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Conditions for the existence of a general integral of the form $x^2+y^2\exp[\sum^n_{i=1}\phi_i(x,y)]=C$ in a fractional-cubic differential equation. (Russian)
Authors: Shube A. S.
Contents
- Dissipative functional-differential equations. (Russian)
- The Stone-Weierstrass theorem and approximation of convex-valued continuous multivalued mappings. (Russian)
- On the construction of discontinuous solutions in polar coordinates. (Russian)
- A practical approach to the solution of the circulatory problem for attribute grammars. (Russian)
- Estimates for solutions of second-order hyperbolic equations with a large parameter multiplying the lower derivatives. (Russian)
- A problem on the longitudinal impact of a rigid body on a bar. (Russian)
- The dynamic clusters method for fuzzy classification of heterogeneous data. (Russian)
- The stress state of a multiply connected plate under a longitudinal impulse load. (Russian)
- Asymptotics of the moments of the busy period of the priority system $\overrightarrow{\text{M}}_2|\overrightarrow{\text {G}}_2| 1|\infty$ with orientation under critical load conditions. (Russian)
- The comparision of input-output facilities in the ADA, Algol 68, Si, PASCAL languages. (Russian)
- Conditions for the existence of a general integral of the form $x^2+y^2\exp[\sum^n_{i=1}\phi_i(x,y)]=C$ in a fractional-cubic differential equation. (Russian)
- Discrete closed subsets in $G^\#$. (Russian)
