Titlebook: Extended Abstracts 2021/2022; Methusalem Lectures Duván Cardona,Joel Restrepo,Michael Ruzhansky Conference proceedings 2024 The Editor(s) (

贪心

https://doi.org/10.1007/978-3-031-48579-4Analysis; Harmonic Analysis; Differential Geometric; Regularity; Integro-Differential Operators; Fourier

先行

https://doi.org/10.1007/978-3-030-17716-4 nice ends). We discuss in more detail the case of manifolds with cylindrical, hyperbolic, and Euclidean ends, which are all covered by particular instances of our results. We also discuss applications to Schrödinger operators with singularities of the form ., ..

prolate

Ondřej Císař,Manès Weisskircherngular values, we obtain a two-radius theorem for integrals over sub-Riemannian geodesics. We also state intertwining properties of distinguished differential operators. We conclude with a description of ongoing work.

NEG

Julia Novak,Caitríona Ní Dhúillfor the eigenvalues of the Laplacians with Neumann and Dirichlet boundary conditions on bounded, simply connected planar domains. This principle can be used to provide simple proofs of some previously known results on the hot spots conjecture.

秘传

Culture and Communication: Old and New, . recovers the result in Molinet and Ribaud (Int. Math. Res. Not. 2002:1979–2005 (2002)). The result is new even in Fourier Lebesgue space . which corresponds to the case . and in modulation space . which corresponds to the case ..

jabber

https://doi.org/10.1007/978-3-319-96427-0ummings model. More in detail, the research deals with spectral Weyl asymptotics for a semiregular system, extending to the vector-valued case results of Helffer and Robert, and more recently of Doll, Gannot and Wunsch.

NAG

fertilizer

Analysis on Noncompact Manifolds and Index Theory: Fredholm Conditions and Pseudodifferential Operat nice ends). We discuss in more detail the case of manifolds with cylindrical, hyperbolic, and Euclidean ends, which are all covered by particular instances of our results. We also discuss applications to Schrödinger operators with singularities of the form ., ..

aspersion

slipped-disk

A Variational Approach to the Hot Spots Conjecturefor the eigenvalues of the Laplacians with Neumann and Dirichlet boundary conditions on bounded, simply connected planar domains. This principle can be used to provide simple proofs of some previously known results on the hot spots conjecture.