#power-series

Higher order asymptotics from multivariate generating functions

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Higher order asymptotics from multivariate generating functions

Mark C. Wilson, University Of Auckland(Joint With Robin Pemantle, Alex Raichev)

Higher order asymptotics from multivariate generating functions

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Cours

Higher order asymptotics from multivariate generating functions

Mark C. Wilson, University Of Auckland(Joint With Robin Pemantle, Alex Raichev)

109 pages

English

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On the transcendence of some power series

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On the transcendence of some power series

Karadeniz, Pekin Ayten, Kä±Lä±Çman, Kä±Lä±Çman Adem

On the transcendence of some power series

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Savoirs

On the transcendence of some power series

Karadeniz, Pekin Ayten, Kä±Lä±Çman, Kä±Lä±Çman Adem

8 pages

English

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Abstract In M Artin proved that any formal power series solution of a system of analytic equations may be approximated by convergent power series solutions Motivated by this result and a similar result of P oski he con jectured that this remains true when we replace the ring of convergent power series by a more general ring This paper presents the state of the art on this problem aimed at non experts In particular we put a slant on the Artin Approximation Problem with con straints

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Abstract In M Artin proved that any formal power series solution of a system of analytic equations may be approximated by convergent power series solutions Motivated by this result and a similar result of P oski he con jectured that this remains true when we replace the ring of convergent power series by a more general ring This paper presents the state of the art on this problem aimed at non experts In particular we put a slant on the Artin Approximation Problem with con straints

Abstract In M Artin proved that any formal power series solution of a system of analytic equations may be approximated by convergent power series solutions Motivated by this result and a similar result of P oski he con jectured that this remains true when we replace the ring of convergent power series by a more general ring This paper presents the state of the art on this problem aimed at non experts In particular we put a slant on the Artin Approximation Problem with con straints

Documents

Cours

Abstract In M Artin proved that any formal power series solution of a system of analytic equations may be approximated by convergent power series solutions Motivated by this result and a similar result of P oski he con jectured that this remains true when we replace the ring of convergent power series by a more general ring This paper presents the state of the art on this problem aimed at non experts In particular we put a slant on the Artin Approximation Problem with con straints

65 pages

English

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On the existence of quasipattern solutions of the Swift–Hohenberg equation G Iooss1 A M Rucklidge2

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On the existence of quasipattern solutions of the Swift–Hohenberg equation G Iooss1 A M Rucklidge2

Dieudonne Parc

On the existence of quasipattern solutions of the Swift–Hohenberg equation G Iooss1 A M Rucklidge2

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Rapports de stage

On the existence of quasipattern solutions of the Swift–Hohenberg equation G Iooss1 A M Rucklidge2

Dieudonne Parc

34 pages

English

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