Pages that link to "Item:Q1928243"
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The following pages link to Wellposedness of a nonlinear, logarithmic Schrödinger equation of Doebner-Goldin type modeling quantum dissipation (Q1928243):
Displaying 9 items.
- A hydrodynamic approach to multidimensional dissipation-based Schrödinger models from quantum Fokker-Planck dynamics (Q1016240) (← links)
- Dirac potential in the Doebner-Goldin equation (Q1704266) (← links)
- Dissipative quantum mechanics. A special Doebner-Goldin equation, its properties and exact solutions (Q1964444) (← links)
- A quantum approach to Keller-Segel dynamics via a dissipative nonlinear Schrödinger equation (Q2030833) (← links)
- Modeling chemotaxis with nonstandard production/degradation mechanisms from Doebner-Goldin theory: existence of solitary waves (Q2077584) (← links)
- Logarithmic Schrödinger equation and isothermal fluids (Q2693170) (← links)
- On the derivation and mathematical analysis of some quantum-mechanical models accounting for Fokker-Planck type dissipation: phase space, Schrödinger and hydrodynamic descriptions (Q2852196) (← links)
- On nonstandard chemotactic dynamics with logistic growth induced by a modified complex Ginzburg–Landau equation (Q6063956) (← links)
- A repertoire of repulsive Keller–Segel models with logarithmic sensitivity: Derivation, traveling waves, and quasi‐stationary dynamics (Q6182196) (← links)
