Published by VDM Verlag Dr. Müller, 2009
ISBN 10: 3639138988 ISBN 13: 9783639138986
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Published by VDM Verlag Dr. Müller, 2009
ISBN 10: 3639138988 ISBN 13: 9783639138986
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Published by VDM Verlag Dr. Müller, 2009
ISBN 10: 3639138988 ISBN 13: 9783639138986
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Published by VDM Verlag Dr. Müller, 2009
ISBN 10: 3639138988 ISBN 13: 9783639138986
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Published by VDM Verlag Dr. M�ller 2009-05-15, 2009
ISBN 10: 3639138988 ISBN 13: 9783639138986
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Published by VDM Verlag Dr. M ller, 2009
ISBN 10: 3639138988 ISBN 13: 9783639138986
Language: English
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Published by VDM Verlag Dr. Müller, 2009
ISBN 10: 3639138988 ISBN 13: 9783639138986
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Published by VDM Verlag Dr. Müller, 2009
ISBN 10: 3639138988 ISBN 13: 9783639138986
Language: English
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Published by VDM Verlag Dr. Müller, 2009
ISBN 10: 3639138988 ISBN 13: 9783639138986
Language: English
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Add to basketKartoniert / Broschiert. Condition: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Autor/Autorin: Feder ElieDr. Elie Feder received his Ph.D. from the Graduate Center of nCity University of New York (CUNY) in 2003. He is currently an nassistant professor at Kingsborough Community College of CUNY. nHis areas of research include: g.
Published by VDM Verlag Dr. Müller, 2009
ISBN 10: 3639138988 ISBN 13: 9783639138986
Language: English
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Add to basketTaschenbuch. Condition: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - The study of braid groups and their applications is a field which has attracted the interest of mathematicians and computer scientists alike. We begin with a review of the notion of a braid group. We then discuss known solutions to decision problems in braid groups. We then prove new results in braid group algorithmics. We offer a quick solution to the generalized word problem in braid groups, in the special case of cyclic subgroups. We illustrate this solution using a multitape Turing machine. We then turn to a discussion of decision problems in cyclic amalgamations of groups and solve the word problem for the cyclic amalgamation of two braid groups. We then turn to a more general study of the conjugacy problem in cyclic amalgamations. We revise and prove some theorems of Lipschutz and show their application to cyclic amalgamations of braid groups. We generalize this application to prove a new theorem regarding the conjugacy problem in cyclic amalgamations. We then discuss some application of braid groups, culminating in a section devoted to the discussion of braid group cryptography.