Данилов Владимир Григорьевич

Education, Degrees and Academic Titles

1990

Professor

1990

Doctor of Sciences* in Mathematical Modelling, Numerical Methods and Software Complexes
Lomonosov Moscow State University
Thesis Title: Mathematical Modelling of Heat and Mass Transfer

1972

Degree
Moscow Institute of Electronic Engineering

* Doctor of Sciences
A post-doctoral degree called Doctor of Sciences is given to reflect second advanced research qualifications or higher doctorates in ISCED 2011.

Professional Interests

Asymptotic methods for the solution of mathematical physics equations construction Mathematical modeling of heat and mass transfer processes Generalized solutions of nonlinear differential equations Geometrical singularities in nonlinear problems from the viewpoint of solitary nonlinear waves interaction

Awards and Accomplishments

Best Teacher — 2021

Courses (2024/2025)

Analysis of nonlinear and multiphase processes (Master’s programme; HSE Tikhonov Moscow Institute of Electronics and Mathematics (MIEM HSE); 1 year, 3, 4 module)Rus
Past Courses

Supervisor of the following Doctoral theses

for a Candidate of Sciences degree

1
V. I. Kretov Mathematical modeling of heat transfer with adjustment for melting in the conical cathode, 2019
2
V. Borisov Modeling of field emission from a small cathode
3
M. Rakhel Exact asymptotic of fundamental solutions of initial-boundary value problems for nonstrictly parabolic equations with a small parameter

Timetable for today

Full timetable

Conferences

2019
Международная конференция "Актуальные проблемы математической физики" (Москва). Presentation: Construction of the Fundamental Solution Asymptotics via Creation-Annihilation Operators to Parabolic PDE with a Small Parameter
Quasilinear Equations, Inverse Problems and Their Applications (Долгопрудный). Presentation: Construction of fundamental solution to degenerate parabolic equation

2016
International Conference on Generalised Functions (Дубровник). Presentation: Weak asymptotics and solutions of cauchy problem for hyperbolic conservation laws with piecewise smooth initial conditions

2014
International Conference on Generalized Functions 2014 (Саутхемптон). Presentation: On the Maslov-Whitham and Colombeau approaches in comparison with the weak asymptotics method

Editorial board membership

2012–2018: Member of the Editorial Board , Abstract and Applied Analysis.

27

Aug

2024

HSE Scientist Optimises Solution of Hydrodynamics Problems

Roman Gaydukov, Associate Professor at the MIEM HSE School of Applied Mathematics, has modelled the fluid flow around a rotating disk with small surface irregularities. His solution allows for predicting fluid flow behaviour without the need for powerful supercomputers. The results have been published in Russian Journal of Mathematical Physics.

Vladimir Danilov