Pages that link to "Item:Q4226656"
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The following pages link to Asymptotic formulae with remainder estimates for eigenvalue branches of the Schrödinger operator $H - \lambda W$ in a gap of $H$ (Q4226656):
Displaying 11 items.
- Commutation relations for unitary operators. I (Q491497) (← links)
- Reduced Weyl asymptotics for pseudodifferential operators on bounded domains. I: The finite group case (Q941408) (← links)
- Reduced Weyl asymptotics for pseudodifferential operators on bounded domains. II: The compact group case (Q999866) (← links)
- Precise spectral asymptotics for perturbed magnetic Schrödinger operator (Q1357067) (← links)
- Spectral properties of Schrödinger operators with irregular magnetic potentials, for a \(\text{spin }\frac{1}{2}\) particle (Q1378684) (← links)
- The Floquet theory for the Schrödinger operator with a perturbed periodic potential and precise spectral asymptotics. (Q1595626) (← links)
- On a paper by Gesztesy, Simon, and Teschl concerning isospectral deformations of ordinary Schrödinger operators. (Q1868996) (← links)
- Sharp semiclassical estimates for the number of eigenvalues below a totally degenerate critical level (Q2372174) (← links)
- Spectrum for quantum duffing oscillator and small-divisor equation with large-variable coefficient (Q3580153) (← links)
- An asymptotic formula for the number of eigenvalue branches of a divergence form operator A+λB in a spectral gap of A (Q4385679) (← links)
- Floquet theory for partial differential equations (Q5894745) (← links)
