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Matrix Analysis and Applied Linear Algebra Book and Solutions Manual [With CDROM]

Matrix Analysis and Applied Linear Algebra Book and Solutions Manual [With CDROM] (Hardcover)

Carl D. Meyer (지은이)
Society for Industrial & Applied
214,770원

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Matrix Analysis and Applied Linear Algebra Book and Solutions Manual [With CDROM]
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책 정보

· 제목 : Matrix Analysis and Applied Linear Algebra Book and Solutions Manual [With CDROM] (Hardcover) 
· 분류 : 외국도서 > 과학/수학/생태 > 수학 > 대수학 > 선형대수학
· ISBN : 9780898714548
· 쪽수 : 718쪽
· 출판일 : 2000-06-01

목차

  • Preface
  • Chapter 1: Linear Equations. Introduction
  • Gaussian Elimination and Matrices
  • Gauss?Jordan Method
  • Two-Point Boundary Value Problems
  • Making Gaussian Elimination Work
  • Ill-Conditioned Systems
  • Chapter 2: Rectangular Systems and Echelon Forms. Row Echelon Form and Rank
  • The Reduced Row Echelon Form
  • Consistency of Linear Systems
  • Homogeneous Systems
  • Nonhomogeneous Systems
  • Electrical Circuits
  • Chapter 3: Matrix Algebra. From Ancient China to Arthur Cayley
  • Addition, Scalar Multiplication, and Transposition
  • Linearity
  • Why Do It This Way?
  • Matrix Multiplication
  • Properties of Matrix Multiplication
  • Matrix Inversion
  • Inverses of Sums and Sensitivity
  • Elementary Matrices and Equivalence
  • The LU Factorization
  • Chapter 4: Vector Spaces. Spaces and Subspaces
  • Four Fundamental Subspaces
  • Linear Independence
  • Basis and Dimension
  • More About Rank
  • Classical Least Squares
  • Linear Transformations
  • Change of Basis and Similarity
  • Invariant Subspaces
  • Chapter 5: Norms, Inner Products, and Orthogonality. Vector Norms
  • Matrix Norms
  • Inner Product Spaces
  • Orthogonal Vectors
  • Gram?Schmidt Procedure
  • Unitary and Orthogonal Matrices
  • Orthogonal Reduction
  • The Discrete Fourier Transform
  • Complementary Subspaces
  • Range-Nullspace Decomposition
  • Orthogonal Decomposition
  • Singular Value Decomposition
  • Orthogonal Projection
  • Why Least Squares?
  • Angles Between Subspaces
  • Chapter 6: Determinants. Determinants
  • Additional Properties of Determinants
  • Chapter 7: Eigenvalues and Eigenvectors. Elementary Properties of Eigensystems
  • Diagonalization by Similarity Transformations
  • Functions of Diagonalizable Matrices
  • Systems of Differential Equations
  • Normal Matrices
  • Positive Definite Matrices
  • Nilpotent Matrices and Jordan Structure
  • The Jordan Form
  • Functions of Nondiagonalizable Matrices
  • Difference Equations, Limits, and Summability
  • Minimum Polynomials and Krylov Methods
  • Chapter 8: Perron-Frobenius Theory of Nonnegative Matrices. Introduction
  • Positive Matrices
  • Nonnegative Matrices
  • Stochastic Matrices and Markov Chains
  • Index.
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