On generalized Spin(7)-manifolds and M-theory on G₂-manifolds:
On G-structures in M-theory:
On D=6 supergravity:
and in relation to contact geometry:
Discussion of Killing spinors on globally hyperbolic Lorentzian manifolds:
On duality-symmetric abelian Yang-Mills theory (“premetric electromagnetism”) in the generality allowing “U-duality-twists” among several abelian gauge fields, motivated by application to D=4 supergravity:
Calin Lazaroiu, Carlos S. Shahbazi, The duality covariant geometry and DSZ quantization of abelian gauge theory, Advances in Theoretical and Mathematical Physics 26 (2022) 2213–2312 [arXiv:2101.07236, doi:10.4310/ATMP.2022.v26.n7.a5]
Calin Lazaroiu, Carlos S. Shahbazi, The geometry and DSZ quantization of four-dimensional supergravity, Letters in Mathematical Physics 113 4 (2023) [arXiv:2101.07778, doi:10.1007/s11005-022-01626-y]
On variants of differentially concretified higher moduli stacks of ordinary differential cohomology (higher bundle gerbes with connection) with application to higher gauge theory:
On differential spinors (such as Killing spinors) with respect to torsion understood as connections on bundle gerbes (as occurs in in supergravity):
Carlos S. Shahbazi, Differential spinors and Kundt three-manifolds with skew-torsion [arXiv:2405.03756]
Carlos S. Shahbazi: Torsion parallel spinors on Lorentzian four-manifolds and supersymmetric evolution flows on bundle gerbes, PhD thesis, Hamburg (2025) [arXiv:2507.06228]
Last revised on May 7, 2026 at 13:23:04. See the history of this page for a list of all contributions to it.