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Математичні методи та фізико-механічні поля. 2013, 56 (3)
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Mathematical methods and physicomechanical fields
2013. Issue 56
(3)
Титул, зміст
.
Baran O. Ye.
Some circular convergence regions of branched continued fractions of special form
.
Ptashnyk B. Y., Repetylo S. M.
The Dirichlet – Neumann problem in a strip for hyperbolic equations with constant coefficients
.
Aleksandrov A. I.
Method of solution of three-dimensional contact problem on interaction of two elastic bodies in the presence of friction between them
.
Martyniak R. M., Prokopyshyn I. A., Prokopyshyn I. I.
Contact between elastic bodies with nonlinear Winkler surface layers
.
Chekhov V. N., Zakora S. V.
Stresses in shallow spherical shell loaded by two tangential forces through rigid circular inclusions
.
Belubekjan M. V., Martirosjan S. R.
On destabilizing effect of constructional friction in supports on the plate stability in supersonic gas flow
.
Lila D. M.
On instability of elasto-plastic composite plane rotating circular disc
.
Kit H. S., Halaziuk V. A.
Axisymmetric stress-strain state of a body with a thin rigid disc-shaped heat-proof inclusion
.
Bohdanov V. L.
Effect of initial stresses on fracture of composite material with a near-surface Mode III crack
.
Hryhorenko Ya. M., Rozhok L. S.
Investigation of the stress state of complexshaped non-circular hollow cylinders with various curvature
.
Sklepus S. M.
Solution of the axisymmetric creep and creep damage problem for a piecewise-homogeneous body with arbitrary shape of meridional section
.
Kalyniak B. M.
Fredholm integral equation of the second kind relative to the radial stresses for determining the thermal stressed state of the hollow long inhomogeneous cylinder
.
Chekurin V. F., Sinkevych O. O.
Boundary-element method for thermoelastic identification of cavity in a long cylindrical body
.
Pasternak Ya. M., Sulym H. T., Pasternak R. M.
Generalized Somigliana identity for thermomagnetoelectroelastic anisotropic solids
.
Papkov S. O.
Harmonic vibrations of a cross-base prism
.
Fesenko A. A.
Mixed stationary heat conduction and elasticity theory problems for a semi-infinite layer
.
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