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pro vyhledávání: '"Ivrii, Victor"'
Autor:
Ivrii, Victor
We establish semiclassical asymptotics and estimates for the $e_h(x,x;\tau)$ where $e_h(x,y,\tau)$ is the Schwartz kernel of the spectral projector for a second order elliptic operator inside domain with power singularity in the origin. While such as
Externí odkaz:
http://arxiv.org/abs/2306.14213
Autor:
Ivrii, Victor
We establish uniform (with respect to $x$, $y$) semiclassical asymptotics and estimates for the Schwartz kernel $e_h(x,y;\tau)$ of spectral projector for a second order elliptic operator inside domain under microhyperbolicity (but not $\xi$-microhype
Externí odkaz:
http://arxiv.org/abs/2108.13675
Autor:
Ivrii, Victor
We establish semiclassical asymptotics and estimates for the Schwartz kernel $e_h(x,y;\tau)$ of spectral projector for a second order elliptic operator on the manifold with a boundary. While such asymptotics for its restriction to the diagonal $e_h(x
Externí odkaz:
http://arxiv.org/abs/2107.04807
Autor:
Braverman, Maxim, Dikansky, Arnold, Friedlander, Leonid, Gromov, Misha, Ivrii, Victor, Kordyukov, Yuri, Kuchment, Peter, Maz'ya, Vladimir, Owen, Robert Mc, Sunada, Toshikazu, Zvonkin, Alexander
The article is dedicated to thye memory of a distinguished mathematician Professor Misha Shubin
Externí odkaz:
http://arxiv.org/abs/2008.01248
Autor:
Ivrii, Victor
In heavy atoms and molecules, on the distances $a \gg Z^{-1}$ from all of the nuclei (with a charge $Z_m$) we prove that $\rho_\Psi (x)$ is approximated in $L^p$-norm, by the Thomas-Fermi density.
Comment: 10 pp
Comment: 10 pp
Externí odkaz:
http://arxiv.org/abs/1911.03510