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1.

図書

図書
Salustiano Martinez-Fierro, José Aurelio Medina-Garrido, Jose Ruiz-Navarro
出版情報: Hershey, Pa. : Idea Group Pub., c2006  xv, 292 p. ; 26 cm
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2.

図書

図書
Constantin Christopoulos, André Filiatrault
出版情報: Pavia, Italy : IUSS Press, c2006  xviii, 480 p. ; 25 cm.
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3.

図書

図書
Teresa Godwin Phelps
出版情報: Philadelphia : University of Pennsylvania Press, 2006  180 p. ; 23 cm
シリーズ名: Pennsylvania studies in human rights
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4.

図書

図書
by Todd James
出版情報: London : Risk Books, c2006  ix, 354 p. ; 24 cm.
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5.

図書

図書
David H. Guston
出版情報: Cambridge : Cambridge University Press, 2006  xvii, 213 p. ; 23 cm
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目次情報: 続きを見る
Tables and figures
Abbreviations
Preface
Introduction: making space for science policy
Science policy: structure and boundaries / 1:
Understanding the social contract for science / 2:
Challenges to the social contract for science / 3:
Assuring the integrity of research / 4:
Assuring the productivity of research / 5:
Between politics and science / 6:
Notes
References
Index
Tables and figures
Abbreviations
Preface
6.

図書

図書
Jim V. Humble
出版情報: [s.l.] : [s.n.], c2006  xiv, 314 p. ; 23 cm
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7.

図書

図書
[by Adam Robinson and the staff of the Princeton Review]
出版情報: New York : Random House, c2006  382 p. ; 21 cm
シリーズ名: The Princeton review
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8.

図書

図書
edited by Robert Hull
出版情報: London : Institution of Electrical Engineers, c2006  xxvi, 1016 p. ; 28 cm
シリーズ名: EMIS datareviews series ; no. 20
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9.

図書

図書
Mary L. Boas
出版情報: Hoboken, NJ : Wiley, c2006  xviii, 839 p. ; 27 cm
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目次情報: 続きを見る
Infinite Series, Power Series / Chapter 1:
The Geometric Series
Definitions and Notation
Applications of Series
Convergent and Divergent Series
Convergence Tests
Convergence Tests for Series of Positive Terms
Alternating Series
Conditionally Convergent Series
Useful Facts about Series
Power Series; Interval of Convergence
Theorems about Power Series
Expanding Functions in Power Series
Expansion Techniques
Accuracy of Series Approximations
Some Uses of Series
Complex Numbers / Chapter 2:
Introduction
Real and Imaginary Parts of a Complex Number
The Complex Plane
Terminology and Notation
Complex Algebra
Complex Infinite Series
Complex Power Series; Disk of Convergence
Elementary Functions of Complex Numbers
Euler's Formula
Powers and Roots of Complex Numbers
The Exponential and Trigonometric Functions
Hyperbolic Functions
Logarithms
Complex Roots and Powers
Inverse Trigonometric and Hyperbolic Functions
Some Applications
Linear Algebra / Chapter 3:
Matrices; Row Reduction
Determinants; Cramer's Rule
Vectors
Lines and Planes
Matrix Operations
Linear Combinations, Functions, Operators
Linear Dependence and Independence
Special Matrices and Formulas
Linear Vector Spaces
Eigenvalues and Eigenvectors
Applications of Diagonalization
A Brief Introduction to Groups
General Vector Spaces
Partial Differentiation / Chapter 4:
Introduction and Notation
Power Series in Two Variables
Total Differentials
Approximations using Differentials
Chain Rule
Implicit Differentiation
More Chain Rule
Maximum and Minimum Problems
Constraints; Lagrange Multipliers
Endpoint or Boundary Point Problems
Change of Variables
Differentiation of Integrals
Multiple Integrals / Chapter 5:
Double and Triple Integrals
Applications of Integration
Change of Variables in Integrals; Jacobians
Surface Integrals
Vector Analysis / Chapter 6:
Applications of Vector Multiplication
Triple Products
Differentiation of Vectors
Fields
Directional Derivative; Gradient
Some Other Expressions Involving V. Line Integrals
Green's Theorems in the Plane
The Divergence and the Divergence Theorem
The Curl and Stokes' Theorem
Fourier Series and Transforms / Chapter 7:
Simple Harmonic Motion and Wave Motion
Periodic Functions
Applications of Fourier Series
Average Value of a Function
Fourier Coefficients
Complex Form of Fourier Series
Other Intervals
Even and Odd Functions
An Application to Sound
Parseval's Theorem
Fourier Transforms
Ordinary Differential Equations / Chapter 8:
Separable Equations
Linear First-Order Equations
Other Methods for First-Order Equations
Linear Equations (Zero Right-Hand Side)
Linear Equations (Nonzero Right-Hand Side)
Other Second-Order Equations
The Laplace Transform
Laplace Transform Solutions
Convolution
The Dirac Delta Function
A Brief Introduction to Green's Functions
Calculus of Variations / Chapter 9:
The Euler Equation
Using the Euler Equation
The Brachistochrone Problem; Cycloids
Several Dependent Variables
Lagrange's Equations
Isoperimetric Problems
Variational Notation
Tensor Analysis / Chapter 10:
Cartesian Tensors
Tensor Notation and Operations
Inertia Tensor
Kronecker Delta and Levi-Civita Symbol
Pseudovectors and Pseudotensors
More about Applications
Curvilinear Coordinates
Vector Operators
Non-Cartesian Tensors
Special Functions / Chapter 11:
The Factorial Function
Gamma Function; Recursion Relation
The Gamma Function of Negative Numbers
Formulas Involving Gamma Functions
Beta Functions
Beta Functions in Terms of Gamma Functions
The Simple Pendulum
The Error Function
Asymptot
Infinite Series, Power Series / Chapter 1:
The Geometric Series
Definitions and Notation
10.

図書

図書
Tomás Ortín
出版情報: Cambridge : Cambridge University Press, 2006, c2004  xx, 684 p. ; 25 cm
シリーズ名: Cambridge monographs on mathematical physics
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目次情報: 続きを見る
Preface
Introduction to Gravity and Supergravity / Part I:
Differential geometry / 1:
Noether-s theorems / 2:
A perturbative Introduction to general relativity / 3:
Action principles for gravity / 4:
N = 1, 2, d = 4 supergravities / 5:
Conserved charges in general relativity / 6:
Gravitating Point-Particles / Part II:
The Schwarzschild black hole / 7:
The Reissner-Nordstr+ m black hole / 8:
The Taub-NUT solution / 9:
Gravitational pp-waves / 10:
The Kaluza-Klein black hole / 11:
Dilaton and dilaton/axion black holes / 12:
Unbroken supersymmetry / 13:
Gravitating Extended Objects of String Theory / Part III:
String theory / 14:
The string effective action and T duality / 15:
From eleven to four dimensions / 16:
The type-IIB superstring and type-II T duality / 17:
Extended objects / 18:
The extended objects of string theory / 19:
String black holes in four and five dimensions / 20:
Lie groups, symmetric spaces and Yang-Mills fields / Appendix A:
Gamma matrices and spinors / Appendix B:
N-Spheres / Appendix C:
Palatini-s identity / Appendix D:
Conformal rescalings / Appendix E:
Connections and curvature components / Appendix F:
The harmonic operator on R3 x S1 / Appendix G:
References
Index
Preface
Introduction to Gravity and Supergravity / Part I:
Differential geometry / 1:
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