Damian Rössler

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Name	Damian Rössler
Member for	1 year
Seen	20 hours ago
Website	math.univ-toulouse.fr/~rossler
Location	Toulouse
Age	42

Chercheur au CNRS, working in Toulouse. I don't usually comment or answer questions from anonymous users.

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Etale endomorphisms of abelian varieties in positive characteristic

ag.algebraic-geometry abelian-varieties

aug 28 11 at 1:45 Yuri Zarhin 2,204●4●11

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12

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0

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Torsion points of abelian varieties in the perfect closure of a function field

ag.algebraic-geometry nt.number-theory abelian-varieties diophantine-equations

aug 27 11 at 20:56 Damian Rössler 1,421●4●12

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$C^\infty$ function $f:{\bf C}\mapsto {\bf C}$ such that $f(z)\in\overline{{\bf Q}(z)}$ for all $z\in {\bf C}$

reference-request nt.number-theory complex-analysis

oct 19 11 at 20:54 Damian Rössler 1,421●4●12

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7

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Mordell-Weil group of the universal abelian scheme

abelian-varieties abelian-schemes ag.algebraic-geometry arithmetic-geometry moduli-spaces

aug 3 at 11:27 Felipe Voloch 16.6k●2●36●61

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2

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Reference request for the theory of heights over function fields

heights ag.algebraic-geometry reference-request

jan 21 at 20:40 Joe Silverman 7,800●24●45

20

Answers

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Which curves have stable Faltings height greater or equal to 1

Top Chern Class = Euler Characteristic

Coherent sheaf with connection is locally free?

Does the self-product of a $g$-dimensional abelian variety contain an abelian variety of dimension smaller than $g$ at some point

Algebraic versus Analytic Brauer Group

Functoriality of the Blow-Up

etale morphism and direct image

Flatness of sheaf of relative Kahler differentials

Grothendieck-Riemann-Roch interpretation of a calculation

Locally free modules

global section of vector bundle and reduction

algebraic proof of Atiyah-Bott fixed point formula?

Which math paper maximizes the ratio (importance)/(length)?

Fibre cardinality of an unramified morphism

Degree of a variety is well-defined

subscheme structure of support

references for theta characteristic

T^i functors are isomorphic for analytically isomorphic isolated singular points

the dual abelian scheme

vanishing of local cohomology $H^2_{(x,y)}\left(\frac{\Bbb Z[x,y]}{(5x+4y)}\right)=0$

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