activity
20182026
most citedMeasurement-based uncomputation of quantum circuits for modular arithmetic

3 citations · 4 across the 8 of their papers we have counts for

collaborators
Showing math.SGShow all

6 papers · 1 filter

math.SG2026

-morphisms between twisted Courant -Lie algebras and untwisted Courant -Lie algebroids

Domenico Fiorenza, Antonio Michele Miti

In "Lie infinity algebras and higher analogues of Dirac structures and Courant algebroids" [arXiv:1003.1004], Marco Zambon constructs an -algebra associated with any high…

math.SG2025

Multisymplectic observable reduction using constraint triples

Antonio Michele Miti, Leonid Ryvkin

The purpose of this paper is to present a fully algebraic formalism for the construction and reduction of -algebras of observables inspired by multisymplectic geometry, u…

math.SG2022

Observables on multisymplectic manifolds and higher Courant algebroids

Antonio Michele Miti, Marco Zambon

Let be a closed, non-degenerate differential form of arbitrary degree. Associated to it there are an -algebra of observables, and an -algebra of section…

math.SG2021

Homotopy Comomentum Maps in Multisymplectic Geometry

Antonio Michele Miti

Homotopy comomentum maps are a higher generalization of the notion of moment map introduced to extend the concept of Hamiltonian actions to the framework of multisymplectic geometr…

math.SG2019

Derivation of the HOMFLYPT knot polynomial via helicity and geometric quantization

Antonio Michele Miti, Mauro Spera

In this Letter we propose a semiclassical interpretation of the HOMFLYPT polynomial building on the Liu-Ricca hydrodynamical approach to the latter and on the Besana-S. symplectic…

math.SG2019

Multisymplectic actions of compact Lie groups on spheres

Antonio Michele Miti, Leonid Ryvkin

We investigate the existence of homotopy comoment maps (comoments) for high-dimensional spheres seen as multisymplectic manifolds. Especially, we solve the existence problem for co…