activity
20182026
most citedEffective Spin Foam Models for Four-Dimensional Quantum Gravity

75 citations · 249 across the 15 of their papers we have counts for

collaborators

17 papers

cs.MS2026

QRecoupling.jl: numerical and exact computation of classical and quantum recoupling coefficients

Seth K. Asante

QRecoupling.jl is a Julia package for numerical, exact and symbolic evaluation of classical and quantum recoupling coefficients and generic finite sums of quantum factorials, with…

math-ph2026

Deferred Cyclotomic Representation for Stable and Exact Evaluation of q-Hypergeometric Series

Seth K. Asante

We introduce a cyclotomic representation for finite -hypergeometric series and -deformed amplitudes that separates algebraic structure from evaluation. By expressing each sum…

gr-qc2025★ 2 cited

Causal structure and topology change in (2+1)-dimensional simplicial gravity

Seth K. Asante, Björn Borgolte

We develop a systematic method for analyzing the causal structure at vertices in (2+1)-dimensional Lorentzian simplicial gravity. By examining the intersection patterns of lightcon…

gr-qc2024

Efficient Tensor Network Algorithms for Spin Foam Models

Seth K. Asante, Sebastian Steinhaus

Numerical computations and methods have become increasingly crucial in the study of spin foam models across various regimes. This paper adds to this field by introducing new algori…

gr-qc2024

Solving the area-length systems in discrete gravity using homotopy continuation

Seth K. Asante, Taylor Brysiewicz

Area variables are intrinsic to connection formulations of general relativity, in contrast to the fundamental length variables prevalent in metric formulations. Within 4D discrete…

math.AG2024

The algebraic matroid of the Heron variety

Seth K. Asante, Taylor Brysiewicz, Michelle Hatzel

We introduce the n-th Heron variety as the realization space of the (squared) volumes of faces of an n-simplex. Our primary goal is to understand the extent to which Heron's formul…

gr-qc2022★ 2 cited

Spin foams, Refinement limit and Renormalization

Seth K. Asante, Bianca Dittrich, Sebastian Steinhaus

Spin foams provide path integrals for quantum gravity, which employ discretizations as regulator. To obtain regulator independent predictions, we must remove these fiducial structu…

gr-qc2022★ 16 cited

Spin-foams as semi-classical vertices: gluing constraints and a hybrid algorithm

Seth K. Asante, José Diogo Simão, Sebastian Steinhaus

Numerical methods in spin-foam models have significantly advanced in the last few years, yet challenges remain in efficiently extracting results for amplitudes with many quantum de…

gr-qc2021★ 7 cited

Perfect discretizations as a gateway to one-loop partition functions for 4D gravity

Seth K. Asante, Bianca Dittrich

Lattice actions and amplitudes that perfectly mirror continuum physics are known as perfect discretizations. Such perfect discretizations naturally preserve the symmetries of the c…

gr-qc2021★ 4 cited

Complex actions and causality violations: Applications to Lorentzian quantum cosmology

Seth K. Asante, Bianca Dittrich, José Padua-Argüelles

For the construction of the Lorentzian path integral for gravity one faces two main questions: Firstly, what configurations to include, in particular whether to allow Lorentzian me…

gr-qc2021★ 73 cited

Effective Spin Foam Models for Lorentzian Quantum Gravity

Seth K. Asante, Bianca Dittrich, José Padua-Arguelles

Making the Lorentzian path integral for quantum gravity well-defined and computable has been a long standing challenge. In this work we adopt the recently proposed effective spin f…

gr-qc2020★ 41 cited

Discrete gravity dynamics from effective spin foams

Seth K. Asante, Bianca Dittrich, Hal M. Haggard

The first computation of a spin foam dynamics that provides a test of the quantum equations of motions of gravity is presented. Specifically, a triangulation that includes an inner…

gr-qc2020★ 75 cited

Effective Spin Foam Models for Four-Dimensional Quantum Gravity

Seth K. Asante, Bianca Dittrich, Hal M. Haggard

A number of approaches to four-dimensional quantum gravity, such as loop quantum gravity and holography, situate areas as their fundamental variables. However, this choice of kinem…

gr-qc2019★ 17 cited

Quantum geometry from higher gauge theory

Seth K. Asante, Bianca Dittrich, Florian Girelli +2

Higher gauge theories play a prominent role in the construction of 4d topological invariants and have been long ago proposed as a tool for 4d quantum gravity. The Yetter lattice mo…

gr-qc2019

Holographic formulation of 3D metric gravity with finite boundaries

Seth K. Asante, Bianca Dittrich, Florian Hopfmueller

In this work we construct holographic boundary theories for linearized 3D gravity, for a general family of finite or quasi-local boundaries. These boundary theories are directly de…

hep-th2018★ 12 cited

Holographic description of boundary gravitons in (3+1) dimensions

Seth K. Asante, Bianca Dittrich, Hal M. Haggard

Gravity is uniquely situated in between classical topological field theories and standard local field theories. This can be seen in the the quasi-local nature of gravitational obse…

gr-qc2018

The Degrees of Freedom of Area Regge Calculus: Dynamics, Non-metricity, and Broken Diffeomorphisms

Seth K. Asante, Bianca Dittrich, Hal M. Haggard

Discretization of general relativity is a promising route towards quantum gravity. Discrete geometries have a finite number of degrees of freedom and can mimic aspects of quantum g…