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Complexity and Real Computation Book

Complexity and Real Computation
Complexity and Real Computation, The classical theory of computation has its origins in the work of Goedel, Turing, Church, and Kleene and has been an extraordinarily successful framework for theoretical computer science. The thesis of this book, however, is that it provides an inadequat, Complexity and Real Computation has a rating of 4 stars
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Complexity and Real Computation, The classical theory of computation has its origins in the work of Goedel, Turing, Church, and Kleene and has been an extraordinarily successful framework for theoretical computer science. The thesis of this book, however, is that it provides an inadequat, Complexity and Real Computation
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  • Complexity and Real Computation
  • Written by author Lenore Blum
  • Published by Springer-Verlag New York, LLC, October 1997
  • The classical theory of computation has its origins in the work of Goedel, Turing, Church, and Kleene and has been an extraordinarily successful framework for theoretical computer science. The thesis of this book, however, is that it provides an inadequat
  • The classical theory of computation has its origins in the work of Goedel, Turing, Church, and Kleene and has been an extraordinarily successful framework for theoretical computer science. The thesis of this book, however, is that it provides an inadequat
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Book Categories

Authors

Foreword
Preface
IBasic Development
1Introduction3
2Definitions and First Properties of Computation37
3Computation over a Ring69
4Decision Problems and Complexity over a Ring83
5The Class NP and NP-Complete Problems99
6Integer Machines113
7Algebraic Settings for the Problem [actual symbol not reproducible]125
App. A.1Basic Notions of Algebraic Geometry147
App. A.2Additional Comments and Bibliographical Remarks149
IISome Geometry of Numerical Algorithms
8Newton's Method153
9Fundamental Theorem of Algebra: Complexity Aspects169
10Bezout's Theorem187
11Condition Numbers and the Loss of Precision of Linear Equations201
12The Condition Number for Nonlinear Problems217
13The Condition Number in P(H[subscript (d)])237
14Complexity and the Condition Number261
15Linear Programming275
App. B.1The Main Theorem of Elimination Theory297
App. B.2Additional Comments and Bibliographical Remarks299
IIIComplexity Classes over the Reals
16Deterministic Lower Bounds303
17Probabilistic Machines317
18Parallel Computations335
19Some Separations of Complexity Classes359
20Weak Machines377
21Additive Machines385
22Nonuniform Complexity Classes401
23Descriptive Complexity411
References431
Index447


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Complexity and Real Computation, The classical theory of computation has its origins in the work of Goedel, Turing, Church, and Kleene and has been an extraordinarily successful framework for theoretical computer science. The thesis of this book, however, is that it provides an inadequat, Complexity and Real Computation

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Complexity and Real Computation, The classical theory of computation has its origins in the work of Goedel, Turing, Church, and Kleene and has been an extraordinarily successful framework for theoretical computer science. The thesis of this book, however, is that it provides an inadequat, Complexity and Real Computation

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