Pages that link to "Item:Q697677"
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The following pages link to Numerical study of quantum resonances in chaotic scattering (Q697677):
Displaying 14 items.
- Mathematical study of scattering resonances (Q523628) (← links)
- New numerical method for the eigenvalue problem of the 2D Schrödinger equation (Q548980) (← links)
- Quantum decay rates in chaotic scattering (Q617868) (← links)
- Fractal upper bounds on the density of semiclassical resonances (Q881922) (← links)
- Distribution of resonances for open quantum maps (Q883008) (← links)
- The Selberg zeta function for convex co-compact Schottky groups (Q1422075) (← links)
- Fractal Weyl law for open quantum chaotic maps (Q2436024) (← links)
- Resonances and adiabatic invariance in classical and quantum scattering theory (Q2463272) (← links)
- (Q2779351) (← links)
- Time delay, resonances, Riemann zeros and chaos in a model quantum scattering system (Q3476051) (← links)
- Statistics of resonance poles, phase shifts and time delays in quantum chaotic scattering: Random matrix approach for systems with broken time-reversal invariance (Q4340146) (← links)
- Local random vector model for semiclassical fractal structure of chaotic resonance states (Q5048505) (← links)
- Distribution of Resonances for Hyperbolic Surfaces (Q5418073) (← links)
- Uniform hyperbolicity of a class of scattering maps (Q6095420) (← links)