Rabinowitz
Outstanding text, oriented toward computer solutions, stresses errors in methods and computational efficiency. Problems — some strictly mathematical, others requiring a computer — appear at the end of each chapter.
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| | Foundations of Analysis: Second Edition
by David F Belding, Kevin J Mitchell
Unified and highly readable, this introductory approach develops the real number system and the theory of calculus, extending its discussion of the theory to real and complex planes. 1991 edition.
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|  | The General Theory of Dirichlet's Series
by G. H. Hardy, Marcel Riesz
This classic work by two distinguished mathematicians explains theory and formulas behind Dirichlet's series and offers first systematic account of Riesz's theory of summation of series by typical means. 1915 edition.
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|  | Interpolation: Second Edition
by J. F. Steffensen
In the mathematical subfield of numerical analysis, interpolation is a procedure that assists in "reading between the lines." Topics include displacement symbols and differences, divided differences, formulas of interpolation, much more. 1950 edition.
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|  | Introduction to Applied Numerical Analysis
by Richard W. Hamming
This book covers an extensive range of topics, including round-off and function evaluation, real zeros of a function, integration, ordinary differential equations, optimization, orthogonal functions, and Fourier series. 1989 edition.
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|  | Introduction to Numerical Analysis : Second Edition
by F. B. Hildebrand
Well-known, respected introduction, updated to integrate concepts and procedures associated with computers. Computation, approximation, interpolation, numerical differentiation and integration, smoothing of data, more. Includes 150 additional problems in this edition.
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| | Introductory Numerical Analysis
by Anthony J. Pettofrezzo
Written for undergraduates who require a familiarity with the principles behind numerical analysis, this classical treatment encompasses finite differences, least squares theory, and harmonic analysis. Over 70 examples and 280 exercises. 1967 edition.
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|  | Iterative Solution of Large Linear Systems
by David M. Young
Includes a review of matrix theory and iterative methods; successive overrelaxation (SOR) method and stationary modified SOR method for consistently ordered matrices; nonstationary methods; generalizations of SOR theory and variants of method; more. 1971 edition.
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|  | Methods of Numerical Integration: Second Edition
by Philip J. Davis, Philip Rabinowitz
Requiring only a background in calculus, this text covers approximate integration over finite and infinite intervals, error analysis, approximate integration in two or more dimensions, and automatic integration. 1984 edition.
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|  | Numerical Methods
by Germund Dahlquist, Åke Björck
Practical text strikes balance between students' requirements for theoretical treatment and the needs of practitioners, with best methods for both large- and small-scale computing. Many worked examples and problems. 1974 edition.
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