Titlebook: Non-self-adjoint Schr?dinger Operator with a Periodic Potential; Oktay Veliev Book 2021 The Editor(s) (if applicable) and The Author(s), u

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Oktay Veliev niques has become a matter of routine for the analytically oriented organic chemist. Those who have graduated recently received extensive training in these techniques as part of the curriculum while their older colleagues learned to use these methods by necessity. One can, therefore, assume that chemists are978-3-662-22455-7Series ISSN 0172-4967

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Oktay Velievs become a matter of routine for the analytically oriented organic chemist. Those who have graduated recently received extensive training in these techniques as part of the curriculum while their older colleagues learned to use these methods by necessity. One can, therefore, assume that chemists are

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,Spectral Theory for the Schr?dinger Operator with a Complex-Valued Periodic Potential,l expansion. Finally, in Sect. ., we find the conditions on the potential . for the asymptotic spectrality of .(.). Some calculations and estimations of this chapter are given in Sect.?. (Appendices).

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rmitian quantum mechanics and optics. Featuring detailed proofs and a comprehensive treatment of the subject matter, the book is ideally suited for graduate students at the intersection of physics and mathematics..978-3-030-72685-0978-3-030-72683-6

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Introduction and Overview,first explain the importance of spectral theorems for self-adjoint operators in Quantum Mechanics. Then the differences in methods for studying self-adjoint and non-self-adjoint operators are discussed. In addition, we explain the need to search for new methods for various cases of the non-self-adjo