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New branches of the essential spectrum of a family of 33 operator matrices

Tulkin Rasulov · Nargiza Tosheva

Научные статьи · 2019

Аннотация

We consider a family of 33 operator matrices H(K) , d d K T : (; ] associated with the energy operator of a system of three non conserved number of lattice particles. We describe the essential spectrum of spectrum of H(K) via the spectrum of a family of generalized Friedrichs models and define its new branches. It is shown that the essential spectrum of H(K) consists the union of at most three bounded closed intervals.

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«We consider a family of 33 operator matrices H(K) , d d K T : (; ] associated with the energy operator of a system of three non conserved number of lattice particles.»

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We consider a family of 33 operator matrices H(K) , d d K T : (; ] associated with the energy operator of a system of three non conserved number of lattice particles. Полный текст публикации CiteX не хранит — доступ к первоисточнику открывается по DOI согласно лицензии издателя и выбранному плану.

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