Pages that link to "Item:Q4299394"
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The following pages link to Semiclassical asymptotics of eigenvalue distributions for schrödinger operators with magnetic fields (Q4299394):
Displaying 17 items.
- Semiclassical spectral invariants for Schrödinger operators (Q449164) (← links)
- Asymptotic distribution of eigenvalues for Schrödinger operators with homogeneous magnetic fields (Q807859) (← links)
- Semiclassical eigenvalue distribution of the Zakharov-Shabat eigenvalue problem (Q992330) (← links)
- Semiclassical eigenvalue estimates for the Pauli operator with strong non-homogeneous magnetic fields. II: Leading order asymptotic estimates (Q1374767) (← links)
- Asymptotics of scattering phases for the Schrödinger operator with magnetic fields (Q1382859) (← links)
- Semi-classical-Fourier-integral-operator-valued pseudodifferential operators and scattering in a strong magnetic field (Q1711028) (← links)
- Semiclassical spectra of gauge fields (Q1803329) (← links)
- Semiclassical asymptotics of eigenvalues for Schrödinger operators with magnetic fields (Q1891822) (← links)
- Asymptotic Distribution of Eigenvalues for Schrödinger Operators with Magnetic Fields (Q3760979) (← links)
- Semiclassical and weak-magnetic-field eigenvalue asymptotics for the Schrödinger operator with electromagnetic potential (Q3981519) (← links)
- Exponential decay in the semi–classical limit for eigenfunctions of schrödinger operators with magnetic fields and potentials which degenerate at infinity (Q3985951) (← links)
- Dia- and paramagnetism for nonhomogeneous magnetic fields (Q4339560) (← links)
- (Q4339988) (← links)
- QUASI-CLASSICAL VERSUS NON-CLASSICAL SPECTRAL ASYMPTOTICS FOR MAGNETIC SCHRÖDINGER OPERATORS WITH DECREASING ELECTRIC POTENTIALS (Q4420466) (← links)
- Lower Bound on Quantum Tunneling for Strong Magnetic Fields (Q5030389) (← links)
- Semiclassical analysis of Schr\"odinger operators with magnetic wells (Q5852715) (← links)
- Helical magnetic fields and semi-classical asymptotics of the lowest eigenvalue (Q6052103) (← links)