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Tiago Pereira da Silva

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Universidade de São Paulo (USP). Instituto de Ciências Matemáticas e de Computação (ICMC)  (Institutional affiliation for the last research proposal)
Birthplace: Brazil

graduation at Bacharelado Em Física from Universidade de São Paulo (2004) and doctorate at Nonlinear Dynamics from University of Potsdam (2007). Has experience in Mathematics, acting on the following subjects: networks, applied math, caos, sincronizacao and random matrix theory. (Source: Lattes Curriculum)

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FAPESP support in numbers * Updated October 12, 2019
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Use this Research Supported by FAPESP (BV/FAPESP) channel only to send messages referring to FAPESP-funded scientific projects.





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Scientific publications resulting from Research Grants and Scholarships under the grantee's responsibility (5)

(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)

Data from Web of Science

MAIA, DANIEL M. N.; MACAU, ELBERT E. N.; PEREIRA, TIAGO. Persistence of Network Synchronization under Nonidentical Coupling Functions. SIAM JOURNAL ON APPLIED DYNAMICAL SYSTEMS, v. 15, n. 3, p. 1563-1580, . Web of Science Citations: 1. (11/50151-0, 15/08958-4)

VENEZIANI, A. M.; PEREIRA, T.; MARCHETTI, D. H. U.. Conformal deformation of equilibrium measures in normal random ensembles. Journal of Physics A-Mathematical and Theoretical, v. 44, n. 7, . Web of Science Citations: 2.

PEREIRA, TIAGO; MARCHETTI, DOMINGOS H. U.. Quantum States Allowing Minimum Uncertainty Product of phi and L-z. PROGRESS OF THEORETICAL PHYSICS, v. 122, n. 5, p. 1137-1149, . Web of Science Citations: 3.

TANZI, MATTEO; PEREIRA, TIAGO; VAN STRIEN, SEBASTIAN. Robustness of ergodic properties of non-autonomous piecewise expanding maps. Ergodic Theory and Dynamical Systems, v. 39, n. 4, p. 1121-1152, . Web of Science Citations: 1. (15/08958-4)

ELDERING, JAAP; KVALHEIM, MATTHEW; REVZEN, SHAI. Global linearization and fiber bundle structure of invariant manifolds. Nonlinearity, v. 31, n. 9, p. 4202-4245, . Web of Science Citations: 1. (15/25947-6)

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