K. A. Mirzoev

collaborators

2 papers

math.CA2019

Odinary differential operators of odd order with distribution coefficients

K. A. Mirzoev, A. A. Shkalikov

We work with differential expressions of the form \begin{align} τ_{2n+1} y &=(-1)^ni \{(q_{0}y^{(n+1)})^{(n)}+(q_{0}y^{(n)})^{(n+1)}\}+ \sum\limits_{k=0}^{n}(-1)^{n+k}(p^{(k)}_ky^{…

math.SP2015

Deficiency numbers of operators generated by infinite Jacobi matrices

I. N. Braeutigam, K. A. Mirzoev

Let $A_{j}, B_{j}$ $(j = 0, 1, \dots)$ be $m \times m$ matrices, whose elements are complex numbers, $A_{j}$ are selfadjoint matrices and $B_{j}^{- 1}$ exist. We study the deficiency index prob…