Jaime Bustillo

most citedQuantitative

h

-principle for isotropic embeddings and applications to

C^{0}

-symplectic geometry

1 citations · 1 across the 1 of their papers we have counts for

collaborators

2 papers

math.SG2017

Middle dimensional symplectic rigidity and its effect on Hamiltonian PDEs

Jaime Bustillo

In the first part of the article we study Hamiltonian diffeomorphisms of $R^{2 n}$ which are generated by sub-quadratic Hamiltonians and prove a middle dimensional rigidity…

math.SG2016★ 1 cited

Quantitative $h$ -principle for isotropic embeddings and applications to $C^{0}$ -symplectic geometry

Lev Buhovsky, Jaime Bustillo, Emmanuel Opshtein

We prove here a quantitative $h$ -principle statement that applies to isotropic embeddings of discs. We then apply it to get $C^{0}$ -flexibility and rigidity results in symplectic geo…

Middle dimensional symplectic rigidity and its effect on Hamiltonian PDEs

Quantitative h-principle for isotropic embeddings and applications to C0-symplectic geometry

Quantitative $h$ -principle for isotropic embeddings and applications to $C^{0}$ -symplectic geometry