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Department of Mathematics,
Faculty of Physics, MSU
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Current common courses
Analytical Geometry
Mathematical analysis 1
Mathematical Analysis 3
Methods of mathematical physics
Modern problems of physics
The theory of functions of a complex variable
Special courses
Abstract differential equations with applications in mathematical physics
Additional chapters of numerical methods
Asymptotic averaging method for problems of mathematical physics
Asymptotic methods in nonlinear problems of mathematical physics
Catastrophe theory and its applications in physics
Category Theory Basics
Differential inequality method in nonlinear problems
Elliptic equations
Extremal problems
Functional analysis
Fundamentals of algebra and differential geometry
Group analysis of differential equations
Linear and nonlinear functional analysis
Magnetohydrodynamics and dynamo theory
Mathematical modeling of plasma – computer experiment
Mathematical modeling of plasma – fundamentals of kinetics
Mathematical problems of diffraction theory
Methods of finite differences in mathematical physics
Nonlinear elliptic and parabolic equations of mathematical physics
Parabolic equations
Programming of scientific applications in the language C++
Special functions of mathematical physics
Special practical work. Differential schemes
Stochastic differential equations
Supplementary chapters of mathematical physics (nonlinear functional analysis)
Theoretical Basics of Big Data Analytics and Real Time Computation Algorithms
Main
Scientific seminars
Devision seminar
Department seminar
Inverse problems in mathematical physics
Mathematical methods in natural sciences
Seminar named after A.B. Vasil'eva: Asimptotic methods in singularly perturbed problems
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Methods of mathematical physics colloquium
Principles of Mathematical Modelling, first part of colloquium
Principles of Mathematical Modelling re-examination
Elements of Measure theory and Lebesgue integration
Principles of Mathematical Modelling consultations
Current scientific seminars
Egorov IOSO optimisation technology, main features and examples of solving applied problems
Cherepashuk Black Holes, now we hear and see them
Borzunov Inverse problem of surface reconsnstruction using back scattared electrons
Marchevskii
Koshev Malovichko Cauchy problem with data defined partically at border, application to MRI
