Book:Books/Linear Algebra

The following books covered on $\mathsf{Pr} \infty \mathsf{fWiki}$ discuss linear algebra.

For a comprehensive list of books referenced on $\mathsf{Pr} \infty \mathsf{fWiki}$ (and more), see Books.

Books

• 1853: William Rowan Hamilton: Lectures on Quaternions
• 1880: Robert Forsyth Scott: The Theory of Determinants and Their Applications
  • 1904: Robert Forsyth Scott and George Ballard Mathews: The Theory of Determinants and Their Applications (2nd ed.)

• 1939: A.C. Aitken: Determinants and Matrices
  • 1942: A.C. Aitken: Determinants and Matrices (2nd ed.)
  • 1944: A.C. Aitken: Determinants and Matrices (3rd ed.)
  • 1946: A.C. Aitken: Determinants and Matrices (4th ed.)
  • 1948: A.C. Aitken: Determinants and Matrices (5th ed.)
  • 1949: A.C. Aitken: Determinants and Matrices (6th ed.)
  • 1951: A.C. Aitken: Determinants and Matrices (7th ed.)
  • 1954: A.C. Aitken: Determinants and Matrices (8th ed.)

• 1948: I.M. Gel'fand: Lektsii po Lineinoi Algebre
  • 1950: I.M. Gel'fand: Lektsii po Lineinoi Algebre (2nd ed.)
  • 1961: I.M. Gel'fand: Lectures on Linear Algebra (2nd ed.) (translated by A. Shenitzer)

• 1953: Nathan Jacobson: Lectures in Abstract Algebra: Volume $\text { II }$: Linear Algebra
• 1955: L. Mirsky: An Introduction to Linear Algebra
• 1958: P.M. Cohn: Linear Equations

• 1968: Seymour Lipschutz: Theory and Problems of Linear Algebra
  • 1974: Seymour Lipschutz: Theory and Problems of Linear Algebra (SI ed.)
  • 1991: Seymour Lipschutz: Theory and Problems of Linear Algebra (2nd ed.)

• 1969: M.A. Akivis and V.V. Goldberg: Tensor Calculus (with M.A. Akivis)
  • 1972: M.A. Akivis and V.V. Goldberg: An Introduction to Linear Algebra & Tensors (translated by Richard A. Silverman from Tensor Calculus)

• 1971: Kenneth Hoffman and Ray Kunze: Linear Algebra (2nd ed.)
• 1974: Paul R. Halmos: Finite-Dimensional Vector Spaces

• 1978: A.O. Morris: Linear Algebra: An Introduction
  • 1982: A.O. Morris: Linear Algebra: An Introduction (2nd ed.)

• 1987: A.G. Hamilton: A First Course in Linear Algebra
• 1993: Gilbert Strang: Introduction to Linear Algebra
• 1994: Robert Messer: Linear Algebra: Gateway to Mathematics

• 1995: Sheldon Axler: Linear Algebra Done Right
  • 1997: Sheldon Axler: Linear Algebra Done Right (2nd ed.)
  • 2015: Sheldon Axler: Linear Algebra Done Right (3rd ed.)

• 1995: John B. Fraleigh and Raymond A. Beauregard: Linear Algebra (3rd ed.)

• 1998: Richard Kaye and Robert Wilson: Linear Algebra
• 2000: Bryan Rynne and Martin Youngson: Linear Functional Analysis
• 2007: Thomas S. Shores: Applied Linear Algebra and Matrix Analysis

Vector Analysis

• 1832: Giusto Bellavitis: Calcolo delle Equipollenze

• 1844: Hermann Günter Grassmann: Die Lineale Ausdehnungslehre, ein neuer Zweig der Mathematik ("Linear Extension Theory, a new branch of mathematics")

• 1867: P.G. Tait: Elementary Treatise on Quaternions
  • 1873: P.G. Tait: Elementary Treatise on Quaternions (2nd ed.)

• 1881: J. Willard Gibbs: Elements of Vector Analysis

• 1901: Edwin Bidwell Wilson and J. Willard Gibbs: Vector Analysis
  • 1929: Edwin Bidwell Wilson and J. Willard Gibbs: Vector Analysis (2nd ed.)

• 1909: Joseph George Coffin: Vector Analysis: An Introduction to Vector-methods and their Various Applications to Physics and Mathematics
  • 1911: Joseph George Coffin: Vector Analysis: An Introduction to Vector-methods and their Various Applications to Physics and Mathematics (2nd ed.)

• 1910: Cesare Burali-Forti and Roberto Marcolongo: Elements de Calcul Vectoriel
• 1913: Cesare Burali-Forti and Roberto Marcolongo: Analyse Vectorielle Générale: Applications à la mécanique et à la physique

• 1921: C.E. Weatherburn: Elementary Vector Analysis
• 1924: C.E. Weatherburn: Advanced Vector Analysis

• 1939: B. Hague: An Introduction to Vector Analysis
  • 1951: B. Hague: An Introduction to Vector Analysis (5th ed.)
  • 1970: B. Hague and D. Martin: An Introduction to Vector Analysis (6th ed.)

• 1939: D.E. Rutherford: Vector Methods
  • 1957: D.E. Rutherford: Vector Methods (9th ed.)

• 1967: D.E. Bourne and P.C. Kendall: Vector Analysis