Creation and Implementation of Computational Tools for Modeling and Optimizing Electrostatic Quadrupole (ESQ) Array Geometry in Support of Developing a Cost Effective and Compact RF Linear Accelerator

POSTER

Abstract



Ion beams are widely used for discovery science and in industrial applications. At LBNL we are developing a compact multi-beam RF linear accelerator constructed using printed circuit board (PCB) wafers. Recent experiment has shown that a beam of Argon ions (Ar+) can be accelerated from 7 keV to 110 keV producing a 0.5 mA beam using 120 beamlets. To scale up to greater energies and currents a suite of computational tools are being developed to guide construction. These tools are created using Python in combination with a particle-in-cell (PIC) code Warp that is Python compatible. Here I will discuss the development and implementation of the computational tools to optimize the geometry for electrostatic quadrupoles (ESQ) arrays along with efficient simulations for delivering higher energy and current beams on target.

Here I will discuss the development and implementation of computational tools to optimize the geometry for electrostatic quadrupole (ESQ) arrays. For an ESQ consisting of cylindrical rods of length Lq = 0.695 mm and clear bore aperture radius rp = 0.55 mm we found that a rod radius of R = 1.304rp minimizes the leading order error term in the multipole field expansion. We also found that rod curvature and Lq were the main contributors to field errors.

**This work was supported by the Office of Science of the U.S. Department of Energy under Contract No. DE-AC02-05CH11231 and Cooperative Agreement Award No. DE-SC0018362, and by Michigan State University, as well as, under the auspices of the U.S. DOE under contract DE-AC02-05CH11231.

Presenters

  • Nicholas Valverde

    • Michigan State University

Authors

  • Nicholas Valverde

    • Michigan State University
  • Qing Ji

    • Lawrence Berkeley National Laboratory
  • Arun Persaud

    • Lawrence Berkeley National Laboratory
  • Steven M Lund

    • Michigan State University