The Generalized Birman–Schwinger Principle.¶
Behrndt, J., ter Elst, A., & Gesztesy, F. (2022). The Generalized Birman–Schwinger Principle. Transactions of the American Mathematical Society, 799-845.
Cited by¶
1 citation across 1 artifact.
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Domain-specific¶
- Birman–Schwinger Principle
- Modern generalized treatments make this convention dependence explicit and provide the additional analytic machinery needed for non-self-adjoint algebraic multiplicities and Jordan chains.
This sourceGives abstract factorized and non-self-adjoint forms and treats geometric and algebraic multiplicities, analytic operator-valued zeros, and Jordan chains.
- Modern generalized treatments make this convention dependence explicit and provide the additional analytic machinery needed for non-self-adjoint algebraic multiplicities and Jordan chains.
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