particle-in-cell
51Lennard-Jones potential — Computational physics Numerical analysis  …
52Morse potential — Computational physics Numerical analysis  …
53OOPic — The OOPic is an Object Oriented Programmable Integrated Circuit. Created by Savage Innovations, this PIC microcontroller comes with an IDE (Integrated Development Environment) that supports programming in syntaxes based on the BASIC, Java and C… …
54Computational physics — This article is about computational science applied in physics. For theories comparing the universe to a computer, see digital physics. Computational physics …
55Plasma (estado de la materia) — Para otros usos de este término, véase Plasma. Una lámpara de plasma. En física y química, se denomina plasma a un gas constituido por partículas cargadas de iones libres y cuya dinámica presenta efectos colectivos dominados por las …
56Dawson, John Myrick — ▪ 2002 American physicist (b. Sept. 30, 1930, Champaign, Ill. d. Nov. 17, 2001, Los Angeles, Calif.), was one of the world s foremost authorities on plasma physics. Dawson was known for his development of the so called particle in cell… …
57John M. Dawson — John Myrick Dawson (* 30. September 1930 in Champaign, Illinois; † 17. November 2001 in Los Angeles) war ein US amerikanischer Physiker, der sich insbesondere mit Plasmaphysik befasste. Er galt als Pionier in numerischer Simulation von Plasmen… …
58corpuscle — [kôr pus′kyo͞ol΄kôr′pus΄əl, kôr′pə səl] n. [L corpusculum, dim. of corpus: see CORPUS] 1. a very small particle 2. Anat. a protoplasmic particle or cell with a special function; esp., any of the erythrocytes ( red corpuscles) or leukocytes (… …
59Crank–Nicolson method — In numerical analysis, the Crank–Nicolson method is a finite difference method used for numerically solving the heat equation and similar partial differential equations.[1] It is a second order method in time, implicit in time, and is numerically …
60Spectral method — Spectral methods are a class of techniques used in applied mathematics and scientific computing to numerically solve certain Dynamical Systems, often involving the use of the Fast Fourier Transform. Where applicable, spectral methods have… …
