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Convergence and stability analysis of kolmogorov system solutions in infinite-dimensional space
Vorontsova V., Vorontsova A., Druzhinina O., Lisovsky E.
calculation system solutions for linear differential equations, namely Kolmogorov's calculation systems
A communication approach to the superposition problem
Ablayev F., Ablayeva S.
compute any s variable Hölder function. We apply communication complexity for constructing such hard
Moser's estimates for degenerate Kolmogorov equations with non-negative divergence lower order coefficients
Anceschi F., Polidoro S., Ragusa M.A.
differential equation of Kolmogorov type with measurable coefficients of the form ∑i,j=1m0∂xiaij
A communication approach to the superposition problem
Ablayev F., Ablayeva S.
compute any s variable Hölder function. We apply communication complexity for constructing such hard
The derivation of integration-fragmentation equations in the Becker-Döring case
Adzhiev S., Melikhov I., Vedenyapin V.
and the continuum equation of the Fokker-Planck type (or of the Einstein-Kolmogorov type, or of the diffuse
Convergence and stability analysis of kolmogorov system solutions in infinite-dimensional space
Vorontsova V., Vorontsova A., Druzhinina O., Lisovsky E.
calculation system solutions for linear differential equations, namely Kolmogorov's calculation systems
An application of the Maslov complex germ method to the one-dimensional nonlocal Fisher-KPP equation
Shapovalov, Alexander V., Trifonov, Andrey Yu.
A semiclassical approximation approach based on the Maslov complex germ method is considered
Unitary representation of walks along random vector fields and the Kolmogorov–Fokker–Planck equation in a Hilbert space
Busovikov V.M., Orlov Yu.N., Sakbaev V.Zh.
Unitary representation of walks along random vector fields and the Kolmogorov
Weak and Strong Versions of the Kolmogorov 4/5-Law for Stochastic Burgers Equation
Gao P., Kuksin S.
of the Kolmogorov 4/5-law; this provides an asymptotic expansion for the third moment of increments of turbulent
Relatively compact sets in variable-exponent Lebesgue spaces
Bandaliyev R., Górka P.L.
Riesz-Kolmogorov theorem

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