SPECTRUM OF A PERTURBED BIHARMONIC OPERATOR ON A LATTICE

Authors

  • Pardabaev Mardon

Keywords:

Discrete biharmonic operator, discrete Schrodinger operator, essential spectrum

Abstract

This article considers that for a discrete biharmonic operator with a compact perturbation on a three-dimensional lattice, there are lower and upper threshold constants. In addition, convergent asymptotic expansions of the eigenvalue of this

operator in the vicinity of the left and right edges of the essential spectrum, and threshold resonances and threshold eigenvalues for a three-dimensional lattice are also studied.

Published

2024-08-12

How to Cite

Pardabaev Mardon. (2024). SPECTRUM OF A PERTURBED BIHARMONIC OPERATOR ON A LATTICE. FAN VA TA’LIM INTEGRATSIYASI (INTEGRATION OF SCIENCE AND EDUCATION), 2(2), 140–146. Retrieved from http://journal.uzfi.uz/index.php/ISE/article/view/138

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