Pages that link to "Item:Q3756461"
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The following pages link to NUMERICAL SOLUTION OF AN INITIAL‐VALUE PROBLEM FOR A SEMICONDUCTOR DEVICE (Q3756461):
Displaying 9 items.
- The Chebyshev spectral method with a restraint operator for Burgers equation (Q1343416) (← links)
- Numerical study of hyperbolic equations with integral constraints arising in semiconductor theory (Q2706408) (← links)
- A positivity-preserving numerical scheme for a nonlinear fourth order parabolic system (Q2719213) (← links)
- New additive difference method for solving semiconductor problems (Q3124151) (← links)
- (Q3358197) (← links)
- ANALYSIS OF A DISCRETIZATION ALGORITHM FOR TIME‐DEPENDENT SEMICONDUCTOR MODELS (Q3783468) (← links)
- A MASS‐LUMPING SEMIDISCRETIZATION OF THE SEMICONDUCTOR DEVICE EQUATIONS (Q4206358) (← links)
- Auto-bäcklund transformation and analytic solutions in one dimensional carrier flow equations (Q4290697) (← links)
- (Q5480826) (← links)