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  1. matrix. The numbers n and m are called the dimensions of the matrix. We will usually denote matrices with capital letters, like A, B, etc, although we will sometimes use lower case.

  2. Null Matrix: A matrix with all zero elements is known as a null matrix or zero matrix. Square matrix : A matrix having equal number of rows and columns is called a square matrix. 11 12 …

  3. Matrix Theory and Linear Algebra is an introduction to linear algebra for students in the first or second year of university. The book contains enough material for a 2-semester course.

  4. These pages are a collection of facts (identities, approxima-tions, inequalities, relations, ...) about matrices and matters relating to them. It is collected in this form for the convenience of anyone who wants a quick desktop reference .

  5. A matrix is a rectangular array of numbers (aka entries or elements ) in parentheses, each entry being in a particular row and column. Definition: The order of a matrix is given as m × n (read m by n ), where m is the number of rows and n the number of columns and is written as, A ≡ (ij a) m n× def = 11 12 13 1 21 22 23 2 31 32 33 3 1 2 3 n n

  6. Matrix as a tool of solving linear equations with two or three unknowns. rectangular arrangement of mn numbers, in m rows and n columns and enclosed within a bracket is called a matrix. We shall denote matrices by capital letters as A,B, C etc. particular row and column.

  7. 3. Matrix Classes and Transformations 165 3.1 Matrix Classes 165 3.2 Matrices Based on Graphs 170 3.3 Lie Algebras and Groups 171 3.4 Matrix Transformations 173 3.5 Projectors, Idempotent Matrices, and Subspaces 175 3.6 Facts on Group-Invertible and Range-Hermitian Matrices 177 3.7 Facts on Normal, Hermitian, and Skew-Hermitian Matrices 178

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