English
 
Help Privacy Policy Disclaimer
  Advanced SearchBrowse

Item

ITEM ACTIONSEXPORT
  Massive twistor worldline in electromagnetic fields

Kim, J.-H., Kim, J.-W., & Lee, S. (in preparation). Massive twistor worldline in electromagnetic fields.

Item is

Files

show Files
hide Files
:
2405.17056.pdf (Preprint), 926KB
Name:
2405.17056.pdf
Description:
File downloaded from arXiv at 2024-05-28 12:04
OA-Status:
Green
Visibility:
Public
MIME-Type / Checksum:
application/pdf / [MD5]
Technical Metadata:
Copyright Date:
-
Copyright Info:
-

Locators

show

Creators

show
hide
 Creators:
Kim, Joon-Hwi, Author
Kim, Jung-Wook1, Author           
Lee, Sangmin, Author
Affiliations:
1Astrophysical and Cosmological Relativity, AEI-Golm, MPI for Gravitational Physics, Max Planck Society, ou_1933290              

Content

show
hide
Free keywords: High Energy Physics - Theory, hep-th,General Relativity and Quantum Cosmology, gr-qc
 Abstract: We study the (ambi-)twistor model for spinning particles interacting via
electromagnetic field, as a toy model for studying classical dynamics of
gravitating bodies including effects of both spins to all orders. We compute
the momentum kick and spin kick up to one-loop order and show precisely how
they are encoded in the classical eikonal. The all-orders-in-spin effects are
encoded as a dynamical implementation of the Newman-Janis shift, and we find
that the expansion in both spins can be resummed to simple expressions in
special kinematic configurations, at least up to one-loop order. We confirm
that the classical eikonal can be understood as the generator of canonical
transformations that map the in-states of a scattering process to the
out-states. We also show that cut contributions for converting worldline
propagators from time-symmetric to retarded amount to the iterated action of
the leading eikonal at one-loop order.

Details

show
hide
Language(s):
 Dates: 2024-05-27
 Publication Status: Not specified
 Pages: 74 pages, 15 figures
 Publishing info: -
 Table of Contents: -
 Rev. Type: -
 Identifiers: arXiv: 2405.17056
 Degree: -

Event

show

Legal Case

show

Project information

show

Source

show