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Algorithmic and Experimental Methods  in Algebra, Geometry, and Number Theory

Algorithmic and Experimental Methods in Algebra, Geometry, and Number Theory

Algorithmic and Experimental Methods  in Algebra, Geometry, and Number Theory
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Algorithmic and Experimental Methods in Algebra, Geometry, and Number Theory Hardback - 2018

by Böckle, Gebhard (Edited by)/ Decker, Wolfram (Edited by)/ Malle, Gunter (Edited by)

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Springer, 2018. Hardcover. New. 776 pages. 9.25x6.10x1.90 inches.
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Details

  • Title Algorithmic and Experimental Methods in Algebra, Geometry, and Number Theory
  • Author Böckle, Gebhard (Edited by)/ Decker, Wolfram (Edited by)/ Malle, Gunter (Edited by)
  • Binding Hardback
  • Condition New
  • Publisher Springer
  • Publication date 2018
  • Features Illustrated, Maps
  • Bookseller's Inventory # x-3319705652
  • ISBN 9783319705651
  • Quantity available 2

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Reader reviews for Algorithmic and Experimental Methods in Algebra, Geometry, and Number Theory

From the publisher

This book presents state-of-the-art research and survey articles that highlight work done within the Priority Program SPP 1489 "Algorithmic and Experimental Methods in Algebra, Geometry and Number Theory", which was established and generously supported by the German Research Foundation (DFG) from 2010 to 2016. The goal of the program was to substantially advance algorithmic and experimental methods in the aforementioned disciplines, to combine the different methods where necessary, and to apply them to central questions in theory and practice. Of particular concern was the further development of freely available open source computer algebra systems and their interaction in order to create powerful new computational tools that transcend the boundaries of the individual disciplines involved.

The book covers a broad range of topics addressing the design and theoretical foundations, implementation and the successful application of algebraic algorithms in order to solve mathematical research problems.

It offers a valuable resource for all researchers, from graduate students through established experts, who are interested in the computational aspects of algebra, geometry, and/or number theory.

From the rear cover

This book presents state-of-the-art research and survey articles that highlight work done within the Priority Program SPP 1489 "Algorithmic and Experimental Methods in Algebra, Geometry and Number Theory", which was established and generously supported by the German Research Foundation (DFG) from 2010 to 2016. The goal of the program was to substantially advance algorithmic and experimental methods in the aforementioned disciplines, to combine the different methods where necessary, and to apply them to central questions in theory and practice. Of particular concern was the further development of freely available open source computer algebra systems and their interaction in order to create powerful new computational tools that transcend the boundaries of the individual disciplines involved.

The book covers a broad range of topics addressing the design and theoretical foundations, implementation and the successful application of algebraic algorithms in order to solve mathematical research problems.

It offers a valuable resource for all researchers, from graduate students through established experts, who are interested in the computational aspects of algebra, geometry, and/or number theory.

About the author

Gebhard Bckle is professor of mathematics at the Universitt Heidelberg. His research themes are Galois representations over number and function fields, the arithmetic of function fields, and cohomological methods in positive characteristic.

Wolfram Decker is professor of mathematics at TU Kaiserslautern. His research fields are algebraic geometry and computer algebra. He heads the development team of the computer algebra system Singular. From 2010-2016, he was the coordinator of the DFG Priority Program SPP 1489 from which this volume originates.

Gunter Malle is professor of mathematics at TU Kaiserslautern. He is working in group representation theory with particular emphasis on algorithmic aspects.

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