Title |
Summary |
Primary Author |
Date |
|
Function that allows to solve nonlinear ecuations using the bisection method. The root must be isolated as a initial condition. |
Alexeis Companioni |
2011-06-13 |
|
Root of equation computed using the bisection method |
nasser hodaei |
2011-06-02 |
|
Numerical mtd is used for calculating the diflection of the structure. |
Himenshu Nalindrajith Praveen Moragaspitiya |
2006-11-05 |
|
The solution to a system of nonlinear equations may be found with fixed_point_systems(x0, N). As in the case of a single nonlinear equation, the system compactly written as F(x) = 0, has to be rewritten in the sub-function as x = G(x). The output consists |
Alain kapitho |
2006-01-11 |
|
Function fixed_point(p0, N) attempts to find the solution of an equaion f(x) = 0, that the user has to rewrite in the fixed-point form x = g(x). The iterative scheme is then x(k+1) = g(x(k)) and implemented N times, starting with an initial approximation |
Alain kapitho |
2006-01-11 |
|
Visualizes the fixpoint iteration |
Andreas Klimke |
2002-07-05 |
|
A collection of m-files dealing with nonlinear problems. |
Christof Schuette |
2003-04-30 |
|
Active set strategy |
Serbiniyaz Anyyeva |
2012-07-26 |
|
Function that allows to solve nonlinear ecuations using the biseccion method. The root must be isolated as a initial condition. |
Alexeis Companioni |
2011-06-13 |
|
This program demonstrates the animation of a robot as the solutions of the multidimensional Newton method |
Stefan Hueeber |
2003-02-06 |
|
Simulate 3-bar robotic arms with Virtual Reality toolbox. |
Ahmad Kolahi |
2005-06-25 |
|
Compute the zero of a non-linear scalar function by the secant method.
|
Bishnu Lamichhane |
2003-01-21 |
|
Function that allows to solve nonlinear ecuations using the secant method. The root must be isolated as a initial condition. |
Alexeis Companioni |
2011-06-13 |