Pages that link to "Item:Q3438538"
From MaRDI portal
The following pages link to Comparing symmetries and conservation laws of nonlinear telegraph equations (Q3438538):
Displaying 16 items.
- Group-theoretical analysis of variable coefficient nonlinear telegraph equations (Q663439) (← links)
- Preliminary group classification for the nonlinear wave equation \(u_{tt}=f(x,u)u_{xx}+g(x,u)\) (Q1012064) (← links)
- On the structure of conservation laws of (3 + 1)-dimensional wave equation (Q1662077) (← links)
- Subsymmetries and their properties (Q1716185) (← links)
- Conservation laws of \((3+\alpha)\)-dimensional time-fractional diffusion equation (Q1732358) (← links)
- Some approaches to the calculation of conservation laws for a telegraph system and their comparisons (Q2333593) (← links)
- Symmetry and singularity properties of a system of ordinary differential equations arising in the analysis of the nonlinear telegraph equations (Q2381917) (← links)
- On the existence of conservation law multiplier for partial differential equations (Q2513834) (← links)
- Conservation laws for nonlinear telegraph equations (Q2568192) (← links)
- Symbolic Computation of Nonlocal Symmetries and Nonlocal Conservation Laws of Partial Differential Equations Using the GeM Package for Maple (Q2920996) (← links)
- SYMMETRY ANALYSIS OF TELEGRAPH EQUATION (Q3084669) (← links)
- Loop soliton interaction in an integrable nonlinear telegraphy model: reciprocal and Bäcklund transformations (Q3161102) (← links)
- Framework for nonlocally related partial differential equation systems and nonlocal symmetries: Extension, simplification, and examples (Q3442105) (← links)
- A comparison of conservation law construction approaches for the two-dimensional incompressible Mooney-Rivlin hyperelasticity model (Q3463233) (← links)
- Group analysis and exact solutions of a class of variable coefficient nonlinear telegraph equations (Q3529816) (← links)
- Lie symmetry and conservation laws for magneto-static magnetic shape memory alloys system (Q5161039) (← links)