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Displaying 381 – 397 of 397

Pseudo-elliptic integrals and the values of the Weierstrass $ζ$ -function at torsion points.

Mall, Daniel (1997)

Mathematica Pannonica

Pseudo-real principal Higgs bundles on compact Kähler manifolds

Indranil Biswas, Oscar García-Prada, Jacques Hurtubise (2014)

Annales de l’institut Fourier

Let $X$ be a compact connected Kähler manifold equipped with an anti-holomorphic involution which is compatible with the Kähler structure. Let $G$ be a connected complex reductive affine algebraic group equipped with a real form $σ_{G}$ . We define pseudo-real principal $G$ -bundles on $X$ . These are generalizations of real algebraic principal $G$ -bundles over a real algebraic variety. Next we define stable, semistable and polystable pseudo-real principal $G$ -bundles. Their relationships with the usual stable, semistable...

p-Torsion in Elliptic Curves over Subfields of Q (...).

S. Kamienny (1988)

Mathematische Annalen

Puiseux Expansion for Space Curves.

Joseph Maurer (1980)

Manuscripta mathematica

Puiseux Expansion of a Cuspidal Singularity

Maciej Borodzik (2012)

Bulletin of the Polish Academy of Sciences. Mathematics

We present an effective and elementary method of determining the topological type of a cuspidal plane curve singularity with given local parametrization.

Puiseux expansions

Bernard M. Dwork (1982/1983)

Groupe de travail d'analyse ultramétrique

Puissances extérieures, déterminants et cycles de Schubert

Alain Lascoux (1974)

Bulletin de la Société Mathématique de France

Pullbacks of the Horrocks-Mumford bundle.

F.-O. Schreyer, W. Decker (1987)

Journal für die reine und angewandte Mathematik

Pulling back cohomology classes and dynamical degrees of monomial maps

Jan-Li Lin (2012)

Bulletin de la Société Mathématique de France

We study the pullback maps on cohomology groups for equivariant rational maps (i.e., monomial maps) on toric varieties. Our method is based on the intersection theory on toric varieties. We use the method to determine the dynamical degrees of monomial maps and compute the degrees of the Cremona involution.

Punctual Hilbert schemes and resolutions of multiple point singularities.

Terence Gaffney (1993)

Mathematische Annalen

Punti di tipo 9 di una cubica ellittica

Remo Gattazzo (1979)

Rendiconti del Seminario Matematico della Università di Padova

Purely cubic complex function fields with small units

R. Scheidler (2000)

Acta Arithmetica

Purity of level $m$ stratifications

Marc-Hubert Nicole, Adrian Vasiu, Torsten Wedhorn (2010)

Annales scientifiques de l'École Normale Supérieure

Let $k$ be a field of characteristic $p > 0$ . Let $D_{m}$ be a ${BT}_{m}$ over $k$ (i.e., an $m$ -truncated Barsotti–Tate group over $k$ ). Let $S$ be a $k$ -scheme and let $X$ be a ${BT}_{m}$ over $S$ . Let $S_{D_{m}} (X)$ be the subscheme of $S$ which describes the locus where $X$ is locally for the fppf topology isomorphic to $D_{m}$ . If $p \geq 5$ , we show that $S_{D_{m}} (X)$ is pure in $S$ , i.e. the immersion $S_{D_{m}} (X) ↪ S$ is affine. For $p \in {2, 3}$ , we prove purity if $D_{m}$ satisfies a certain technical property depending only on its $p$ -torsion $D_{m} [p]$ . For $p \geq 5$ , we apply the developed techniques to show that all level $m$ ...

Currently displaying 381 – 397 of 397