By Werner Burkhardt (auth.)

Maple is a working laptop or computer algebraic method with a fast-growing variety of clients in colleges, universities, and different associations. meant for someone who's encountering Maple for the 1st time, First Steps in Maple presents an in depth step by step creation, instructing in terms of examples taken from many parts of arithmetic. it's rather appropriate for undergraduates, and has self-test difficulties (with recommendations) for every chapter.

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5, [a,b,c,1,2]); VECTOR:=[a,b,c, I ,2] First the definition of the matrix without output of the result: > MATRIX:=array(1 .. 3,1 .. 4): then the output produced with the aid of the print command: > print (MATRIX) ; MATRIX[l,l] MATRIX[1,2] MATRIX[1,3] MATRIX[1,4]] [ MATRIX[2,l] MATRIX[2,2] MATRIX[2,3] MATRIX[2,4] MATRIX[3,l] MATRIX[3,2] MATRIX[3,3] MATRIX[3,4] Often, matrices with special structures are required. To produce these the array command with options must be invoked. Normally, the following are available: Matrix type Option Symmetric symmetric Antisymmetric antisymmetric Sparse sparse Diagonal diagonal Identity identity As we have already given examples of symmetric and sparse matrices in chapter 3, we now give examples of the other options.

A simple possibility is to input the equations and solution variables as sets.

3,2 .. 3); [1518 16] 19 The next two examples show how rows (row) and columns (col) of a matrix can be selected. The second row of the first matrix: 52 First steps in Maple > row(MATRIX1,2)i [4,5,6] The third column of the first matrix: > col (MATRIX1, 3) i [3,6,9] The results of the commands row and col are interpreted by Maple vectors. Because the next commands change the values of the matrix elements, the results are assigned to other variables in order to obtain the original values. Because the following commands are assigned to rows as well as columns, only one transformation is given in each case.

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First Steps in Maple by Werner Burkhardt (auth.)
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