Pages that link to "Item:Q2506474"

The following pages link to When is a non-self-adjoint Hill operator a spectral operator of scalar type? (Q2506474):

Displaying 8 items.

• A Schauder and Riesz basis criterion for non-self-adjoint Schrödinger operators with periodic and antiperiodic boundary conditions (Q432435) (← links)
• Uniform convergence of the spectral expansion for a differential operator with periodic matrix coefficients (Q954842) (← links)
• A criterion for Hill operators to be spectral operators of scalar type (Q1042666) (← links)
• Periodic Jacobi operators with complex coefficients (Q2247206) (← links)
• On the spectrality and spectral expansion of the non-self-adjoint Mathieu-Hill operator in \(L_2(-\infty, \infty)\) (Q2300991) (← links)
• Asymptotic analysis of non-self-adjoint Hill operators (Q2440537) (← links)
• Simple and double eigenvalues of the Hill operator with a two-term potential (Q2567266) (← links)
• Global structure of spectra of periodic non-Hermitian Jacobi operators (Q6649843) (← links)