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A. Mondelli
Researcher at Science Applications International Corporation
Publications - 9
Citations - 420
A. Mondelli is an academic researcher from Science Applications International Corporation. The author has contributed to research in topics: Computational electromagnetics & Eigenvalues and eigenvectors. The author has an hindex of 6, co-authored 9 publications receiving 406 citations.
Papers
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Journal ArticleDOI
The MICHELLE three-dimensional electron gun and collector modeling tool: theory and design
John J. Petillo,K. Eppley,D. Panagos,P. Blanchard,E.M. Nelson,N. Dionne,J. DeFord,B. Held,L. Chernyakova,W. Krueger,S. Humphries,T. McClure,A. Mondelli,J. Burdette,M. Cattelino,Richard True,Khanh T. Nguyen,Baruch Levush +17 more
TL;DR: In this paper, the authors present a new three-dimensional electron gun and collector design tool, which targets problem classes including gridded-guns, sheet-beam guns, multibeam devices, and anisotropic collectors.
Journal ArticleDOI
Advances in modeling and simulation of vacuum electronic devices
TL;DR: The state of the art in device simulation is evolving to the point such that devices can be designed on the computer, thereby eliminating many trial and error fabrication and test steps.
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CTLSS-an advanced electromagnetic simulation tool for designing high-power microwave sources
Simon J. Cooke,A. Mondelli,B. Levush,Thomas M. Antonsen,David Chernin,T. McClure,D.R. Whaley,M.A. Basten +7 more
TL;DR: A new three-dimensional (3-D) electromagnetic and large-signal simulation tool, developed as part of an SBD tool suite for vacuum electron devices, and described in this paper.
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High-Power Modulated Intense Relativistic Electron Sources with Applications to RF Generation and Controlled Thermonuclear Fusion
TL;DR: In this article, the authors described a system in which electrical energy can be converted from a single pulse of relatively long duration into a series of sub-pulses of short duration and high power.
Journal ArticleDOI
A finite integration method for conformal, structured-grid, electromagnetic simulation
TL;DR: A numerical scheme for solving Maxwell's equations in the frequency domain on a conformal, structured, non-orthogonal, multi-block mesh and is shown to exhibit significantly reduced numerical dispersion when compared to the standard linear finite element method.