Geodesic

Tome 28 (1988) no. 1

Sommaire

On compromise schemes in dynamic models of conflicting situations
p. 3-13
Selfsimilar solutions of the nonlinear equation of heat conduction with distributed parameters in the case of constant heat conduction
p. 14-24
A method of solving the inverse scattering problem for the wave equation
p. 25-33
On the asymptotics in a one-dimensional model of some semiconductor devices
p. 34-51
A problem related to the oscillations of a compressible stratified liquid
p. 52-62
The problem of the oscillations of a flat disc in a stratified liquid
p. 63-71
Numerical model of $\mathbb Z$-pinch instability in plasma of finite conductivity
p. 72-79
Gasdynamic boundary slip conditions on a rough surface
p. 80-89
Mathematical modelling of two-phase twisted flows using a modified large-particle method
p. 90-100
A problem on the dissolving of a dense filtering layer of crystals
p. 101-111
Convergence of the particle method for a three-dimensional system of Vlasov equations
p. 112-118
Convergence of the method of summary approximation for the Boltzmann equation
p. 119-126
Singular values and polar factorization of an operator in a bilinear metric space
p. 127-129
Optimality of a spline algorithm for finding the maximum of a class of functions of several variables
p. 130-134
The modelling of truncated distributions
p. 134-137
Numerical solution of the problem of the supersonic flow of a gas from a plane slit in hodograph variables
p. 137-141
The effect of false cumulation of Godunov's scheme on moving grids
p. 142-146
Basic kinetic equation for the rarefied gas model used in the statistical particle-in-cell method
p. 146-149
Rational approximations of the evolution operator
p. 149-151
On the difference analogue of the inequality $\|p\|_{L_2}\le C\|\operatorname{grad}p\|_{W_2^{-1}}$ in spherical coordinates
p. 151-152
Axelsson О., Barker V. A. Finite element solution of boundary value problems: theory and computation. Orlando etc.: Acad. Press. Inc., 1984. XYU1+432 p. (Book review)
Matolcsi Т. A concept of mathematical physics. Models in mechanics. Budapest: Akad. kiadó, 1986. 335 p. (Book review)