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Genival da Silva Jr
Genival da Silva Jr
Texas A&M San Antonio
Verified email at tamusa.edu - Homepage
Title
Cited by
Cited by
Year
Arithmetic of degenerating principal variations of Hodge structure: examples arising from mirror symmetry and middle convolution
G da Silva, M Kerr, G Pearlstein
Canadian Journal of Mathematics 68 (2), 280-308, 2016
112016
On the arithmetic of Landau-Ginzburg model of a certain class of threefolds
GD Silva Jr
arXiv preprint arXiv:1601.00990, 2016
52016
On the topology of Fano smoothings
T Coates, A Corti, G da Silva Jr
International Conference on Interactions with Lattice Polytopes, 135-156, 2017
32017
On the limiting behavior of variations of Hodge structures
GFF Da Silva Jr
Washington University in St. Louis, 2016
32016
Known cases of the Hodge conjecture
G Silva Jr
arXiv preprint arXiv:2105.04695, 2021
22021
Arithmetic of degenerating principal VHS: examples arising from mirror symmetry and middle convolution
G DA SILVA JR, M KERR, G PEARLSTEIN
arXiv preprint arXiv:1407.4102, 2014
12014
On the Hodge conjecture for complete intersections
G Da Silva Jr, J Lewis
Communications in Algebra 52 (2), 884-893, 2024
2024
The complexity of higher Chow groups
G Da Silva, JD Lewis
Canadian Mathematical Bulletin 66 (3), 903-911, 2023
2023
On the monodromy of elliptic surfaces
G Da Silva Jr
Israel Journal of Mathematics 255 (2), 871-889, 2023
2023
The Hodge-D-Conjecture fora Product of Elliptic Curves
A Ghitza, JD Lewis, K Mansour, GD Silva Jr
arXiv preprint arXiv:2108.04398, 2021
2021
Known cases of the Hodge conjecture
G da Silva Jr
arXiv e-prints, arXiv: 2105.04695, 2021
2021
Lyapunov Exponents of variations of Hodge structures with monodromy
G Silva Jr
arXiv preprint arXiv:2104.12936, 2021
2021
Notes on the Hodge conjecture for Fermat varieties
G da Silva, A Clingher
Experimental Results 2, e22, 2021
2021
On the monodromy of elliptic surfaces
G Silva Jr
arXiv preprint arXiv:1909.12882, 2019
2019
THE HODGE-D-CONJECTURE FOR A PRODUCT OF ELLIPTIC CURVES
JD LEWIS, K MANSOUR, G DA SILVA JR
CONTINUOUS WEAK SOLUTIONS TO THE IDEAL HALL EQUATION
G DA SILVA JR
Interactions with Lattice Polytopes
AM Kasprzyk, B Nill
O GRUPO FUNDAMENTAL E A GEOMETRIA GLOBAL DAS VARIEDADES.
GFF da Silva Jr, NL Santos
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Articles 1–18