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 
20110613 

Root of equation computed using the bisection method 
nasser hodaei 
20110602 

Numerical mtd is used for calculating the diflection of the structure. 
Himenshu Nalindrajith Praveen Moragaspitiya 
20061105 

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 subfunction as x = G(x). The output consists 
Alain kapitho 
20060111 

Function fixed_point(p0, N) attempts to find the solution of an equaion f(x) = 0, that the user has to rewrite in the fixedpoint 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 
20060111 

Visualizes the fixpoint iteration 
Andreas Klimke 
20020705 

A collection of mfiles dealing with nonlinear problems. 
Christof Schuette 
20030430 

Active set strategy 
Serbiniyaz Anyyeva 
20120726 

Function that allows to solve nonlinear ecuations using the biseccion method. The root must be isolated as a initial condition. 
Alexeis Companioni 
20110613 

This program demonstrates the animation of a robot as the solutions of the multidimensional Newton method 
Stefan Hueeber 
20030206 

Simulate 3bar robotic arms with Virtual Reality toolbox. 
Ahmad Kolahi 
20050625 

Compute the zero of a nonlinear scalar function by the secant method.

Bishnu Lamichhane 
20030121 

Function that allows to solve nonlinear ecuations using the secant method. The root must be isolated as a initial condition. 
Alexeis Companioni 
20110613 