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Publications in Math-Net.Ru |
Citations |
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2020 |
1. |
A. I. Aptekarev, S. A. Denisov, M. L. Yattselev, “Discrete Schrödinger Operator on a Tree, Angelesco Potentials, and Their Perturbations”, Trudy Mat. Inst. Steklova, 311 (2020), 5–13 ; Proc. Steklov Inst. Math., 311 (2020), 1–9 |
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2018 |
2. |
A. I. Aptekarev, S. A. Denisov, M. L. Yattselev, “Selfadjoint Jacobi matrices on graphs and multiple orthogonal polynomials”, Keldysh Institute preprints, 2018, 003, 27 pp. |
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3. |
S. A. Denisov, “The growth of polynomials orthogonal on the unit circle with respect to a weight $w$ that satisfies $w,w^{-1}\in L^\infty(\mathbb{T})$”, Mat. Sb., 209:7 (2018), 71–105 ; Sb. Math., 209:7 (2018), 985–1018 |
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2016 |
4. |
S. A. Denisov, “On the problem by Steklov in the class of weight that are positive and continuous on the circle”, Keldysh Institute preprints, 2016, 098, 10 pp. |
5. |
A. I. Aptekarev, S. A. Denisov, “The Steklov problem and estimates for orthogonal polynomials with $A_p(\mathbb{T})$ weights”, Keldysh Institute preprints, 2016, 040, 19 pp. |
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2015 |
6. |
A. I. Aptekarev, S. A. Denisov, M. Yattselev, “Completely integrable on $\mathbb{Z}_+^d$ potentials for electromagnetic Schrodinger operator: rays asymptotics and scattering problem”, Keldysh Institute preprints, 2015, 088, 20 pp. |
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7. |
P. B. Boldyrevskii, A. G. Korovin, S. A. Denisov, S. P. Svetlov, V. G. Shengurov, “Analysis of thickness unevenness of the epitaxial silicon layer during deposition from sublimation sources in a vacuum”, University proceedings. Volga region. Physical and mathematical sciences, 2015, no. 4, 93–100 |
8. |
A. I. Aptekarev, S. A. Denisov, D. N. Tulyakov, “V.A. Steklov's problem of estimating the growth of orthogonal polynomials”, Trudy Mat. Inst. Steklova, 289 (2015), 83–106 ; Proc. Steklov Inst. Math., 289 (2015), 72–95 |
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2013 |
9. |
A. I. Aptekarev, S. A. Denisov, D. N. Tulyakov, “Fejer convolutions for an extremal problem in the Steklov class”, Keldysh Institute preprints, 2013, 076, 19 pp. |
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2000 |
10. |
S. A. Denisov, “An estimate, in the metric of $L_2(R)$, of the equiconvergence rate with the fourier integral for the
spectral expansion corresponding to the Schrödinger operator with a potential of the class $L_1(R)$”, Differ. Uravn., 36:2 (2000), 158–162 ; Differ. Equ., 36:2 (2000), 181–186 |
11. |
S. A. Denisov, “The Equiconvergence Problem for a One-Dimensional Schrödinger Operator with a Uniformly Locally Integrable Potential”, Funktsional. Anal. i Prilozhen., 34:3 (2000), 71–73 ; Funct. Anal. Appl., 34:3 (2000), 216–218 |
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12. |
S. A. Denisov, “On the order of growth of generalized eigenfunctions of the Sturm–Liouville operator. The Shnol' theorem”, Mat. Zametki, 67:1 (2000), 46–51 ; Math. Notes, 67:1 (2000), 36–40 |
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1998 |
13. |
S. A. Denisov, “Equiconvergence of a spectral expansion, corresponding to a Schrödinger operator with integrable potential, with the Fourier integral”, Differ. Uravn., 34:8 (1998), 1043–1048 ; Differ. Equ., 34:8 (1998), 1046–1051 |
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1997 |
14. |
S. A. Denisov, “An estimate, uniform on the whole line $\mathbf R$, for the rate of convergence of a spectral expansion corresponding to the Schrödinger operator with a potential from the Kato class”, Differ. Uravn., 33:6 (1997), 754–761 ; Differ. Equ., 33:6 (1997), 757–764 |
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Presentations in Math-Net.Ru |
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