Ion transport in inhomogeneous media based on the bipartition model for primary ions
From MaRDI portal
Publication:623191
DOI10.1016/j.camwa.2010.08.040zbMath1205.78017OpenAlexW2150247279MaRDI QIDQ623191
Mohammad Asadzadeh, Anders Brahme, Julia Kempe
Publication date: 13 February 2011
Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.camwa.2010.08.040
inhomogeneous mediaion transportbipartition model\texttt{SHIELD+HIT}charged particle transport equation
Monte Carlo methods (65C05) Transport processes in time-dependent statistical mechanics (82C70) Motion of charged particles (78A35)
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Cites Work
- Unnamed Item
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- Galerkin methods for primary ion transport in inhomogeneous media
- A new scheme for source term in LBGK model for convection-diffusion equation
- Advection-diffusion lattice Boltzmann scheme for hierarchical grids
- The MWF method for kinetic equations system
- Connection between kinetic methods for fluid-dynamic equations and macroscopic finite-difference schemes
- The Fokker-Planck operator as an asymptotic limit in anisotropic media
- Decisive role of mathematical methods in early cancer diagnostics: optimized Padé-based magnetic resonance spectroscopy
- OPTIMAL TREATMENT PLANNING IN RADIOTHERAPY BASED ON BOLTZMANN TRANSPORT CALCULATIONS
- ON THE FOUNDATIONS OF CANCER MODELLING: SELECTED TOPICS, SPECULATIONS, AND PERSPECTIVES
- OPTIMAL RADIOTHERAPY TREATMENT PLANNING GOVERNED BY KINETIC EQUATIONS
- THE FOKKER-PLANCK OPERATOR AS AN ASYMPTOTIC LIMIT
- Applications of analysis on nilpotent groups to partial differential equations
- The nature of transport calculations used in radiation oncology
- Streamline diffusion methods for Fermi and Fokker-Planck equations
- The transport theory of beams
- A POSTERIORI ERROR ESTIMATES FOR THE FOKKER–PLANCK AND FERMI PENCIL BEAM EQUATIONS
- PREFACE — CHALLENGING MATHEMATICAL PROBLEMS IN CANCER MODELLING
- The Atomic Mix Approximation for Charged Particle Transport
- Note on the Spherical Harmonic Method As Applied to the Milne Problem for a Sphere
