activity
20142022
most cited(Co)isotropic Pairs in Poisson and Presymplectic Vector Spaces

6 citations · 14 across the 7 of their papers we have counts for

collaborators

8 papers

math.CT2022

Categorification of Negative Information using Enrichment

Andrea Censi, Emilio Frazzoli, Jonathan Lorand +1

In many engineering applications it is useful to reason about "negative information". For example, in planning problems, providing an optimal solution is the same as giving a feasi…

math.SG2019

(Co)isotropic triples and poset representations

Christian Herrmann, Jonathan Lorand, Alan Weinstein

We study triples of coisotropic or isotropic subspaces in symplectic vector spaces; in particular, we classify indecomposable structures of this kind. The classification depends on…

math.CT2019★ 1 cited

Morita Bicategories of Algebras and Duality Involutions

Jonathan Lorand, Alessandro Valentino

The notion of a weak duality involution on a bicategory was recently introduced by Shulman in [arXiv:1606.05058]. We construct a weak duality involution on the fully dualisable par…

q-bio.MN2018★ 3 cited

Biochemical Coupling Through Emergent Conservation Laws

John C. Baez, Blake S. Pollard, Jonathan Lorand +1

Bazhin has analyzed ATP coupling in terms of quasiequilibrium states where fast reactions have reached an approximate steady state while slow reactions have not yet reached equilib…

math.SG2015★ 1 cited

Decomposition of (co)isotropic relations

Jonathan Lorand, Alan Weinstein

We identify thirteen isomorphism classes of indecomposable coisotropic relations between Poisson vector spaces and show that every coisotropic relation between finite-dimensional P…

math.SG2015★ 3 cited

Classifying Linear Canonical Relations

Jonathan Lorand

In this Master's thesis, we consider the problem of classifying, up to conjugation by linear symplectomorphisms, linear canonical relations (lagrangian correspondences) from a fini…