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Algebraic Operads
book

Algebraic Operads

by Murray R. Bremner, Vladimir Dotsenko
April 2016
Intermediate to advanced content levelIntermediate to advanced
383 pages
11h 46m
English
Chapman and Hall/CRC
Content preview from Algebraic Operads
14 Algebraic Operads: An Algorithmic Companion
Recall that the row canonical form of a matrix A, is a matrix R obtained
from A by elementary row operations for which the first nonzero entry of each
nonzero row of R is equal to 1 (this entry is called the pivot of that row), the
positions of the pivots increase with the increase in the row number, and all
entries in each column containing a pivot are equal to zero.
The following algorithm for computing canonical forms of matrices is well-
known. (This algorithm is recursive in the number of rows of the matrix.)
Algorithm 1.2.1.7 (Row canonical form computation).
Input: A m × n-matrix A = [a
ik
]
1im,1
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Publisher Resources

ISBN: 9781482248579