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![Nonselfadjoint Operators and Related Topics: Workshop on Operator Theory and Its Applications, Beersheva, February 24-28, 1992 by](https://rwszupzmsadbjqghhiwjxwntmpecjm.thestorygraph.com/rails/active_storage/representations/redirect/eyJfcmFpbHMiOnsibWVzc2FnZSI6IkJBaHBBeDNTYmc9PSIsImV4cCI6bnVsbCwicHVyIjoiYmxvYl9pZCJ9fQ==--a9c8f4086fe67b115e7fbc4915b9245958fdf69b/eyJfcmFpbHMiOnsibWVzc2FnZSI6IkJBaDdCem9MWm05eWJXRjBTU0lJYW5CbkJqb0dSVlE2RkhKbGMybDZaVjkwYjE5c2FXMXBkRnNIYVFJc0FXa0M5QUU9IiwiZXhwIjpudWxsLCJwdXIiOiJ2YXJpYXRpb24ifX0=--038335c90cf75c275ae4d36968ac417dc4a0a3e3/Nonselfadjoint%20Operators%20and%20Related%20Topics-%20Workshop%20on%20Operator%20Theory%20and%20Its%20Applications,%20Beersheva,%20February%2024-28,%201992.jpg)
422 pages • missing pub info (editions)
ISBN/UID: 9783034896634
Format: Paperback
Language: English
Publisher: Birkhauser
Publication date: 01 November 2012
Description
Our goal is to find Grabner bases for polynomials in four different sets of expressions: 1 x-, (1 - x)-1 (RESOL) X, 1 x- (1 - xy)-1 (EB) X, y-1, (1-yx)-1 y, (1_y)-1 (1-x)-1 (preNF) (EB) plus and (1 - xy)1/2 (1 - yx )1/2 (NF) (preNF) plus and Most ...
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![Nonselfadjoint Operators and Related Topics: Workshop on Operator Theory and Its Applications, Beersheva, February 24-28, 1992 by](https://rwszupzmsadbjqghhiwjxwntmpecjm.thestorygraph.com/rails/active_storage/representations/redirect/eyJfcmFpbHMiOnsibWVzc2FnZSI6IkJBaHBBeDNTYmc9PSIsImV4cCI6bnVsbCwicHVyIjoiYmxvYl9pZCJ9fQ==--a9c8f4086fe67b115e7fbc4915b9245958fdf69b/eyJfcmFpbHMiOnsibWVzc2FnZSI6IkJBaDdCem9MWm05eWJXRjBTU0lJYW5CbkJqb0dSVlE2RkhKbGMybDZaVjkwYjE5c2FXMXBkRnNIYVFJc0FXa0M5QUU9IiwiZXhwIjpudWxsLCJwdXIiOiJ2YXJpYXRpb24ifX0=--038335c90cf75c275ae4d36968ac417dc4a0a3e3/Nonselfadjoint%20Operators%20and%20Related%20Topics-%20Workshop%20on%20Operator%20Theory%20and%20Its%20Applications,%20Beersheva,%20February%2024-28,%201992.jpg)
422 pages • missing pub info (editions)
ISBN/UID: 9783034896634
Format: Paperback
Language: English
Publisher: Birkhauser
Publication date: 01 November 2012
Description
Our goal is to find Grabner bases for polynomials in four different sets of expressions: 1 x-, (1 - x)-1 (RESOL) X, 1 x- (1 - xy)-1 (EB) X, y-1, (1-yx)-1 y, (1_y)-1 (1-x)-1 (preNF) (EB) plus and (1 - xy)1/2 (1 - yx )1/2 (NF) (preNF) plus and Most ...