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Asymptotic analysis of interacting particle systems and random matrix theory

Grant number: 20/02506-2
Support Opportunities:Scholarships in Brazil - Young Researchers
Start date: March 01, 2020
End date: September 14, 2023
Field of knowledge:Physical Sciences and Mathematics - Mathematics - Analysis
Principal Investigator:Guilherme Lima Ferreira da Silva
Grantee:Guilherme Lima Ferreira da Silva
Host Institution: Instituto de Ciências Matemáticas e de Computação (ICMC). Universidade de São Paulo (USP). São Carlos , SP, Brazil
Associated research grant:19/16062-1 - Asymptotic analysis of interacting particle systems and random matrix theory, AP.JP
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Scientific publications (6)
(References retrieved automatically from Web of Science and SciELO through information on FAPESP grants and their corresponding numbers as mentioned in the publications by the authors)
MARTINEZ-FINKELSHTEIN, ANDREI; SILVA, GUILHERME L. F.. Spectral Curves, Variational Problems and the Hermitian Matrix Model with External Source. Communications in Mathematical Physics, . (20/02506-2, 19/16062-1)
SILVA, GUILHERME L. F.; ZHANG, LUN. Large n Limit for the Product of Two Coupled Random Matrices. Communications in Mathematical Physics, v. 377, n. 3, . (19/16062-1, 20/02506-2)
MARTINEZ-FINKELSHTEIN, ANDREI; SILVA, GUILHERME L. F.. Spectral Curves, Variational Problems and the Hermitian Matrix Model with External Source. Communications in Mathematical Physics, v. 383, n. 3, p. 80-pg., . (20/02506-2, 19/16062-1)
GHOSAL, PROMIT; SILVA, GUILHERME L. F.. Universality for Multiplicative Statistics of Hermitian Random Matrices and the Integro-Differential Painleve II Equation. Communications in Mathematical Physics, v. 397, n. 3, p. 71-pg., . (20/02506-2, 19/16062-1)
CELSUS, ANDREW F.; SILVA, GUILHERME L. F.. Supercritical regime for the Kissing polynomials (vol 255, 105408, 2020). Journal of Approximation Theory, v. 257, p. 3-pg., . (19/16062-1, 20/02506-2)
BAIK, JINHO; PROKHOROV, ANDREI; SILVA, GUILHERME L. F.. Differential Equations for the KPZ and Periodic KPZ Fixed Points. Communications in Mathematical Physics, v. 401, n. 2, p. 54-pg., . (19/16062-1, 20/02506-2)