Hep-Th, or high-energy theoretical physics, explores the fundamental building blocks of our universe and the forces that govern them. Researchers in this field use complex mathematics to understand everything from subatomic particles to the behavior of black holes, often pushing the boundaries of what we know about space and time.

At Gist.Science, we monitor the arXiv repository to ensure you stay ahead of the curve in this rapidly evolving discipline. For every new preprint uploaded to arXiv under this category, our team generates both accessible plain-language overviews and detailed technical summaries, making cutting-edge research understandable regardless of your background.

Below are the latest papers in high-energy theoretical physics, curated to help you navigate the most significant recent discoveries.

On Generalized Statistics and Stability in Z22\mathbb{Z}_2^2-Graded Supersymmetric Yang-Mills Theory

This paper constructs a classical minimal Z22\mathbb{Z}_2^2-graded supersymmetric Yang-Mills theory and demonstrates its stability through correct kinetic term signs and a positive Hamiltonian, thereby proving that Z22\mathbb{Z}_2^2-graded generalized statistics can be realized in a stable interacting supersymmetric gauge theory.

Ren Ito, Akio Nago, Shou Tanigawa2026-04-22⚛️ hep-th

From Finite-Node Conifold Geometry to BPS Structures I: Algebraic State Data

This paper extracts and formalizes the intrinsic algebraic state data (VΣ,EΣ,cΣ)(V_\Sigma, E_\Sigma, c_\Sigma) associated with finite-node conifold degenerations by demonstrating that the corrected perverse sheaf, its mixed-Hodge-module refinement, and its schober realization all share a unified finite-node architecture, thereby establishing the foundational algebraic layer for subsequent BPS and wall-crossing structures.

Abdul Rahman2026-04-22⚛️ hep-th

The non-perturbative topological string: from resurgence to wall-crossing of DT invariants

This paper establishes a direct link between the resurgence structure of the topological string and the wall-crossing of Donaldson-Thomas invariants by demonstrating that the algebra of alien derivatives is isomorphic to the Kontsevich-Soibelman Lie algebra, while providing numerical evidence of these connections through Borel analysis of the quintic and local P2\mathbb{P}^2 models.

Simon Douaud, Amir-Kian Kashani-Poor2026-04-22⚛️ hep-th

Resurgence of Chern-Simons theory at the trivial flat connection

This paper fully characterizes the resurgent structure of Chern-Simons perturbation theory at the trivial flat connection for hyperbolic knot complements by introducing an extended matrix of (x,q)(x,q)-series that explicitly determines Stokes constants, defines Borel transforms via state-integrals, and extends key invariants like the Kashaev invariant and 3D-index.

Stavros Garoufalidis, Jie Gu, Marcos Marino, Campbell Wheeler2026-04-21🔢 math-ph

A Long Exact Sequence in Symmetry Breaking: order parameter constraints, defect anomaly-matching, and higher Berry phases

This paper introduces a "symmetry breaking long exact sequence" (SBLES) of invertible field theories to classify symmetry breaking phases by relating the 't Hooft anomalies of localized defect excitations to the anomalies of the broken symmetry, thereby providing a new computational framework for understanding defect anomalies, higher Berry phases, and symmetry protected topological phases.

Arun Debray, Sanath K. Devalapurkar, Cameron Krulewski, Yu Leon Liu, Natalia Pacheco-Tallaj, Ryan Thorngren2026-04-21⚛️ hep-th