Pages that link to "Item:Q4359739"
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The following pages link to COMPARISON OF A STOCHASTIC PARTICLE METHOD AND A FINITE VOLUME DETERMINISTIC METHOD APPLIED TO BURGERS EQUATION (Q4359739):
Displaying 9 items.
- Convergence of a stochastic particle approximation for fractional scalar conservation laws (Q544501) (← links)
- Numerical study of interacting particles approximation for integro-differential equations (Q556315) (← links)
- Monte-Carlo algorithms for a forward Feynman-Kac-type representation for semilinear nonconservative partial differential equations (Q1746430) (← links)
- Probabilistic characteristics method for a one-dimensional inviscid scalar conservation law (Q1872381) (← links)
- Iterative multilevel particle approximation for McKean-Vlasov SDEs (Q2330461) (← links)
- A stabilized FEM formulation with discontinuity-capturing for solving Burgers'-type equations at high Reynolds numbers (Q2700336) (← links)
- The finite volume method for stochastic Burgers equation (Q2860633) (← links)
- Optimal rate of convergence of a stochastic particle method to solutions of 1D viscous scalar conservation laws (Q4452161) (← links)
- Forward Feynman-Kac type representation for semilinear non-conservative partial differential equations (Q5087049) (← links)