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Publications in Math-Net.Ru
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Preserving of the unconditional basis property under non-self-adjoint perturbations of self-adjoint operators
Funktsional. Anal. i Prilozhen., 53:3 (2019), 45–60
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Solvability of the Operator Riccati Equation in the Feshbach Case
Mat. Zametki, 105:4 (2019), 483–506
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To the memory of Sergei Yur'evich Slavyanov
TMF, 201:2 (2019), 151–152
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Unconditional bases of subspaces related to non-self-adjoint perturbations of self-adjoint operators
Eurasian Math. J., 8:1 (2017), 119–127
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On Invariant Graph Subspaces of a $J$-Self-Adjoint Operator in the Feshbach Case
Mat. Zametki, 100:6 (2016), 761–773
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Alternative proof of the a priori $\tan\Theta$ theorem
TMF, 186:1 (2016), 101–112
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Operator Stieltjes integrals with respect to a spectral measure and solutions of some operator equations
Tr. Mosk. Mat. Obs., 72:1 (2011), 63–103
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Operator interpretation of the resonances generated by ${2}\times {2}$ matrix Hamiltonians
TMF, 116:2 (1998), 163–181
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Perturbation of embedded eigenvalue by a nearly resonance
TMF, 111:1 (1997), 77–93
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Can the water “burn”?
Dokl. Akad. Nauk, 351:2 (1996), 178–180
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Representations for three-body $T$-matrix on unphysical sheets. II
TMF, 107:3 (1996), 478–500
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Representations for three-body $T$-matrix on unphysical sheets. I
TMF, 107:3 (1996), 450–477
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Removal of the dependence on energy from interactions depending on it as a resolvent
TMF, 104:2 (1995), 281–303
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The point interactions in the problem of three quantum particles with internal structure
TMF, 102:2 (1995), 258–282
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Reformulation of the Lax–Phillips approach in terms of stationary scattering theory
TMF, 98:2 (1994), 248–265
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Algebraic version of extension theory for a quantum system with internal structure
TMF, 97:2 (1993), 163–181
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Analytic continuation of $s$ matrix in multichannel problems
TMF, 95:3 (1993), 427–438
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Few-body problem in the boundary condition model and quasipotentials
TMF, 94:3 (1993), 435–447
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Quantum few-body problem with internal structure. II. Three-body problem
TMF, 76:2 (1988), 242–260
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Quantum few-body problem with internal structure. I. Two-body problem
TMF, 75:3 (1988), 431–444
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