Pages that link to "Item:Q1903048"
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The following pages link to Global solutions to the isothermal Euler-Poisson system with arbitrarily large data (Q1903048):
Displaying 12 items.
- ASYMPTOTIC BEHAVIOR OF GLOBAL SMOOTH SOLUTIONS TO THE FULL 1D HYDRODYNAMIC MODEL FOR SEMICONDUCTORS (Q4798988) (← links)
- Global zero-relaxation limit of the non-isentropic Euler–Poisson system for ion dynamics (Q4999968) (← links)
- Critical thresholds in one-dimensional damped Euler–Poisson systems (Q5128710) (← links)
- Quantifying the hydrodynamic limit of Vlasov-type equations with alignment and nonlocal forces (Q5164210) (← links)
- Redheffer Products and Numerical Approximation of Currents in One-Dimensional Semiconductor Kinetic Models (Q5251784) (← links)
- Existence of global weak solutions for a 3D Navier–Stokes–Poisson–Korteweg equations (Q5856167) (← links)
- Threshold phenomenon in <i>n</i>-dimensional repulsive restricted Euler–Poisson equations with time-dependent damping (Q5882979) (← links)
- On the initial-boundary value problem for the bipolar hydrodynamic model for semiconductors (Q5937326) (← links)
- Subsonic solutions to a one-dimensional non-isentropic hydrodynamic model for semiconductors (Q5938644) (← links)
- Uniformly time-independent \(L^\infty\) estimate for a one-dimensional hydrodynamic model of semiconductors (Q6058341) (← links)
- Global solutions and relaxation limit to the Cauchy problem of a hydrodynamic model for semiconductors (Q6130251) (← links)
- High order asymptotic preserving and classical semi-implicit RK schemes for the Euler-Poisson system in the quasineutral limit (Q6571368) (← links)
