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42 803 (0,142s)

Result

Coupling linearity and twist: an extension of the Poincaré-Birkhoff theorem for Hamiltonian systems

We provide an extension of the Poincaré–Birkhoff Theorem for systems coupling linear components with twisting components. Applications are given both to weakly coupled Hamiltonian systems where, e.g., a superlinear or sublinear beha...

Pure mathematics

  • 2020
  • Jimp
  • Link
Result

Coexistence of bouncing and classical periodic solutions of generalized Lazer–Solimini equation

. The proofs are based on the ideas of the Poincaré-Birkhoff Twist Map Theorem...

Pure mathematics

  • 2020
  • Jimp
  • Link
Result

The c-map as a functor on certain variations of Hodge structure

that variations of Hodge structure give rise to the aforementioned kind of twist data and by then applying the twist realisation of the c-map due to Macia and Swann. This extendsWe give a new manifestly natural presentatio...

Pure mathematics

  • 2022
  • Jimp
  • Link
Result

A Hardy inequality in a twisted Dirichlet-Neumann waveguide

We consider the Laplacian in a straight strip, subject to a combination of Dirichlet and Neumann boundary conditions. We show that a switch of the respective boundary conditions leads to a Hardy inequality for the Laplacian. As a byproduct of our met...

BE - Teoretická fyzika

  • 2008
  • Jx
Result

Torsion and twists of abelian varieties

In this article, we investigate the possible torsion subgroups of twists of abelian varieties with good reduction. As an application, we prove a theorem concerning ramified primes over any quadratic extension where odd-order torsion...

Pure mathematics

  • 2024
  • Jimp
  • Link
Result

Can Pourciau's open mapping theorem be derived from Clarke's inverse mapping theorem easily?

We discuss the possibility of deriving Pourciau's open mapping theorem from Clarke's inverse mapping theorem. We construct a Lipschitzian mapping g:ℝ³→ℝ for every matrix M∈∂g(0). We thus conclude that Pour...

Pure mathematics

  • 2021
  • Jimp
  • Link
Result

Full analogy of Sharkovsky?s theorem for lower semicontinuous maps

A full analogy of the celebrated Sharkovsky cycle coexistence theorem is established for lower semicontinuous (multivalued) maps on metrizable linear continua. This result is further extended to triangular maps....

BA - Obecná matematika

  • 2008
  • Jx
Result

The last excluded case of Dirac's Map-Color Theorem for choosability

We finish the proof of Dirac's Map Color Theorem for choosability.

BA - Obecná matematika

  • 2006
  • Jx
Result

On the Goldberg?Sachs theorem in higher dimensions in the non-twisting case

We study a generalization of the shearfree part? of the Goldberg?Sachs theorem for Einstein spacetimes admitting a non-twisting multiple Weyl aligned null direction (WAND) in n>5 spacetime dimensions. The form of the corresponding o...

BA - Obecná matematika

  • 2013
  • Jx
  • Link
Result

A note on Robinson-Ursescu and Lyusternik-Graves theorem

Robinson-Ursescu Theorem on the relative openness with a linear rate (restrictive metric regularity) of a multivalued mapping. Second, we prove a generalization of Graves OpenMapping Theorem for a class of mappings

BA - Obecná matematika

  • 2013
  • Jx
  • Link
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