Pages that link to "Item:Q1673670"

The following pages link to Construction and study of exact solutions to a nonlinear heat equation (Q1673670):

Displaying 17 items.

• On construction of heat wave for nonlinear heat equation in symmetrical case (Q307851) (← links)
• Analytical diffusion wave-type solutions to a nonlinear parabolic system with cylindrical and spherical symmetry (Q823951) (← links)
• Study of exact solutions of nonlinear heat equations (Q1001123) (← links)
• On a three-dimensional heat wave generated by boundary condition specified on a time-dependent manifold (Q1717118) (← links)
• Analytical solutions with zero front to the nonlinear degenerate parabolic system (Q2111794) (← links)
• Approximate and exact solutions to the singular nonlinear heat equation with a common type of nonlinearity (Q2228427) (← links)
• Some exact solutions to non-Fourier heat equations with substantial derivative (Q2305874) (← links)
• Analytical and numerical construction of heat wave type solutions to the nonlinear heat equation with a source (Q2314441) (← links)
• On exact solutions to a heat wave propagation boundary-value problem for a nonlinear heat equation (Q2331119) (← links)
• Investigation of a nonlinear heat equation with a quadratic source (Q2480522) (← links)
• Solution of a two-dimensionel problem on the motion of a heat wave front with the use of power series and the boundary element method (Q2627180) (← links)
• Solutions of the second-order nonlinear parabolic system modeling the diffusion wave motion (Q2685541) (← links)
• (Q3699248) (← links)
• Построение и исследование точных решений со свободной границей нелинейного уравнения теплопроводности c источником (Q5088761) (← links)
• Exact Solutions of the Nonlinear Heat Conduction Model (Q5152100) (← links)
• On the Construction of Solutions to a Problem with a Free Boundary for the Non-linear Heat Equation (Q5859267) (← links)
• Construction of solutions to the boundary value problem with singularity for a nonlinear parabolic system (Q5882931) (← links)