Linear Algebra (Schaum) – Seymour Lipschutz & Marc Lipson – 4th Edition


Linear has in recent years become an essential part of the mathematical background required by mathematicians and mathematics teachers, engineers, scientists, physicists, economists, and statisticians, among others. This requirement reflects the importance and wide of the subject matter.

This is designed for use as a textbook for a formal in linear or as a supplement to all current standard texts. It aims to present an introduction to which will be found helpful to all readers regardless of their of specification. More material has been included than can be covered in most first courses. This has been done to make the more flexible, to provide a useful book of reference, and to stimulate further interest in the subject.

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  • Chapter 1 Vectors in Rsupn and Csupn Spatial Vectors
    Chapter 2 Algebra of Matrices
    Chapter 3 Systems of Linear Equations
    Chapter 4 Vector Spaces
    Chapter 5 Linear Mappings
    Chapter 6 Linear Mappings and Matrices
    Chapter 7 Inner Product Spaces Orthogonality
    Chapter 8 Determinants
    Chapter 11 Linear Functionals and the Dual Space
    Chapter 12 Bilinear Quadratic and Hermitian Forms
    Chapter 13 Linear Operators on Inner Product Spaces
    Multilinear Products
    Algebraic Structures
    Polynomials over a Field
    Odds and Ends
    List of Symbols
    Eigenvalues and Eigenvectors
    Chapter 10 Canonical Forms
  • Citation

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