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Linear Algebra Notes by André Hensbergen




Linear Algebra - Table of Contents

  • 1. Vectors, Lines and Planes
  • 2. Systems of Linear Equations, Vector Equations and Matrix Equations
  • 3. Matrix Operations
  • 4. Subspaces
  • 5. Determinants
  • 6. Eigenvalues and Eigenvectors
  • 7. Orthogonality
  • 8. Symmetric Matrices
  • 9. Dynamical Systems
  • A. Complex Numbers
  • B. The Inverse Matrix Theorem

What You Will Learn in Linear Algebra

Linear Algebra by Andre Hensbergen and Nikolaas Verhulst is a structured, student-focused reference designed for undergraduate courses in mathematics, computer science, and engineering. Serving as a foundation for abstract algebra and applied matrix theory, this text functions as an essential guide for linear algebra matrix transformations problem solving practice.

The book systematically investigates systems of linear equations, vector spaces, subspaces, basis and dimension, linear maps, determinants, and eigenvalues. By connecting algebraic proofs with geometric transformations and numerical computations, Hensbergen enables readers to execute essential linear algebra matrix equation derivations with absolute clarity.

Widely appreciated for its clean exposition and logical progression, this text remains an excellent resource for self-study and university review. Hensbergen’s methodical approach arms readers with core analytical tools required for mastering linear algebra matrix theory principles across technical fields.

Book Details & Specifications

Title: Linear Algebra Notes by André Hensbergen
Publisher: TU Delft OPEN Publishing
Year: 2025
Pages: 501
Type: PDF
Language: English
ISBN-10 #: N\A
ISBN-13 #: N\A
License: CC BY 4.0
Amazon: Amazon

About the Author: André Hensbergen

The author André Hensbergen is a dedicated mathematics educator known for developing accessible university-level instructional materials in linear algebra and foundational analysis.

Throughout his academic teaching career, Hensbergen has focused on simplifying abstract vector concepts through clear examples and step-by-step proofs for undergraduate linear algebra study guides.


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