Fritz Gesztesy
Affiliations: | University of Missouri - Columbia, Columbia, MO, United States |
Area:
MathematicsGoogle:
"Fritz Gesztesy"Children
Sign in to add traineeVladimir Batchenko | grad student | 2005 | University of Missouri - Columbia |
Maksym Zinchenko | grad student | 2006 | University of Missouri - Columbia |
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Publications
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Gesztesy F, Latushkin Y, Mitrea M, et al. (2020) Erratum to “Non Self Adjoint Operators, Infinite Determinants, and Some Applications,” Russ. J. Math. Phys. 12, 443–471 (2005) Russian Journal of Mathematical Physics. 27: 410-410 |
Gesztesy F. (2020) Book Review: Boundary value problems, Weyl functions, and differential operators Bulletin of the American Mathematical Society. 1 |
Gesztesy F, Littlejohn LL, Nichols R. (2020) On self-adjoint boundary conditions for singular Sturm–Liouville operators bounded from below Journal of Differential Equations. 269: 6448-6491 |
Gesztesy F, Schmüdgen K. (2019) On a theorem of Z. Sebestyén and Zs. Tarcsay Acta Scientiarum Mathematicarum. 85: 291-293 |
Gesztesy F, Kirsten K. (2019) Effective computation of traces, determinants, and ζ-functions for Sturm–Liouville operators Journal of Functional Analysis. 276: 520-562 |
Gesztesy F, Naboko SN, Weikard R, et al. (2019) Donoghue-type m -functions for Schrödinger operators with operator-valued potentials Journal D Analyse Mathematique. 137: 373-427 |
Behrndt J, Gesztesy F, Nakamura S. (2018) Spectral shift functions and Dirichlet-to-Neumann maps. Mathematische Annalen. 371: 1255-1300 |
Damanik D, Gesztesy F, Yuditskii P. (2018) Mini-Workshop: Reflectionless Operators: The Deift and Simon Conjectures Oberwolfach Reports. 14: 2943-2985 |
Gesztesy F, Kirsten K. (2018) On traces and modified Fredholm determinants for half-line Schrödinger operators with purely discrete spectra Quarterly of Applied Mathematics. 77: 615-630 |
Gesztesy F, Littlejohn LL, Michael I, et al. (2018) On Birman's sequence of Hardy–Rellich-type inequalities Journal of Differential Equations. 264: 2761-2801 |