Pages that link to "Item:Q1421845"
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The following pages link to Resonance expansions of propagators in the presence of potential barriers. (Q1421845):
Displaying 21 items.
- Semiclassical estimates of the cut-off resolvent for trapping perturbations (Q361726) (← links)
- On the number of negative eigenvalues of an elliptic operator (Q388128) (← links)
- Spectral projection, residue of the scattering amplitude and Schrödinger group expansion for barrier-top resonances (Q407785) (← links)
- Mathematical study of scattering resonances (Q523628) (← links)
- Quantum decay rates in chaotic scattering (Q617868) (← links)
- Fractal upper bounds on the density of semiclassical resonances (Q881922) (← links)
- Decay and non-decay of the local energy for the wave equation on the De Sitter-Schwarzschild metric (Q946519) (← links)
- Extension of the corrected barrier approximation by Broadie, Glasserman, and Kou (Q1424714) (← links)
- Perturbation expansion of quantum resonance energies. (Q1968389) (← links)
- Applications of resonance theory without analyticity assumption (Q2051471) (← links)
- Exponential lower resolvent bounds far away from trapped sets (Q2192444) (← links)
- Semiclassical study of shape resonances in the Stark effect (Q2247203) (← links)
- Decay of correlations for normally hyperbolic trapping (Q2346749) (← links)
- Quasinormal modes for Schwarzschild-AdS black holes: exponential convergence to the real axis (Q2509638) (← links)
- \(1/n\)-expansion of resonant states (Q2823041) (← links)
- Sz.-Nagy–Foias theory and Lax–Phillips type semigroups in the description of quantum mechanical resonances (Q3024228) (← links)
- Adiabatic Evolution and Shape Resonances (Q5042712) (← links)
- Extending Cutoff Resolvent Estimates via Propagation of Singularities (Q5200542) (← links)
- Resonance expansions in semi-classical propagation. (Q5953690) (← links)
- Tunnel effect and analysis of the survival amplitude in the nonlinear Winter's model (Q6050792) (← links)
- Semiclassical asymptotic distribution of resonances created by homoclinic and heteroclinic trajectories (Q6095863) (← links)
