Milena O. Stanislavova, Ph.D.

Affiliations: 
2000 University of Missouri - Columbia, Columbia, MO, United States 
Area:
Mathematics, General Physics
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"Milena Stanislavova"

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Yuri Latushkin grad student 2000 University of Missouri - Columbia
 (Spectral mapping theorems and invariant manifolds for infinite -dimensional Hamiltonian systems.)
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Publications

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Stanislavova M, Stefanov AG. (2020) Ground states for the nonlinear Schrödinger equation under a general trapping potential Journal of Evolution Equations. 1-27
Malhi S, Stanislavova M. (2020) On the energy decay rates for the 1D damped fractional Klein–Gordon equation Mathematische Nachrichten. 293: 363-375
Demirkaya A, Stanislavova M. (2019) Numerical results on existence and stability of standing and traveling waves for the fourth order beam equation Discrete and Continuous Dynamical Systems-Series B. 24: 197-209
Feng W, Stanislavova M. (2018) On the vortices for the nonlinear Schrödinger equation in higher dimensions. Philosophical Transactions. Series a, Mathematical, Physical, and Engineering Sciences. 376
Feng W, Stanislavova M, Stefanov A. (2018) On the spectral stability of ground states of semi-linear Schrödinger and Klein-Gordon equations with fractional dispersion Communications On Pure and Applied Analysis. 17: 1371-1385
Stanislavova M, Stefanov AG. (2018) Asymptotic stability for spectrally stable Lugiato-Lefever solitons in periodic waveguides Journal of Mathematical Physics. 59: 101502
Malhi S, Stanislavova M. (2018) When is the energy of the 1D damped Klein-Gordon equation decaying? Mathematische Annalen. 372: 1459-1479
Hakkaev S, Stanislavova M, Stefanov AG. (2017) Periodic Traveling Waves of the Regularized Short Pulse and Ostrovsky Equations: Existence and Stability Siam Journal On Mathematical Analysis. 49: 674-698
Hakkaev S, Stanislavova M, Stefanov A. (2017) Spectral stability for classical periodic waves of the Ostrovsky and short pulse models Studies in Applied Mathematics. 139: 405-433
Stanislavova M, Stefanov A. (2016) On the Spectral Problem Lu=λ and Applications Communications in Mathematical Physics. 343: 361-391
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