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Stable charged-particle acceleration and focusing in a laser accelerator using spatial harmonics.
B Naranjo1, A Valloni, S Putterman
1Department of Physics and Astronomy, University of California, Los Angeles, California 90095-1547, USA.
Physical Review Letters
|December 11, 2012
Summary
Achieving stable laser-driven particle acceleration at lower energies is difficult. This study presents a new scheme using resonant and nonresonant laser harmonics for simultaneous transverse focusing and longitudinal stability in compact accelerators.
Area of Science:
- Plasma Physics
- Particle Acceleration
- Laser-Plasma Interactions
Background:
- Laser-driven acceleration of charged particles is a promising technology.
- Achieving simultaneous transverse and longitudinal stability at non-ultrarelativistic energies remains a significant challenge.
- Earnshaw's theorem poses limitations, indicating defocusing effects from synchronous accelerating waves at these energies.
Purpose of the Study:
- To present a novel scheme for laser-driven particle acceleration.
- To overcome the limitations of simultaneous transverse and longitudinal stability at non-ultrarelativistic energies.
- To demonstrate the feasibility of this scheme for compact laser accelerators.
Main Methods:
- Utilizing interaction with a resonant spatial harmonic for acceleration.
- Employing strong ponderomotive interaction with nonresonant spatial harmonics for focusing.
- Analyzing the stability properties of the proposed scheme.
Main Results:
- The proposed scheme achieves net transverse focusing.
- The scheme demonstrates longitudinal stability for the accelerated particles.
- The method is shown to be applicable for compact laser accelerator designs.
Conclusions:
- This novel scheme effectively addresses the challenge of simultaneous transverse and longitudinal stability in laser-driven particle acceleration at non-ultrarelativistic energies.
- The findings pave the way for the development of more compact and efficient laser accelerators.
- The use of resonant and nonresonant laser harmonics offers a viable solution to overcome Earnshaw's theorem limitations.

