A Schanuel condition for Weierstrass equations

I prove a version of Schanuel's conjecture for Weierstrass equations in differential fields, answering a question of Zilber, and show that the linear independence condition in the statement cannot be relaxed. © 2005. Association for Symbolic Logic.

Detaylı Bibliyografya
Yazar: Kirby, J
Materyal Türü: Journal article
Dil:English
Baskı/Yayın Bilgisi: 2005
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author Kirby, J
author_facet Kirby, J
author_sort Kirby, J
collection OXFORD
description I prove a version of Schanuel's conjecture for Weierstrass equations in differential fields, answering a question of Zilber, and show that the linear independence condition in the statement cannot be relaxed. © 2005. Association for Symbolic Logic.
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spelling oxford-uuid:96c5786c-28fa-43c3-ba5c-9fc2ec35d1d02022-03-26T23:55:10ZA Schanuel condition for Weierstrass equationsJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:96c5786c-28fa-43c3-ba5c-9fc2ec35d1d0EnglishSymplectic Elements at Oxford2005Kirby, JI prove a version of Schanuel's conjecture for Weierstrass equations in differential fields, answering a question of Zilber, and show that the linear independence condition in the statement cannot be relaxed. © 2005. Association for Symbolic Logic.
spellingShingle Kirby, J
A Schanuel condition for Weierstrass equations
title A Schanuel condition for Weierstrass equations
title_full A Schanuel condition for Weierstrass equations
title_fullStr A Schanuel condition for Weierstrass equations
title_full_unstemmed A Schanuel condition for Weierstrass equations
title_short A Schanuel condition for Weierstrass equations
title_sort schanuel condition for weierstrass equations
work_keys_str_mv AT kirbyj aschanuelconditionforweierstrassequations
AT kirbyj schanuelconditionforweierstrassequations