activity
20192026
most citedDeformed graded Poisson structures, Generalized Geometry and Supergravity

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

collaborators

9 papers

math-ph2026

Batalin-Vilkovisky algebras from Ševera bicomplexes

Eugenia Boffo, Domenico Fiorenza

A Ševera bicomplex is a bicomplex whose differentials are Grothendieck differential operators of order with respect to a given -module structu…

gr-qc2025

Teleparallel gravity from the principal bundle viewpoint

Sebastian Brezina, Eugenia Boffo, Martin Krššák

We examine whether the Teleparallel Equivalent of General Relativity (TEGR) can be formulated as a gauge theory in the language of connections on principal bundles. We argue in fav…

hep-th2023

Spinning particles and background fields

Eugenia Boffo

Through their respective sigma models, a bosonic string and a superstring can be coupled to (super)gravity fields. These are subsequently forced to satisfy their right classical eq…

hep-th2022

Particles in the superworldline and BRST

E. Boffo

In this short note we discuss N-supersymmetric worldlines of relativistic massless particles and review the known result that physical spin-N/2 fields are in the first BRST cohomol…

hep-th2022★ 4 cited

Spin fields for the spinning particle

E. Boffo, I. Sachs

We propose an analogue of spin fields for the relativistic RNS-particle in 4 dimensions, in order to describe Ramond-Ramond states as "two-particle" excitations on the world line.…

hep-th2021

Dual dilaton with and fluxes

Eugenia Boffo

In previous works we showed that a Courant algebroid in a particular frame and the differential geometry of the sum bundle provide a very natural geometric setting…

hep-th2021★ 1 cited

A gravitational action with stringy and fluxes via deformed differential graded Poisson algebras

E. Boffo, P. Schupp

We study a deformation of a -graded Poisson algebra where the functions of the phase space variables are complemented by linear functions of parity odd velocities. The deformati…

hep-th2020

Dual gravity with flux from graded Poisson algebra

Eugenia Boffo, Peter Schupp

We suggest a new action for a ``dual'' gravity in a stringy , flux background. The construction is based on degree- graded symplectic geometry with a homological vector f…

hep-th2019★ 9 cited

Deformed graded Poisson structures, Generalized Geometry and Supergravity

Eugenia Boffo, Peter Schupp

In recent years, a close connection between supergravity, string effective actions and generalized geometry has been discovered that typically involves a doubling of geometric stru…