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Related threads on nonlinear:

Nonlinear Econometrics & Matlab Go to this thread  Wilmott | Serving The Quantitative Finance Community | Forums - site profile Software Forum - forum profile Nonlinear Econometrics & Matlab
منتدى الهندسة المدنية Crack for ETABS Nonlinear v9.0.4 Go to this thread  منتديات الهندسة نت - site profile منتدى الهندسة المدنية - forum profile Crack for ETABS Nonlinear v9.0.4
Linear vs Nonlinear (Holistc) Thinking Go to this thread  http://www.emptyflower.com - site profile Xingyiquan - Baguazhang - Taijiquan   - forum profile Linear vs Nonlinear (Holistc) Thinking
Constrained Nonlinear Minimizaiton Go to this thread  Archivaty.net - site profile comp.lang.c++ - forum profile Constrained Nonlinear Minimizaiton
http://www.physicsforums.com Nonlinear operators Go to this thread  Physics Help and Math Help - Physics Forums - site profile http://www.physicsforums.com - forum profile Nonlinear operators

Latest threads on nonlinear:

Jennifer Samp
Started 1 week, 3 days ago (2008-08-26 04:00:00)  by ampersamp
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Calculus & Beyond
Started 2 weeks, 1 day ago (2008-08-20 18:05:00)  by younginmoon
1. The problem statement, all variables and given/known data I'd like to solve the following non-homogeneous second order differential equation and may I ask smart scholars out there to help me with this? y"(1-1.5(y')^2)=Cx^n, (^ denotes "to the power of") where C and n are constants, and the boundary conditions are: y=0 at x=0, y'=0 at x=L/2 (...
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Differential Equations
Started 2 weeks, 1 day ago (2008-08-20 17:56:25)  by eating
Hi, folks. I'm new to this forum. I joined because i am so desperate in solving a 2nd-order coupled nonlinear differential equation for the motion of a system similar to an inverted pendulum model. The equation, which i will call here EXACT governing eqn, is this A(s) s" + B s' + C(s, s') = Dsin(t) where s(t) = {u(t) v(t)}^T [2x1 vector]. The 2x2 ...
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Differential Equations
Started 2 weeks, 1 day ago (2008-08-20 17:34:35)  by tornado681
Hello all, This is the first time Ive stumbled across this site, but it appears to be extremely helpful. I am a meteorology grad student, and in my research, I have run across the following 2nd order non linear differential equation. It is of the form: y'' + a*y*y' + b*y=0 where a and b are constants Can this equation be solved analytically? If not...
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Precalculus Mathematics
Started 2 weeks, 1 day ago (2008-08-20 14:51:16)  by oray
1. The problem statement, all variables and given/known data Solve the nonlinear system. x^2-2y^2=16 x^2+y^2=25 2. Relevant equations n/a? 3. The attempt at a solution ive tried subtracting 1 equation from the other... (x^2-2y^2+9)=25 -(x^2+y^2)=25 -3y^2+9=25 -3y^2=16 y^2=-16/3 y=root of -16/3... im not even sure if ...
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Programming
Started 2 weeks, 1 day ago (2008-08-20 13:54:00)  by Sunset
Hi! I frequently have to solve systems of nonlinear equations with Fortran. So far I used a code which I didn't write by myself which is based on a Newtonian root finder from Numerical recipes. I would like to write a Fortran code on my own, based on another Numerical subroutine available on the internet. I found "Minipack" http://www.netlib.org/minpack/ ...
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General Math
Started 2 weeks, 1 day ago (2008-08-20 13:37:00)  by DrScanlon
First off, thanks to the people who started this forum, and I apologize for this post being so long-winded. I'm a retired engineer dabbling in engine simulation. The text I'm using as the foundation for the gas dynamics theory contains several nonlinear equation sets for each simulated scenario, followed by the answers for the unknown variables. Using one ...
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Differential Equations
Started 2 weeks, 1 day ago (2008-08-20 12:48:00)  by mike79
dear friends, i need to solve analitically(also by means of approximate methods) the following nonlinear differential equation: (A+BTs^(3))*dTs/dt+C*Ts^(4)=D where Ts is a function of t. A, B, C and D are costants. the initial condition is Ts(0)=Ti. I would be so grateful if anyone can help me. Regards Michele
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Advanced Math Physics
Started 2 weeks, 2 days ago (2008-08-20 04:00:00)  by Wimp
Can a nonlinear differential equation become linear by changing the geometry of space in which the equation is expressed? How does one start investigating this question?
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Hot threads on nonlinear:

Intel® Math Kernel Library
Started 1 week ago (2008-08-29 01:38:22)  by g.f.thomas
I'd say the OP was referring to a nonlinear algebra solver like Newton-Raphson rather than an ODE solver which solves nonlinear IVPs. Gerry                                  
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Started 1 week, 1 day ago (2008-08-28 00:45:00)  by gusswwhi36
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