activity
20172024
most citedToric differential forms and periods of complete intersections

3 citations · 6 across the 6 of their papers we have counts for

collaborators

9 papers

hep-th2024

More on -flux and General Hodge Cycles on the Fermat Sextic

Andreas P. Braun, Hugo Fortin, Daniel Lopez Garcia +1

We study M-Theory solutions with -flux on the Fermat sextic Calabi-Yau fourfold, focussing on the relationship between the number of stabilized complex structure moduli and the…

math.AG2023

Periods of join algebraic cycles

Jorge Duque Franco, Roberto Villaflor Loyola

We show, for all even and , that the moduli of smooth degree hypersurfaces of contains infinitely many different Hodge loci whos…

math.AG2023★ 3 cited

Toric differential forms and periods of complete intersections

Roberto Villaflor Loyola

Let be an even natural number. We compute the periods of any -dimensional complete intersection algebraic cycle inside an -dimensional non-degenerated intersect…

math.AG2022★ 1 cited

On a Torelli Principle for automorphisms of Klein hypersurfaces

Víctor González-Aguilera, Alvaro Liendo, Pedro Montero +1

Using a refinement of the differential method introduced by Oguiso and Yu, we provide effective conditions under which the automorphisms of a smooth degree hypersurface of $\ma…

math.AG2021★ 2 cited

On fake linear cycles inside Fermat varieties

Jorge Duque Franco, Roberto Villaflor Loyola

We introduce a new class of Hodge cycles with non-reduced associated Hodge loci, we call them fake linear cycles. We characterize them for all Fermat varieties and show that they e…

math.AG2021

Gauss-Manin connection in disguise: Quasi Jacobi forms of index zero

Jin Cao, Hossein Movasati, Roberto Villaflor Loyola

We consider the moduli space of abelian varieties with two marked points and a frame of the relative de Rham cohomolgy with boundary at these points compatible with its mixed Hodge…