Schreier Vector (Paperback)


PMHigh Quality Content by WIKIPEDIA articles! In mathematics, especially the field of computational group theory, a Schreier vector is a tool for reducing the time and space complexity required to calculate orbits of a permutation group. Suppose G is a finite group with generating sequence X = {x1,x2,...,xr} which acts on the finite set = {1,2,...,n}. A common task in computational group theory is to compute the orbit of some element omega in Omega under G. At the same time, one can record a Schreier vector for . This vector can then be used to find the g in G satisfying g = , for any alpha in omega^G. Use of Schreier vectors to perform this requires less storage space and time complexity than storing these g explicitly. All variables used here are defined in the overvie

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Product Description

PMHigh Quality Content by WIKIPEDIA articles! In mathematics, especially the field of computational group theory, a Schreier vector is a tool for reducing the time and space complexity required to calculate orbits of a permutation group. Suppose G is a finite group with generating sequence X = {x1,x2,...,xr} which acts on the finite set = {1,2,...,n}. A common task in computational group theory is to compute the orbit of some element omega in Omega under G. At the same time, one can record a Schreier vector for . This vector can then be used to find the g in G satisfying g = , for any alpha in omega^G. Use of Schreier vectors to perform this requires less storage space and time complexity than storing these g explicitly. All variables used here are defined in the overvie

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Product Details

General

Imprint

Betascript Publishing

Country of origin

United States

Release date

November 2010

Availability

Supplier out of stock. If you add this item to your wish list we will let you know when it becomes available.

First published

November 2010

Editors

, ,

Dimensions

152 x 229 x 8mm (L x W x T)

Format

Paperback - Trade

Pages

140

ISBN-13

978-6131157219

Barcode

9786131157219

Categories

LSN

6131157219



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