Diyora Salimova
ETH Zurich
Address:
Diyora Salimova
Seminar for Applied Mathematics
Department of Mathematics
ETH Zurich
Rämistrasse 101
8092 Zürich
Switzerland
Office: Room HG G 54.1
Phone: +41 44 633 9431
Fax: +41 44 632 1104
Email: diyora.salimova (at) sam.math.ethz.ch
Links:
[Profile on ResearchGate]
[Profile on GoogleScholar]
[Profile on MathSciNet]
Education
 since 09/2016: PhD student in Applied Mathematics, ETH Zurich, Switzerland
 10/2015: Master of Science in Applied Mathematics, ETH Zurich, Switzerland
 06/2013: Bachelor of Science in Mathematics, Jacobs University Bremen, Germany
Preprints
 Beccari, M., Hutzenthaler, M., Jentzen, A., Kurniawan, R., Lindner, F., and Salimova, D.,
Strong and weak divergence of exponential and linearimplicit Euler approximations for stochastic partial differential equations with superlinearly growing nonlinearities.
[arXiv] (2019), 65 pages.
 Mazzonetto, S. and Salimova, D.,
Existence, uniqueness, and numerical approximations for stochastic Burgers equations.
[arXiv] (2019), 23 pages.
 Jentzen, A., Mazzonetto, S., and Salimova, D.,
Existence and uniqueness properties for solutions of a class of Banach space valued evolution equations.
[arXiv] (2018), 28 pages.
 Jentzen, A., Salimova, D., and Welti, T.,
A proof that deep artificial neural networks overcome the curse of dimensionality in the numerical approximation of Kolmogorov partial differential equations with constant diffusion and nonlinear drift coefficients.
[arXiv] (2018), 48 pages.
Published papers
 Jentzen, A., Salimova, D., and Welti, T.,
Strong convergence for explicit spacetime discrete numerical approximation methods for stochastic Burgers equations.
J. Math. Anal. Appl. 469 (2019), no. 2, 661704.
[arXiv].
 Hutzenthaler, M., Jentzen, A., and Salimova, D.,
Strong convergence of fulldiscrete nonlinearitytruncated accelerated exponential Eulertype approximations for stochastic KuramotoSivashinsky equations.
Comm. Math. Sci. 16 (2018), no. 6, 14891529.
[arXiv].
 Gerencsér, M., Jentzen, A., and Salimova, D.,
On stochastic differential equations with arbitrarily slow convergence rates for strong approximation in two space dimensions.
Proc. Roy. Soc. London A 473 (2017).
[arXiv].
 Ibragimov, Z. and Salimova, D. ,
On an inequality in l_p(C) involving Basel problem.
Elem. Math. 70 (2015), 7981.
