activity
19972016
most citedThe sh Lie structure of Poisson brackets in field theory

87 citations · 123 across the 8 of their papers we have counts for

collaborators

8 papers

math.DG2016

Spin goups of super metrics and a Theorem of Rogers

Ronald Fulp

We derive the canonical forms of super Riemannian metrics and the local isometry groups of such metrics. For certain super metrics we also compute the simply connected covering gro…

math-ph2006★ 1 cited

Infinite dimensional super Lie groups

James Cook, Ronald Fulp

A super Lie group is a group whose operations are mappings in the sense of Rogers. Thus the underlying supermanifold possesses an atlas whose transition functions are…

math.DG2006

BRST Extension of Geometric Quantization

Ronald Fulp

Consider a physical system for which a mathematically rigorous geometric quantization procedure exists. Now subject the system to a finite set of irreducible first class (bosonic)…

hep-th2005

Functionals and the Quantum Master Equation

Ronald Fulp

The quantum master equation is usually formulated in terms of functionals of the components of mappings from a space-time manifold M into a finite-dimensional vector space. The mas…

math-ph2003★ 9 cited

Canonical Transformations of Local Functionals and sh-Lie Structures

Samer S. Al-Ashhab, Ronald O. Fulp

In many Lagrangian field theories, there is a Poisson bracket on the space of local functionals. One may identify the fields of such theories as sections of a vector bundle. It is…

math.QA2002★ 22 cited

Noether's variational theorem II and the BV formalism

Ron Fulp, Tom Lada, Jim Stasheff

We review the basics of the Lagrangian approach to field theory and recast Noether's Second Theorem formulated in her language of dependencies using a slight modernization of termi…