activity
19992022
most citedConstructing Turing complete Euler flows in dimension

48 citations · 205 across the 35 of their papers we have counts for

collaborators

42 papers

math.SG2022★ 2 cited

An -principle for embeddings transverse to a contact structure

Robert Cardona, Francisco Presas

Given a class of embeddings into a contact or a symplectic manifold, we give a sufficient condition, that we call isocontact or isosymplectic realization, for this class to satisfy…

math.GT2021

Symplectic embeddings of 4-manifolds via Lefschetz fibrations

Dishant M. Pancholi, Francisco Presas

In this article we study proper symplectic and iso-symplectic embeddings of --manifolds in --manifolds. We show that a closed orientable smooth --manifold admitting a Lefs…

math.DS2020★ 48 cited

Constructing Turing complete Euler flows in dimension

Robert Cardona, Eva Miranda, Daniel Peralta-Salas +1

Can every physical system simulate any Turing machine? This is a classical problem which is intimately connected with the undecidability of certain physical phenomena. Concerning f…

math.SG2020★ 3 cited

Spaces of tight contact structures in dimension 3

Eduardo Fernández, Javier Martínez-Aguinaga, Francisco Presas

We study spaces of tight contact structures and contactomorphism groups in dimension . We introduce a microfibration method for studying spaces of convex surfaces in contact …

math.DS2019★ 23 cited

Universality of Euler flows and flexibility of Reeb embeddings

Robert Cardona, Eva Miranda, Daniel Peralta-Salas +1

The dynamics of an inviscid and incompressible fluid flow on a Riemannian manifold is governed by the Euler equations. Recently, Tao launched a programme to address the global exis…

math.SG2019★ 8 cited

The Legendrian Whitney trick

Roger Casals, Dishant M. Pancholi, Francisco Presas

In this article, we prove a Legendrian Whitney trick which allows for the removal of intersections between codimension-two contact submanifolds and Legendrian submanifolds, assumin…