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BibSonomy user rschulz tag user group author concept BibTeX key search:all search:rschulz cssdropdown.startchrome("path"); A blue social bookmark and publication sharing system. tags relations groups popular ... about username: password: myFriends myRelations mySearch myPDF ... register cssdropdown.startchrome("upper_menu"); cssdropdown.startchrome("lower_menu"); bookmarks publications Multigrid methods for classical molecular dynamics simulations of biomolecules Celeste Sagui and Thomas Darden The Journal of Chemical Physics to electrostatic fpga interpolation multigrid and 1 other person on 2008-02-29 22:15:07.0 URL BibTeX Showing 10 items per page. Show items per page. as tag from all users as concept from all users related tags electrostatic fpga interpolation multigrid ... relations tags algorithms biochemistry consiousness electrostatic ... X-ray BibSonomy is offered by the Knowledge and Data Engineering Group of the University of Kassel, Germany. Contact: webmaster at bibsonomy.org

25. Differential Equations - AIMSWiki and its partial derivatives with respect to those variables. Retrieved from http//wiki.aims.ac.za/mediawiki/index.php/differential_equations http://wiki.aims.ac.za/mediawiki/index.php/Differential_Equations

Differential Equations From AIMSWiki Table of contents showTocToggle("show","hide") 1 Ordinary differential equation 2 Existence and uniqueness of solution 3 examples of ODE 4 Partial differential equation ... edit Ordinary differential equation In mathematics, an ordinary differential equation (or ODE ) is a relation that contains functions of only one independent variable , and one or more of its derivatives with respect to that variable. A simple example is Newton's second law of motion, which leads to the differential equation for the motion of a particle of mass m. In general, the force f depends upon the position of the particle x, and thus the unknown variable x appears on both sides of the differential equation, as is indicated in the notation f(x). Ordinary differential equations are to be distinguished from partial differential equations where there are several independent variables involving partial derivatives. Many famous mathematicians have studied differential equations and contributed to the field, including Newton, Leibniz, the Bernoullis, Riccati, Clairaut, d'Alembert and Euler. edit Existence and uniqueness of solution A solution of a differential equation is a function y(x) whose derivatives satisfy the equation. Such a function is not guarranted to exist and, if it does exist, it is usually not unique.

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27. Differential Equations - Wikipedia Retrieved from http//nostalgia.wikipedia.org/wiki/differential_equations . This page was last modified 0442, 15 January 2005. Content is available under http://nostalgia.wikipedia.org/wiki/Differential_equations

Differential equations From Wikipedia HomePage Recent changes View source Page history ... Log in Special pages Double redirects Broken redirects Disambiguation pages Log in Preferences My watchlist Recent changes Upload file File list Gallery of new files User list Statistics Random page Orphaned pages Uncategorized pages Uncategorized categories Uncategorized files Uncategorized templates Unused categories Unused files Wanted pages Wanted categories Most linked to pages Most linked to categories Most linked-to templates Pages with the most categories Most linked to files Pages with the most revisions Pages with the fewest revisions Short pages Long pages New pages Oldest pages Dead-end pages Protected pages Protected titles All pages Prefix index List of blocked IP addresses and usernames User contributions What links here Book sources Categories Export pages Version System messages Logs MIME search Search for duplicate files List redirects Unused templates Random redirect Pages without language links File path Search List of Wikimedia wikis Expand templates CategoryTree Gadgets Parser diff test Cross-namespace links Wikimedia Board of Trustees election Search web links Printable version A differential equation describes the relationship between unknown functions and their derivatives . The order of a differential equation describes the most times any function in it has been differentiated. Given that y is a function of x and that y´ y´´ y (n) denote the derivatives dy/dx d y/dx d n y/dx n , an ordinary differential equation is an equation involving x, y, y´, y´´

