64 citations to https://www.mathnet.ru/rus/mzm3363
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Min Zhao, Jiangang Qi, Xiao Chen, “A new approach to inverse Sturm–Liouville problems based on point interaction”, Journal of Mathematical Physics, 66:3 (2025)
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Н. П. Бондаренко, “Равномерная устойчивость задачи Хохштадта–Либермана”, Матем. заметки, 117:3 (2025), 333–343
; N. P. Bondarenko, “Uniform stability of the Hochstadt–Lieberman problem”, Math. Notes, 117:3 (2025), 357–365
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Фриц Гестези, Роджер Николс, “Обобщенный принцип Бирмана–Швингера и приложения к одномерным операторам Шрёдингера с сингулярными потенциалами”, Функц. анализ и его прил., 59:3 (2025), 6–40
; Fritz Gesztesy, Roger Nichols, “A generalized Birman–Schwinger principle and applications
to one-dimensional Schrödinger operators with distributional potentials”, Funct. Anal. Appl., 59:3 (2025), 224–250
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В. Н. Сивкин, А. А. Шкаликов, “Асимптотика спектров задач Дирихле и Дирихле–Неймана для уравнения Штурма–Лиувилля с интегральным возмущением”, Матем. заметки, 118:2 (2025), 299–319
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A. M. Savchuk, I. V. Sadovnichaya, “Equiconvergence Theorems for Spectral Expansions
for Sturm–Liouville Operators on a Finite Interval
with Potential Distributions”, Diff Equat, 61:7 (2025), 959
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Michael Ruzhansky, Serikbol Shaimardan, Alibek Yeskermessuly, “Wave equation for Sturm-Liouville operator with singular potentials”, Journal of Mathematical Analysis and Applications, 531:1 (2024), 127783
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Alibek Yeskermessuly, Trends in Mathematics, 4, Modern Problems in PDEs and Applications, 2024, 175
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Michael Ruzhansky, Alibek Yeskermessuly, “Heat equation for Sturm–Liouville operator with singular propagation and potential”, Journal of Applied Analysis, 2024
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A. M. Savchuk, I. V. Sadovnichaya, “Spectral Analysis of 1D Dirac System with Summable Potential
and Sturm–Liouville Operator
with Distribution Coefficients”, Diff Equat, 60:S2 (2024), 145
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Jianfang Qin, Zhaowen Zheng, Kun Li, Zhiyu Li, “Dependence of eigenvalues of discontinuous Sturm-Liouville operators with distributional potentials”, Filomat, 38:28 (2024), 9891