Geodesic

Proceedings of the Voronezh spring mathematical school “Modern methods of the theory of boundary-value problems. Pontryagin readings – XXX”. Voronezh, May 3-9, 2019. Part 3

Sommaire

Boundary integral equations of the Stefan problem in terms of the time of phase transition
p. 3-19
Periodic solutions of a fourth-order nonlinear spectral problem
p. 20-25
Gradient method for solving nonlinear discrete and integral equations with difference kernels
p. 26-37
The method of continuous continuation by a parameter for solving boundary-value problems for nonlinear systems of differential-algebraic equations with delay that have singular points
p. 38-45
On the solution of the heat-conduction problem in a multilayer medium with phase transitions
p. 46-54
Solution of the singularly perturbed Cauchy problem with a ``weak'' turning point of the limit operator
p. 55-64
On bounded solutions of one class of systems of ordinary differential equations
p. 65-73
On one linear equation of the Euler type
p. 74-83
On the asymptotics of the solution to the Cauchy problem for a singularly perturbed system of transfer equations with low nonlinear diffusion
p. 84-93
Extremals of the Dirichlet functional on the manifold of two-dimensional spheroids in SO(3)
p. 94-101
On the calculation of the moment functions of a stochastic heat conduction process by using the projection method
p. 102-110
On a mathematical model of investment management leading to a system with constant and linear delays
p. 111-116
Regular periodic dynamic resource networks
p. 117-124
Mathematical modeling of limiting stress states of a thin cylindrical layer of compressible bulk material
p. 125-130
Preservation of the global solvability of a first-kind operator equation with controlled additional nonlinearity
p. 131-141
On the refinement of the asymptotic formula for the Lebesgue function of the Lagrange polynomial
p. 142-149
On the continuation of germs of solutions of second-order equations
p. 150-154
On the asymptotic properties of solutions of the iterated heat equation
p. 155-160