Alexander R. Its
Affiliations: | Mathematics | Purdue University, West Lafayette, IN, United States |
Area:
Applied MathematicsGoogle:
"Alexander Its"Children
Sign in to add traineeDavid G. Niles | grad student | 2009 | Purdue |
Thomas J. Bothner | grad student | 2013 | Purdue |
Alexander Bogatskiy | grad student | 2013-2015 | Saint-Petersburg State University (Physics Tree) |
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Publications
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Brightmore L, Gehér GP, Its AR, et al. (2020) Entanglement entropy of two disjoint intervals separated by one spin in a chain of free fermion Journal of Physics A. 53: 345303 |
Gharakhloo R, Its AR, Kozlowski KK. (2020) Riemann–Hilbert approach to a generalized sine kernel Letters in Mathematical Physics. 110: 297-325 |
Basor E, Bleher P, Buckingham R, et al. (2019) A representation of joint moments of CUE characteristic polynomials in terms of Painlevé functions Nonlinearity. 32: 4033-4078 |
Bothner T, Its A, Prokhorov A. (2019) On the analysis of incomplete spectra in random matrix theory through an extension of the Jimbo–Miwa–Ueno differential Advances in Mathematics. 345: 483-551 |
Its AR, Prokhorov A. (2018) On Some Hamiltonian Properties of the Isomonodromic Tau Functions Reviews in Mathematical Physics. 30: 1840008 |
Its A, Reshetikhin N. (2018) Preface: Introduction to special issue: In memory of Ludwig Faddeev Journal of Mathematical Physics. 59: 091201 |
Bothner T, Deift P, Its A, et al. (2018) The sine process under the influence of a varying potential Journal of Mathematical Physics. 59: 091414 |
Its A, Its E. (2017) The Riemann–Hilbert approach to the Helmholtz equation in a quarter-plane: Neumann, Robin and Dirichlet boundary conditions Letters in Mathematical Physics. 108: 1109-1135 |
Bobenko AI, Its A. (2016) The asymptotic behavior of the discrete holomorphic map $Z^{a}$ via the Riemann–Hilbert method Duke Mathematical Journal. 165: 2607-2682 |
Its AR, Kozlowski KK. (2016) Large-x Analysis of an Operator-Valued Riemann-Hilbert Problem International Mathematics Research Notices. 2016: 1776-1806 |