On $p$-adic differential equations. The Frobenius structure of differential equations

B. M. Dwork

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Singular residue classes which are ordinary for $F (a, b, c, λ)$

Bernard Dwork (1982-1983)

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On the Tate constant

Bernard Dwork (1983-1984)

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$p$ -adic cycles

Bernard Dwork (1969)

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A note on the $p$ -adic gamma function

Bernard Dwork (1981-1982)

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A $p$ -adic approach to local analytic dynamics: analytic conjugacy of analytic maps tangent to the identity

Adrian Jenkins, Steven Spallone (2009)

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In this note, we consider the question of local analytic equivalence of analytic functions which fix the origin and are tangent to the identity. All mappings and equivalences are considered in the non-archimedean context e.g. all norms can be considered $p$ -adic norms. We show that any two mappings $f$ and $g$ which are formally equivalent are also analytically equivalent. We consider the related questions of roots and centralizers for analytic mappings. In this setting, anything which can...

On the Tate constant

B. Dwork (1987)

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Puiseux expansions

Bernard M. Dwork (1982-1983)

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On ordinary linear $p$ -adic differential equations with algebraic function coefficients

Bernard Dwork (1975-1976)

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Displaying similar documents to “On p -adic differential equations. The Frobenius structure of differential equations”

Displaying similar documents to “On $p$ -adic differential equations. The Frobenius structure of differential equations”