COUNTING RATIONAL POINTS ON A CERTAIN EXPONENTIAL-ALGEBRAIC SURFACE

We study the distribution of rational points on a certain exponential-algebraic surface and we prove, for this surface, a conjecture of A. J. Wilkie.

Bibliographic Details
Main Author: Pila, J
Format: Journal article
Language:English
Published: 2010
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author Pila, J
author_facet Pila, J
author_sort Pila, J
collection OXFORD
description We study the distribution of rational points on a certain exponential-algebraic surface and we prove, for this surface, a conjecture of A. J. Wilkie.
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institution University of Oxford
language English
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spelling oxford-uuid:23722583-fa6c-4b93-903e-e1ade366930f2022-03-26T11:44:20ZCOUNTING RATIONAL POINTS ON A CERTAIN EXPONENTIAL-ALGEBRAIC SURFACEJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:23722583-fa6c-4b93-903e-e1ade366930fEnglishSymplectic Elements at Oxford2010Pila, JWe study the distribution of rational points on a certain exponential-algebraic surface and we prove, for this surface, a conjecture of A. J. Wilkie.
spellingShingle Pila, J
COUNTING RATIONAL POINTS ON A CERTAIN EXPONENTIAL-ALGEBRAIC SURFACE
title COUNTING RATIONAL POINTS ON A CERTAIN EXPONENTIAL-ALGEBRAIC SURFACE
title_full COUNTING RATIONAL POINTS ON A CERTAIN EXPONENTIAL-ALGEBRAIC SURFACE
title_fullStr COUNTING RATIONAL POINTS ON A CERTAIN EXPONENTIAL-ALGEBRAIC SURFACE
title_full_unstemmed COUNTING RATIONAL POINTS ON A CERTAIN EXPONENTIAL-ALGEBRAIC SURFACE
title_short COUNTING RATIONAL POINTS ON A CERTAIN EXPONENTIAL-ALGEBRAIC SURFACE
title_sort counting rational points on a certain exponential algebraic surface
work_keys_str_mv AT pilaj countingrationalpointsonacertainexponentialalgebraicsurface