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29. Scilab [trunk]: Scilab/modules/differential_equations/src/c/colnewtable.c File R scilab » modules » differential_equations » src » c. colnewtable.c File Reference. include FTables.h . Include dependency graph for colnewtable.c http://www.scilab.org/developers/doxygen_scilab/d2/dd4/colnewtable_8c.html

Main Page Namespaces Data Structures Files ... Examples S earch for scilab modules src c colnewtable.c File Reference #include " FTables.h " Include dependency graph for colnewtable.c: Go to the source code of this file. Defines #define integer *,double *,double* #define integer *,double *,double* #define double *,double *,double* #define double *,double *,double* #define double *,double *,double* Typedefs typedef void(* fcoldgf typedef void(* fcolgf typedef void(* fcoldff typedef void(* fcolff typedef void(* fcolguf Functions cndg fcoldg setfcoldg (char * name int *rep) cng fcolg setfcolg (char * name int *rep) cnf fcolf setfcolf (char * name int *rep) cndf fcoldf setfcoldf (char * name int *rep) cngu fcolgu setfcolgu (char * name int *rep) fcoldg integer i , double * z , double *dg) fcolg integer i , double * z , double * g fcoldf (double * x , double * z , double *df) fcolf (double * x , double * z , double *df) fcolgu (double * x , double * z , double *dmval) Variables FTAB FTAB FTAB FTAB ... FTAB static fcoldgf fcoldgfonc static fcolgf fcolgfonc static fcoldff fcoldffonc static fcolff fcolffonc static fcolguf fcolgufonc Define Documentation #define ARGS_fcoldf double *,double *,double*

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32. !/usr/bin/env Python Import Iam_sympy_example From Sympy Import !/usr/bin/env python import iam_sympy_example from sympy import Derivative, Symbol, Function, exp, Rational, log, \ dsolve import relativity def eq1() r http://sage.math.washington.edu/home/ondrej/ext/sympy/examples/differential_equa

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36. Separable Differential Equations What are separable differential equations and how to solve them? This is a tutorial on solving separable differential equations of the form http://www.analyzemath.com/calculus/Differential_Equations/separable.html

Separable Differential Equations SEARCH THIS SITE Enter your search terms Web www.analyzemath.com Submit search form Calculus Tutorials and Problems Calculus Questions with Answers Trigonometry Tutorials and Problems for Self Tests Geometry Tutorials and Problems ... Free graph paper What are separable differential equations and how to solve them? This is a tutorial on solving separable differential equations of the form y ' = f(x) / g(y) Examples with detailed solutions are presented and a set of exercises is presented after the tutorials. Depending on f(x) and g(y), these equations may be solved analytically. Example 1: Solve and find a general solution to the differential equation. y ' = 3 e y x Solution to Example 1: We first rewrite the given equations in differential form and with variables separated , the y's on one side and the x's on the other side as follows. e -y dy = 3 x dx Integrate both side. e -y dy = 3 x dx which gives -e -y + C1 = x + C2 , C1 and C2 are constant of integration. We now solve the above equation for y y = - ln( - x - C ) , where C = C2 - C1.

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Web-odp.de - auf dem Open Diretory basierendes Webverzeichnis mit über 5 Millionen Seiten Home Impressum Suchen: Top Science Math Events ... Research Groups See also: Science: Math: Differential Equations: Difference Equations ArXiv - Recent papers in dynamical systems at the ArXiv preprint server. Chaos, Limit Cycles and Twisted Rods - Integrability and chaotic attractors. Limit cycles of the Lienard systems. Elastic instabilites : twisted rods. Path and surface following : continuation algorithms. Climate Dynamics, Chaos and Quantum Mechanics - A general systems theory for chaos, quantum mechanics and climate dynamics applicable to dynamical systems of all space-time scales. Crowd Dynamics - Crowd and Egress Dynamics by G. Keith Still. Dynamical Systems Data Base - Data base of around 50,000 planar dynamical systems. Dynamical Systems Home Page - Conference listings, survey articles, open problems, people, jobs, and seminars. Dynamical Systems Lab - This set of lectures is designed to explore one-dimensional dynamical systems using the software Chaos and Dynamics. Dynamical Systems Websites - A list of research sites maintained at the University of Warwick.

