Encyclopedia Of Mathematics And Its Applications Bücher

Encyclopedia of Mathematics and Its Applications Series in Order:

1. Introduction to Orthogonal Transforms: With Applications in Data Representation and Signal Processing (1993)
2. The Umbral Calculus (1984)
3. Theory of Multipliers in Spaces of Differentiable Functions (1985)
4. Matrix Theory and Applications for Engineers and Mathematicians (1993)
5. Finite Geometries and Designs (1987)
6. Convexity and Optimization in Banach Spaces (1985)
7. The Algebraic Theory of Modular Systems (1994)
8. Interpolation of Operators (1965)
9. Combinatorial Algorithms (1978)
10. Differential Geometry (1988)
11. Skew Field Constructions (1987)
12. Permanents (1978)
13. Geometry of Banach Spaces -- Selected Topics (1985)
14. Topics in Polynomial and Rational Interpolation and Approximation (1988)
15. Representations of General Linear Groups (1982)
16. Spaces of Measures (1980)
17. Uniform Algebras (1969)
18. Abstract Differential Equations (1975)
19. Nearrings (1986)
20. Real and Complex Singularities (1981)
21. Topological Riesz Spaces and Measure Theory (1974)
22. Convex Sets and Their Applications (1969)
23. Theory and Examples of Point Processes (1988)
24. Basic Theory of Algebraic Groups and Lie Algebras (2005)
25. Vector Lyapunov Functions and Stability Analysis (1992)
26. The Geometry of Positive Quadratic Forms (1996)
27. Introduction to Linear Models and the Design and Analysis of Experiments (1986)
28. Finite Fields (1983)
29. Approximation by Polynomials with Integral Coefficients (1982)
30. The Restricted Burnside Problem (1994)
31. Algebraic Ideas in Ergodic Theory (1980)
32. Convex Functions (1973)
33. The Theory of Information and Coding (1986)
34. Symmetric Function and Hall Polynomials (1979)
35. Spectral Theory of Linear Operators (1988)
36. C*-Algebras and Operator Theory (1987)
37. Random Vibration of Structures (1985)
38. Convexity Theory and its Applications in Functional Analysis (1988)
39. Multivariate Statistical Simulation (1993)
40. Spectral Decompositions and Differential Equations (1983)
41. Geometric Inequalities (1994)
42. Polynomials and Linear Control Systems (1985)
43. Finite Mixture Models (2000)
44. Cones and Duality (1988)
45. Orthogonal Polynomials (1975)
46. The Schur Complement and Its Applications (2005)
47. Introduction to the Geometry of J-Spaces (1982)
48. Distribution Theory for Tests Based on Sample Information in the form of an Empirical Distribution Function (1986)
49. Non-Associative Algebras (1981)
50. Theory and Application of Special Functions (1975)
51. Matrix Analysis (1990)
52. The Computation of Modular Forms (2008)
53. Theory of Reproducing Kernels and Applications (2003)
54. Convex Polytopes (2003)
55. Combinatorial Matrix Theory (1989)
56. Introduction to Operator Space Theory (2000)
57. Convexity and Finite-Dimensional Optimization (1993)
58. Algebraic L-theory and Topological Manifolds (1992)
59. The Averaging Method and Its Applications (1992)
60. The Theory of Subnormal Operators (1981)
61. Quantum Stochastic Calculus and Quantum Brownian Motion (1985)
62. Introduction to the Representation Theory of Compact and Locally Compact Groups (1988)
63. Difference Equations (1988)
64. Approximation by Algebraic Numbers (1989)
65. Spectral Approximation of Linear Operators (1987)
66. Basic Hypergeometric Series (1990)
67. Nonnegative Matrices and Applicable Topics in Linear Algebra (1981)
68. Mathematical Models of the Cell and Cell Associated Objects (1982)
69. Combinatorial Problems and Exercises (1979)
70. Mathematical Foundations of Quantum Field Theory (1978)
71. Introduction to the Arithmetic Theory of Automorphic Functions (1971)
72. Convexity and the Theory of Extremal Problems (1970)
73. Integer and Combinatorial Optimization (1988)
74. Introduction to Various Aspects of Degree Theory in Banach Spaces (1986)
75. The Theory of Hardy's Z-Function (1981)
76. Topics in Geometric Group Theory (1987)
77. Algebraic Number Theory (1993)
78. Invariant Distances and Metrics in Complex Analysis (1989)
79. Geometric Aspects of Functional Analysis (1989)
80. Positive Trigonometric Polynomials and Signal Processing Applications (1988)
81. Interpolation Spaces, An Introduction (1978)
82. Introduction to the Theory of Coverage (1988)
83. Lectures on the Asymptotic Theory of Ideals (1974)
84. Asymptotic Methods in the Theory of Linear Differential Equations (1968)
85. Introduction to the Representation Theory of Algebras (1980)
86. Orthogonal Polynomials and Continued Fractions (1998)
87. An Introduction to Independence for Analysts (1980)
88. The S-Matrix Theory of Strong Interactions (1973)
89. Recursively Defined Sets and Procedures (1974)
90. Measure Algebras (1975)
91. Special Functions (1984)
92. Introduction to Quasigroups and Their Applications (1990)
93. The Geometry of Iterated Loop Spaces (1978)
94. Finite Rank Operators (1982)
95. Introduction to Complex Analysis (1993)
96. Real Analysis and Probability (1991)
97. Multidimensional Diffusion Processes (1979)
98. Lectures on Stochastic Flows and Applications (1995)
99. Theory of Linear Operations (1987)
100. An Introduction to the Theory of Surreal Numbers (1976)
101. Mathematical Aspects of Hodgkin-Huxley Neural Theory (1980)
102. Combinatorial Homotopies Application to 3-Dimensional Associative Algebras (1978)
103. Non-Archimedean Analysis (1984)
104. Numerical Methods for Unconstrained Optimization and Nonlinear Equations (1983)
105. Theory of Sample Surveys (1979)
106. Introduction to Rings and Modules (1982)
107. Mathematical Theory of Entropy (1981)
108. Introduction to Functional Equations (1992)
109. Introduction to the Theory of Weighted Polynomial Approximation (1980)
110. Topics in the Geometric Theory of Linear Systems (1984)
111. Representations of Finite Classical Groups (1990)
112. Asymptotic Approximations of Integrals (1975)
113. Lectures on Linear Groups (1967)
114. The Logic of Quantum Mechanics (1981)
115. An Introduction to the Theory of Formal Groups (1990)
116. Introduction to the Theory of Entire Functions of Several Variables (1973)
117. An Introduction to the Theory of Spinors (1988)
118. Introduction to the General Theory of Singular Perturbations (1985)
119. An Introduction to the Theory of Distributions (1973)
120. Lectures on Vector Bundles over Riemann Surfaces (1968)
121. An Introduction to the Theory of Numbers (1979)
122. The Classical Moment Problem and Some Related Questions in Analysis (1965)
123. Introduction to H∞ Control Theory (1998)
124. Positive Definite Matrices (2007)
125. Spectral Theory of Block Operator Matrices (2012)
126. Matrix Inequalities and Equality (2017)
127. Matrix Preconditioning Techniques and Applications (2019)
128. The Geometry of Heisenberg Groups (2017)