Survey of applicable mathematics
Author(s)
Bibliographic Information
Survey of applicable mathematics
(Mathematics and its applications, v. 280,
Kluwer Academic Publishers, c1994
2nd rev. ed
- : set
- v. 1
- v. 2
- Other Title
-
Prěhled užité matematiky
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Note
Rev. translation of: Prěhled užité matematiky. 6th ed
Each vol. includes bibliographical references and index
Description and Table of Contents
Description
Table of Contents
- Volume I Foreword. Prefaces. List of symbols and notation. 1. Arithmetic and Algebra
- V. Vilhelm. 2. Trigonometric and Inverse Trigonometric Functions. Hyperbolic and Inverse Hyperbolic Functions
- V. Vilhelm. 3. Some Formulae (Areas, Circumferences, Volumes, Surfaces, Centroids, Moments of Inertia)
- V. Vilhelm. 4. Plane Curves and Constructions
- K. Drabek. 5. Plane Analytic Geometry
- M. Zelenka. 6. Solid Analytic Geometry
- F. Kejla. 7. Vector Calculus
- F. Kejla, K. Rektorys. 8. Tensor Calculus
- V. Vilhelm. 9. Differential Geometry
- B. Kepr. 10. Sequences and Series of Constant Terms. Infinite Products
- K. Rektorys. 11. Differential Calculus of Functions of a Real Variable
- K. Rektorys. 12. Functions of Two or More Variables
- K. Rektorys. 13. Integral Calculus of Functions of One Variable
- K. Rektorys. 14. Integral Calculus of Functions of Two and More Variables
- k. Rektorys. 15. Sequences and Series with Variable Terms (Sequences and Series of Functions)
- K. Rektorys. 16. The Space L2. Orthogonal Systems. Fourier Series. Some Special Functions (Bessel Functions, etc.)
- K. Rektorys. References. Index. Volume II Preface. List of symbols and notations. 17. Ordinary Differential Equations
- K. Rektorys. 18. Partial Differential Equations
- K. Rektorys. 19. Integral Equations
- k. Rektorys. 20. Functions of One andMore Complex Variables
- K. Rektorys, J. Fuka. 21. Conformal Mapping
- J. Fuka. 22. Fundamentals of the Theory of Sets and Functional Analysis
- K. Rektorys. 23. Calculus of Variations
- F. Nozicka. 24. Variational Methods for Numerical Solution of Boundary-Value Problems for Differential Equations. Finite Element Method. Boundary Element Method
- M. Prager. 25. ApproximateSolution of Ordinary Differential Equations
- E. Vitasek. 26. Solution of Partial Differential Equations by Infinite Series (by the Fourier Method)
- K. Rektorys. 27. Solution of Partial Differential Equations by the Finite-Difference Method
- E. Vitasek. 28. Integral Transforms (Operational Calculus)
- J. Necas. 29. Approximate Solution of Fredholm's Integral Equations
- K. Rektorys. 30. Numerical Methods in Linear Algebra
- J. Segethova, K. Segeth. 31. Numerical Solution of Algebraic and Transcendental Equations
- M. Fiedler. 32. Approximation. Interpolation, Splines
- E. Vitasek. 33. Probability Theory
- T. Cipra. 34. Mathematical Statistics
- T. Cipra. 35. Topics in Statistical Inference
- T. Cipra. 36. Stochastic Processes
- T. Cipra. 37. Linear Programming
- F. Nozicka. References. Index.
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