Publications
Talk · AIP conference proceedings · January 1, 2017
Shock waves as generalized solutions of thermoelastodynamics equations. On the uniqueness of boundary value problems solutions
Bakhyt N. Alipova, Lyudmila Alexeyevna Alexeyeva, A.N. Dadayeva
Abstract
Generalized solutions of coupled thermoelastodynamics equations are considered. By use of generalized functions theory, the conditions on jumps of stresses, velocities, temperature gradients and energy density on their fronts are received. The statements of four non-stationary boundary value problems of coupled thermoelasticity are given, for which uniqueness of decisions are proved by influence of shock thermoelastic waves.
Thermoelastic and Magnetoelastic PhenomenaDifferential Equations and Boundary ProblemsStability and Controllability of Differential Equationsshock wavesweak solutionsuniqueness of solutions
More by Bakhyt Alipova
- AI ALGORITHMS FOR OPTIMIZING UNIVERSITY RESOURCE MANAGEMENT2026
- Implementation of Successive Overrelaxation Method for Solution of Elliptic Boundary-Value ProblemLecture notes in mechanical engineering · 2026
- Optimal launch and control of solar sail spacecraft into cylindrical and artificial periodic orbits near the Earth–Moon L2 libration pointAdvances in Space Research · 2026
- Blood flow numerical modeling in catheterized arteries with mild stenosisMathematics and Computers in Simulation · 2025 · Citations: 4
