The following pages link to (Q4040818):
Displaying 17 items.
- The analytical solutions to one-dimensional non-ideal dusty gas flow (Q6111159) (← links)
- Two-dimensional Riemann problems: transonic shock waves and free boundary problems (Q6132687) (← links)
- The perturbed Riemann problem for a geometrical optics system (Q6132691) (← links)
- Envelope method and more general new global structures of solutions for multi-dimensional conservation law (Q6132693) (← links)
- Configurations of shock regular reflection by straight wedges (Q6132697) (← links)
- Three pieces Riemann problem for 2‐D full Euler system in the Noble–Abel gas (Q6142172) (← links)
- Structures of interaction of non-selfsimilar elementary waves for 2D scalar conservation law with two initial discontinuities (Q6173967) (← links)
- The generalized Riemann problem for a chromatography system (Q6173986) (← links)
- On the Riemann problem and interaction of elementary waves for two‐layered blood flow model through arteries (Q6199751) (← links)
- On the composite waves of the two-dimensional pseudo-steady van der Waals gas satisfied Maxwell's law (Q6549122) (← links)
- Two-dimensional Riemann problem of the Euler equations to the Van der Waals gas around a sharp corner (Q6558223) (← links)
- Steady supersonic flows past Lipschitz wedges for two-dimensional relativistic Euler equations (Q6598465) (← links)
- Interactions of stationary wave with rarefaction wave and shock wave for a blood flow model in arteries (Q6604888) (← links)
- Centered waves for the two-dimensional pseudo-steady van der Waals gas satisfied Maxwell's law around a sharp corner (Q6606285) (← links)
- Self-similar solution of the generalized Riemann problem for two-dimensional isothermal Euler equations (Q6617197) (← links)
- Prandtl-Meyer reflection configurations, transonic shocks, and free boundary problems (Q6619635) (← links)
- Semi-discrete Lagrangian-Eulerian approach based on the weak asymptotic method for nonlocal conservation laws in several dimensions (Q6664831) (← links)
