Linear equations on real algebraic surfaces

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Date/heure
Date(s) - 09/06/2016
14 h 00 min - 15 h 00 min

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We prove that if a linear equation, whose coefficients are continuous rational functions on a nonsingular real algebraic surface, has a continuous solution, then it also has a continuous rational solution. This is known to fail in higher dimensions. Joint work with W. Kucharz.

http://www.lama.univ-savoie.fr/~kurdyka/

Olivier CHABROL
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