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Introduction To Monte Carlo Methods For Transport And Diffusion Equations
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In this paper, the introduction to monte carlo methods for transport and diffusion equations is presented, where the authors show that people have looked numerous times for their chosen books like this introduction, but end up in malicious downloads, and instead they juggled with some infectious virus inside their laptop.Abstract:
Thank you very much for downloading introduction to monte carlo methods for transport and diffusion equations. Maybe you have knowledge that, people have look numerous times for their chosen books like this introduction to monte carlo methods for transport and diffusion equations, but end up in malicious downloads. Rather than enjoying a good book with a cup of coffee in the afternoon, instead they juggled with some infectious virus inside their laptop.read more
Citations
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Journal ArticleDOI
Introduction to vector quantization and its applications for numerics
TL;DR: An introductory survey to optimal vector quantization and its first applications to Numerical Probability and, to a lesser extent to Information Theory and Data Mining is presented.
Journal ArticleDOI
Multi-scale simulations of particle acceleration in astrophysical systems
Alexandre Marcowith,Gilles Ferrand,Mickael Grech,Zakaria Meliani,Illya Plotnikov,Rolf Walder +5 more
TL;DR: In this paper, the main physical processes at the heart of the production of a nonthermal distribution in both Newtonian and relativistic astrophysical flows, namely the first and second order Fermi acceleration processes, are reviewed.
Dissertation
On extended state-space constructions for Monte Carlo methods
TL;DR: A generic importance-sampling framework is described which admits virtually all Monte Carlo methods, including smc and mcmc methods, as special cases and hierarchical combinations of different Monte Carlo schemes can be justified as repeated applications of this framework.
Introduction to optimal vector quantization and its applications for numerics
TL;DR: An introductory survey to optimal vector quantization and its first applications to Numerical Probability and, to a lesser extent to Information Theory and Data Mining is presented.
Dissertation
On the Accuracy and Efficiency of the Direct Simulation Monte Carlo Method.
TL;DR: On the Accuracy and Efficiency of the Direct Simulation Monte Carlo Method by Cyril Galitzine.
References
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Journal ArticleDOI
Introduction to vector quantization and its applications for numerics
TL;DR: An introductory survey to optimal vector quantization and its first applications to Numerical Probability and, to a lesser extent to Information Theory and Data Mining is presented.
Posted Content
Multi-scale simulations of particle acceleration in astrophysical systems
Alexandre Marcowith,Gilles Ferrand,Mickael Grech,Zakaria Meliani,Illya Plotnikov,Rolf Walder +5 more
TL;DR: In this paper, the main physical processes at the heart of the production of a nonthermal distribution in both Newtonian and relativistic astrophysical flows, namely the first and second order Fermi acceleration processes, are reviewed.
Dissertation
On extended state-space constructions for Monte Carlo methods
TL;DR: A generic importance-sampling framework is described which admits virtually all Monte Carlo methods, including smc and mcmc methods, as special cases and hierarchical combinations of different Monte Carlo schemes can be justified as repeated applications of this framework.
Introduction to optimal vector quantization and its applications for numerics
TL;DR: An introductory survey to optimal vector quantization and its first applications to Numerical Probability and, to a lesser extent to Information Theory and Data Mining is presented.
Posted Content
On Existence of $L^2$-solutions of Coupled Boltzmann Continuous Slowing Down Transport Equation System
TL;DR: In this article, a coupled system of linear Boltzmann transport equations (BTE) and its Continuous Slowing Down Approximation (CSDA) is considered, which can be used to model the relevant transport of particles used e.g. in dose calculation in radiation therapy.