Richard J. Szabo

collaborators

4 papers

math.DG2026

Symmetries and Higher-Form Connections in Derived Differential Geometry

Severin Bunk, Lukas MÃ¼ller, Joost Nuiten +1

We introduce a general definition of higher-form connections on principal $\infty$ -bundles in differential geometry. This is achieved by developing the formal differentiation and i…

hep-th2026

BV quantization of $I ¨ ^{3}$ -theory on $I^»$ -Minkowski space: Tree-level correlation functions

Djordje BogdanoviÄ, Marija DimitrijeviÄ ÄiriÄ, Stefan DjordjeviÄ +1

We review the quantization of scalar field theory on $I^»$ -Minkowski space using the Batalin--Vilkovisky (BV) formalism. We consider $I ¨ ^{3}$ -theory in two different quantization sche…

hep-th2026

Batalin-Vilkovisky quantization with an angular twist

Djordje BogdanoviÄ, Marija DimitrijeviÄ ÄiriÄ, Richard J. Szabo

We construct cubic scalar field theory on $I^»$ -Minkowski space by combining the Batalin-Vilkovisky formalism with harmonic analysis, and produce two inequivalent noncommutative qua…

hep-th2026

Generalised Complex and Spinor Relations

Thomas C. De Fraja, Vincenzo Emilio Marotta, Richard J. Szabo

Courant algebroid relations are used to define notions of relations between Dirac structures and spinors. It is shown under which circumstances a spinor relation gives a Courant al…

Symmetries and Higher-Form Connections in Derived Differential Geometry

BV quantization of I¨3-theory on I^»-Minkowski space: Tree-level correlation functions

Batalin-Vilkovisky quantization with an angular twist

Generalised Complex and Spinor Relations

BV quantization of $I ¨ ^{3}$ -theory on $I^»$ -Minkowski space: Tree-level correlation functions