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Home BLZ-Suche / BIC-Suche Sofort Kredit Katalog ... Dynamical Systems See also: Science: Math: Calculus Science: Physics: Mathematical Physics This category in other languages: Russian Spanish Analytic Differential Equations - Lectures on Analytic Differential Equations by Sergei Yakovenko at the Weizmann Institute. [PDF] Analytic Solution for the Burgers Equation - Provides the general analytic solution for the Burgers equation in the form of a 4-D commutative hypercomplex function. The solution exhibits the main dynamic features in a Burgers medium: propagation of disturbances, shock waves, propagating state change fronts, and solitons. Includes page about hypercomplex math. Analytical solution for the Korteweg-de Vries equation - Provides the general analytic solution for the KdV equation. In one function, the result models traveling wavetrains, solitary spikes (solitons), and sech-form long waves. The Animated Telegraph equation - This demonstration illustrates the behaviour of solutions of the telegraph equation arXiv Front: AP Analysis of PDEs - PDEs section of the mathematics e-print arXiv.

39. Question About The Use Of Leibniz Notations Text - Physics Forums Library http//www.analyzemath.com/calculus/differential_equations/first_order.html u(x)*dy/dx=d(y*u)/dx So what i wonder is, how can you go from u(x)*dy/dx to http://www.physicsforums.com/archive/index.php/t-193797.html

Physics Help and Math Help - Physics Forums Science Education Precalculus Mathematics PDA View Full Version : Question about the use of Leibniz notations Pellefant Question about the use of Leibniz notations The following article states http://www.analyzemath.com/calculus/Differential_Equations/first_order.html u(x)*dy/dx=d(y*u)/dx So what i wonder is, how can you go from u(x)*dy/dx to d(y*u)/dx ... Kindly Pellefant ... Gib Z Please don't take offense, and by the way welcome to Physics forums, but i very strongly recommend that you borrow a nice calculus book from the library, or purchase one if you are able to, because I can see from your other post that you have no previous experience with the topic. The parts of calculus your posts are on are quite far apart in level of difficulty, and you should really start with the basics. mathwonk recommends "calculus made easy" often for beginners, though I can't recall the author, try googling it. Pellefant I have math books, but this i could just not understand this ... :(, well i know that i suck at math ..

40. Integro-differential Equations - Scholarpedia Retrieved from http//www.scholarpedia.org/article/Integrodifferential_equations . Categories Dynamical Systems. Views http://www.scholarpedia.org/article/Integro-differential_equations

Integro-differential equations From Scholarpedia This article has not been peer-reviewed or accepted for publication yet; It may be unfinished, contain inaccuracies, or unapproved changes. Author: Dr. Neville Ford, University of Chester, UK Author: While this article is empty, see Integro-differential equations on Amazon. Dr. Christopher T H Baker accepted the invitation on 15 January 2007 (self-imposed deadline: 15 May 2007). This article will briefly cover: Applications, theory, and some numerics, of a subclass of integro-differential equations. Author: Dr. Neville Ford, University of Chester, UK Author: Invited by: Dr. Eugene M. Izhikevich, Editor-in-Chief of Scholarpedia, the free peer reviewed encyclopedia Retrieved from " http://www.scholarpedia.org/article/Integro-differential_equations Categories Dynamical Systems Views Article reviews edit this article revisions ... author Personal tools Create an account or log in Navigation Main Page Election of authors Recent changes Random article ... Help Encyclopedia of computational neuroscience dynamical systems computational intelligence astrophysics Toolbox What links here Related changes Upload file Special pages ... Printable version This page was last modified 11:30, 15 January 2007.

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