activity
20032023
most citedHomotopy Properties and Lower-Order Vertices in Higher-Spin Equations

43 citations · 98 across the 7 of their papers we have counts for

collaborators

7 papers

hep-th2023

Differential Contracting Homotopy in Higher-Spin Theory

M. A. Vasiliev

A new efficient approach to the analysis of nonlinear higher-spin equations, that treats democratically auxiliary spinor variables and integration homotopy parameters in the…

hep-th2023

Unfolded Point Particle as a Field in Minkowski Space

A. A. Tarusov, M. A. Vasiliev

Point-particle dynamics is reformulated as a field theory. This is achieved by using the unfolded dynamics approach that makes it possible to give dynamical interpretation to the c…

hep-th2022★ 3 cited

Shifted Homotopy Analysis of the Linearized Higher-Spin Equations in Arbitrary Higher-Spin Background

A. A. Tarusov, K. A. Ushakov, M. A. Vasiliev

Analysis of the first-order corrections to higher-spin equations is extended to homotopy operators involving shift parameters with respect to the spinor variables, the argument…

hep-th2019★ 41 cited

Limiting Shifted Homotopy in Higher-Spin Theory and Spin-Locality

V. E. Didenko, O. A. Gelfond, A. V. Korybut +1

Higher-spin vertices containing up to quintic interactions at the Lagrangian level are explicitly calculated in the one-form sector of the non-linear unfolded higher-spin equations…

hep-th2019★ 1 cited

Field Equations for the Simplest Multi-Particle Higher-Spin Systems

I. S. Degtev, M. A. Vasiliev

We derive the product law for the simplest multi-particle higher-spin algebra and its factor-algebra with rank-one fields factored out. Equations of motion for th…

hep-th2018★ 43 cited

Homotopy Properties and Lower-Order Vertices in Higher-Spin Equations

V. E. Didenko, O. A. Gelfond, A. V. Korybut +1

New homotopy approach to the analysis of nonlinear higher-spin equations is developed. It is shown to directly reproduce the previously obtained local vertices. Simplest cubic (qua…

hep-th2003★ 10 cited

On Sp(2M) Invariant Green Functions

M. A. Vasiliev, V. N. Zaikin

Explicit form of two-point and three-point Sp(2M) invariant Green functions is found.