We describe an algorithm, linear in the degree of the field, for computing pseudo bases for integral closures of holomorphy rings in Artin-Schreier extensions of global function fields and a similar algorithm, also linear in the degree of the field, for computing pseudo bases for S-maximal orders of Artin-Schreier extensions of global function fields. We give examples comparing the running time of our algorithm to that of Round 2 and Fraatz (2005). (C) 2012 Elsevier B.V. All rights reserved.
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Univ Autonoma Ciudad Mexico, Acad Matemat, Plantel San Lorenzo Tezonco, Prolongac San Isidro No 151,Col San Lorenzo, Mexico City, DF, MexicoUniv Autonoma Ciudad Mexico, Acad Matemat, Plantel San Lorenzo Tezonco, Prolongac San Isidro No 151,Col San Lorenzo, Mexico City, DF, Mexico
Cesar Salas-Torres, Julio
Rzedowski-Calderon, Martha
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Centro Investigacion Estudios, Dept Control Automatico, Mexico City, DF, MexicoUniv Autonoma Ciudad Mexico, Acad Matemat, Plantel San Lorenzo Tezonco, Prolongac San Isidro No 151,Col San Lorenzo, Mexico City, DF, Mexico
Rzedowski-Calderon, Martha
Villa-Salvador, Gabriel
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机构:
Centro Investigacion Estudios, Dept Control Automatico, Mexico City, DF, MexicoUniv Autonoma Ciudad Mexico, Acad Matemat, Plantel San Lorenzo Tezonco, Prolongac San Isidro No 151,Col San Lorenzo, Mexico City, DF, Mexico
Villa-Salvador, Gabriel
JP JOURNAL OF ALGEBRA NUMBER THEORY AND APPLICATIONS,
2013,
30
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: 173
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190