activity
19962022
most citedEvolution in Quantum Causal Histories

47 citations · 197 across the 18 of their papers we have counts for

collaborators

22 papers

math-ph2022★ 1 cited

Quantization, dequantization, and distinguished states

Eli Hawkins, Christoph Minz, Kasia Rejzner

Geometric quantization is a natural way to construct quantum models starting from classical data. In this work, we start from a symplectic vector space with an inner product and --…

gr-qc2020★ 3 cited

Local Structure of Sprinkled Causal Sets

Christopher J. Fewster, Eli Hawkins, Christoph Minz +1

We describe numerical and analytical investigations of causal sets sprinkled into spacetime manifolds. The first part of the paper is a numerical study of finite causal sets sprink…

math.CT2020★ 2 cited

Operations on the Hochschild Bicomplex of a Diagram of Algebras

Eli Hawkins

A diagram of algebras is a functor valued in a category of associative algebras. I construct an operad acting on the Hochschild bicomplex of a diagram of algebras. Using this opera…

math.CA2017

Switch Functions

Richard R. Hall, Eli Hawkins, Bernard S. Kay

We define a switch function to be a function from an interval to with a finite number of sign changes. (Special cases are the Walsh functions.) By a topological argument…

math-ph2016

The Star Product in Interacting Quantum Field Theory

Eli Hawkins, Kasia Rejzner

We propose a new formula for the star product in deformation quantization of Poisson structures related in a specific way to a variational problem for a function , interpreted a…

math-ph2016

A Cohomological Perspective on Algebraic Quantum Field Theory

Eli Hawkins

Algebraic quantum field theory is considered from the perspective of the Hochschild cohomology bicomplex. This is a framework for studying deformations and symmetries. Deformation…