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Chapitre 5. L’impact de la pandémie de COVID-19 sur l’évolution du paradigme éthique de la médecine clinique en Russie (« à la guerre comme à la guerre »)

Journal international de bioéthique et d'éthique des sciences, 2023-01, Vol.34 (1), p.75-88

2023

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Elliptic equations in Sobolev spaces with Morrey drift and the zeroth-order coefficients

Transactions of the American Mathematical Society, 2023-10

Krylov, N.

2023

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On diffusion processes with drift in Ld

Probability theory and related fields, 2021-02, Vol.179 (1-2), p.165-199

Krylov, N. V.

2021

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On Diffusion Processes with Drift in a Morrey Class Containing Ld+2

Journal of dynamics and differential equations, 2023-12, Vol.35 (4), p.2813-2831

Krylov, N. V.

2023

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On potentials of Itô’s Processes with Drift in Ld+ 1

Potential analysis, 2023-06, Vol.59 (1), p.283-309, Article 283

Krylov, N. V.

2023

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On Diffusion Processes with Drift in Ld+ 1

Potential analysis, 2023-10, Vol.59 (3), p.1013-1037

Krylov, N. V.

2023

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All functions are locally s-harmonic up to a small error

Journal of functional analysis, 2019-10, Vol.277 (8), p.2728-2733

Krylov, N.V.

2019

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On Nondegenerate Itô Processes with Moderated Drift

Theory of probability and its applications, 2023-01, Vol.68 (3), p.510-536

Krylov, N. V.

2023

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On a New Proof of the Key Step in the Proof of Brouwer’s Fixed Point Theorem

Journal of mathematical sciences (New York, N.Y.), 2024-03, Vol.279 (4), p.468-471

Krylov, N. V.

2024

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Fully nonlinear elliptic and parabolic equations in weighted and mixed-norm Sobolev spaces

Calculus of variations and partial differential equations, 2019-08, Vol.58 (4), p.1-32, Article 145

2019

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On the Itô–Wentzell formula for distribution-valued processes and related topics

Probability theory and related fields, 2011-06, Vol.150 (1-2), p.295-319

Krylov, N. V.

2011

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Capillary Electrophoresis for Quantitative Studies of Biomolecular Interactions

Analytical chemistry (Washington), 2015-01, Vol.87 (1), p.157-171

2015

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On diffusion processes with B(R2,VMO) coefficients and “good” Green’s functions of the corresponding operators

Calculus of variations and partial differential equations, 2020-06, Vol.59 (3), Article 100

Krylov, N. V.

2020

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Ideal‐Filter Capillary Electrophoresis (IFCE) Facilitates the One‐Step Selection of Aptamers

Angewandte Chemie International Edition, 2019-02, Vol.58 (9), p.2739-2743

International ed. in English, 2019

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On Time Inhomogeneous Stochastic Itô Equations with Drift in LD+1

Ukrainian mathematical journal, 2021-02, Vol.72 (9), p.1420-1444

Krylov, N. V.

2021

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Electrophoresis‐Assisted Multilayer Assembly of Nanoparticles for Sensitive Lateral Flow Immunoassay

Angewandte Chemie International Edition, 2023-01, Vol.62 (2), p.e202215548-n/a

International ed. in English, 2023

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The T7-related Pseudomonas putida phage φ15 displays virion-associated biofilm degradation properties

PloS one, 2011-04, Vol.6 (4), p.e18597-e18597

2011

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Estimates in Lp for solutions of SPDEs with coefficients in Morrey classes

Stochastic partial differential equations : analysis and computations, 2023-12, Vol.11 (4), p.1416-1432

Krylov, N. V.

2023

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Automated identification and tracking of cells in Cytometry of Reaction Rate Constant (CRRC)

PloS one, 2023-07, Vol.18 (7), p.e0282990-e0282990

2023

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miR-590-3p Promotes Ovarian Cancer Growth and Metastasis via a Novel FOXA2-Versican Pathway

Cancer research (Chicago, Ill.), 2018-08, Vol.78 (15), p.4175-4190

2018

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Linear and Fully Nonlinear Elliptic Equations with Morrey Drift

Journal of mathematical sciences (New York, N.Y.), 2022-12, Vol.268 (4), p.403-421, Article 403

Krylov, N. V.

2022

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On parabolic equations in one space dimension

Communications in partial differential equations, 2016-04, Vol.41 (4), p.644-664

Krylov, N. V.

2016

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Kinetic CE: Foundation for homogeneous kinetic affinity methods

Electrophoresis, 2007-01, Vol.28 (1-2), p.69-88

Krylov, Sergey N.

2007

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Strong solutions of stochastic equations with singular time dependent drift

Probability theory and related fields, 2005-02, Vol.131 (2), p.154-196

2005

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Existence of strong solutions for Itô’s stochastic equations via approximations: revisited

Stochastic partial differential equations : analysis and computations, 2022-09, Vol.10 (3), p.693-719

2022

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Chapitre 5. L’impact de la pandémie de COVID-19 sur l’évolution du paradigme éthique de la médecine clinique en Russie (« à la guerre comme à la guerre »)

Elliptic equations in Sobolev spaces with Morrey drift and the zeroth-order coefficients

On diffusion processes with drift in Ld

On Diffusion Processes with Drift in a Morrey Class Containing Ld+2

On potentials of Itô’s Processes with Drift in Ld+ 1

On Diffusion Processes with Drift in Ld+ 1

All functions are locally s-harmonic up to a small error

On Nondegenerate Itô Processes with Moderated Drift

On a New Proof of the Key Step in the Proof of Brouwer’s Fixed Point Theorem

Fully nonlinear elliptic and parabolic equations in weighted and mixed-norm Sobolev spaces

On the Itô–Wentzell formula for distribution-valued processes and related topics

Capillary Electrophoresis for Quantitative Studies of Biomolecular Interactions

On diffusion processes with B(R2,VMO) coefficients and “good” Green’s functions of the corresponding operators

Ideal‐Filter Capillary Electrophoresis (IFCE) Facilitates the One‐Step Selection of Aptamers

On Time Inhomogeneous Stochastic Itô Equations with Drift in LD+1

Electrophoresis‐Assisted Multilayer Assembly of Nanoparticles for Sensitive Lateral Flow Immunoassay

The T7-related Pseudomonas putida phage φ15 displays virion-associated biofilm degradation properties

Estimates in Lp for solutions of SPDEs with coefficients in Morrey classes

Automated identification and tracking of cells in Cytometry of Reaction Rate Constant (CRRC)

miR-590-3p Promotes Ovarian Cancer Growth and Metastasis via a Novel FOXA2-Versican Pathway

Linear and Fully Nonlinear Elliptic Equations with Morrey Drift

On parabolic equations in one space dimension

Kinetic CE: Foundation for homogeneous kinetic affinity methods

Strong solutions of stochastic equations with singular time dependent drift

Existence of strong solutions for Itô’s stochastic equations via approximations: revisited

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