Matrices

2,134 books
Matrices and tensors in physicsA. W. Joshi
⏱ 4h 39m

Matrices and tensors in physics

A. W. Joshi

1975279 pp.
A text book of matricesShanti Narayan
⏱ 4h 49m

A text book of matrices

Shanti Narayan

1953289 pp.
Esquisse de cours 12e annéeOntario.
⏱ 2h 9m

Esquisse de cours 12e année

Ontario.

2002129 pp.
Matrixanalysis of framed structuresWilliam Weaver Jr.
⏱ 9h 6m

Matrixanalysis of framed structures

William Weaver Jr.

1980546 pp.
Determinants and matricesAlexander Aitken
⏱ 2h 24m

Determinants and matrices

Alexander Aitken

1939144 pp.
Mathematical foundations of quantum mechanicsJohn Von Neumann
⏱ 7h 25m

Mathematical foundations of quantum mechanics

John Von Neumann

1932445 pp.
Advanced engineering mathematicsGreenberg, Michael D.
⏱ 21h 43m

Advanced engineering mathematics

Greenberg, Michael D.

19881303 pp.
Structural analysisA. Ghali
⏱ 14h 30m

Structural analysis

A. Ghali

1972870 pp.
Physical properties of crystals, their representation by tensors and matricesJ. F. Nye
⏱ 5h 22m

Physical properties of crystals, their representation by tensors and matrices

J. F. Nye

1957322 pp.
The algebraic eigenvalue problemJ. H. Wilkinson
⏱ 11h 2m

The algebraic eigenvalue problem

J. H. Wilkinson

1965662 pp.
Solution of large networks by matrix methodsHomer E. Brown
⏱ 4h 49m

Solution of large networks by matrix methods

Homer E. Brown

1975289 pp.
Matrix computationsGene H. Golub
⏱ 10h 42m

Matrix computations

Gene H. Golub

1983642 pp.
Circulant matricesPhilip J. Davis
⏱ 4h 10m

Circulant matrices

Philip J. Davis

1979250 pp.
Methods of applied mathematicsFrancis Begnaud Hildebrand
⏱ 8h 43m

Methods of applied mathematics

Francis Begnaud Hildebrand

1952523 pp.
Introduction to the theory of canonical matricesH. W. Turnbull
⏱ 3h 20m

Introduction to the theory of canonical matrices

H. W. Turnbull

1932200 pp.
GCE A Level Pure MathematicsA. Nicolaides
⏱ 4h 16m

GCE A Level Pure Mathematics

A. Nicolaides

1992256 pp.
The theory of determinants, matrices, and invariantsH. W. Turnbull
⏱ 6h 8m

The theory of determinants, matrices, and invariants

H. W. Turnbull

1928368 pp.
Introduction to matrix methods of structural analysisHarold Clifford Martin
⏱ 5h 31m

Introduction to matrix methods of structural analysis

Harold Clifford Martin

1966331 pp.
Elements of linear algebra and matrix theoryJohn T. Moore
⏱ 6h 10m

Elements of linear algebra and matrix theory

John T. Moore

1968370 pp.
Linear Algebra Labs with MATLABDavid Hill
⏱ 5h 36m

Linear Algebra Labs with MATLAB

David Hill

1993336 pp.
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