35 citations to https://www.mathnet.ru/rus/phra6
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Boris Volkov, Anastasia Myachkova, Alexander Pechen, “Phenomenon of a stronger trapping behavior in
Λ
-type quantum systems with symmetry”, Phys. Rev. A, 111:2 (2025)
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Haftu W. Fentaw, Steve Campbell, Simon Caton, “Exploring quantum control landscape and solution space complexity through optimization algorithms and dimensionality reduction”, Sci Rep, 15:1 (2025)
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I. M. Korolev, A. N. Pechen, “Numerical analysis of quantum control landscapes for single-qubit gate generation in three-level fluxonium systems”, Lobachevskii J. Math., 46:6 (2025), 2581–2590
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A. N. Pechen, V. N. Petruhanov, O. V. Morzhin, B. O. Volkov, “Control landscapes for high-fidelity generation of C-NOT and C-PHASE gates with coherent and environmental driving”, Eur. Phys. J. Plus, 139 (2024), 411
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Б. О. Волков, А. Н. Печень, “Ловушки высших порядков в задачах квантового управления для некоторых сильно вырожденных систем”, УМН, 78:2(470) (2023), 191–192
; B. O. Volkov, A. N. Pechen, “Higher-order traps for some strongly degenerate quantum control systems”, Russian Math. Surveys, 78:2 (2023), 390–392
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B. O. Volkov, A. N. Pechen, “On the detailed structure of quantum control landscape for fast single qubit phase-shift gate generation”, Изв. РАН. Сер. матем., 87:5 (2023), 57–70
; Izv. Math., 87:5 (2023), 906–919
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Vadim N. Petruhanov, Alexander N. Pechen, “Quantum control landscapes for generation of H and T gates in an open qubit with both coherent and environmental drive”, Photonics, 10:11 (2023), 1200–19
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V. N. Petruhanov, A. N. Pechen, “GRAPE optimization for open quantum systems with time-dependent decoherence rates driven by coherent and incoherent controls”, J. Phys. A, 56:30 (2023), 305303–26
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B. O. Volkov, A. N. Pechen, “Quantum Control Landscapes and Traps”, Russ Microelectron, 52:S1 (2023), S428
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П. А. Андреев, “Об измерении константы взаимодействия поляризованных фермионов с использованием спектра звуковых волн”, ТМФ, 213:3 (2022), 523–537
; P. A. Andreev, “Measuring the coupling constant of polarized fermions via sound wave spectra”, Theoret. and Math. Phys., 213:3 (2022), 1762–1773