Abstract

Abstract We derive a general expression for the electromagnetic field radiated by a relativistic charged particle with arbitrary periodic orbit, in the form of multi-pole expansion of the Liénard–Wiechert potential, which explicitly includes the charged particle motion. Using this expression, we discuss the orbital angular momentum radiated from a relativistic charged particle. It has recently been indicated that the radiation emitted by circularly orbiting charged particles carries well-defined orbital angular momentum. We show that, even for the general cases of arbitrary periodic orbits, the radiation field possesses well-defined orbital angular momentum.

Highlights

  • Electromagnetic waves carry energy and linear momentum and angular momentum.In particular, it is well known that electromagnetic waves carry spin angular momentum, which is associated with circular polarization

  • It has recently been indicated that the radiation emitted by circularly orbiting charged particles carries well-defined orbital angular momentum

  • It is well known that electromagnetic waves carry spin angular momentum, which is associated with circular polarization

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Summary

Progress of Theoretical and Experimental

Hiroshima Synchrotron Radiation Center, Hiroshima University, 2-313 Kagamiyama, Higashi-Hiroshima, Hiroshima 739-0046, Japan. We derive a general expression for the electromagnetic field radiated by a relativistic charged particle with arbitrary periodic orbit, in the form of multi-pole expansion of the Liénard–Wiechert potential, which explicitly includes the charged particle motion. Using this expression, we discuss the orbital angular momentum radiated from a relativistic charged particle. It has recently been indicated that the radiation emitted by circularly orbiting charged particles carries well-defined orbital angular momentum. Even for the general cases of arbitrary periodic orbits, the radiation field possesses well-defined orbital angular momentum

Introduction
Synchrotron radiation
Numerical examples
Conclusions
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