Hello, I am trying to solve a non-stiff 2nd order ODE with ode45 function. My ODE is d^2y/dt^2 = -g + (4/15)*(1/m)*(dy/dt)^2
Here is the ode function file that I made
function [ ode_fun_vect ] = ode_1_fun( t,z )global m gm=80;g=9.81;ode_fun_vec=[z(1);-g+(4/15)*(z(1))^2/m];end
And here is script to solve ode:
clc;clear all;close all;initial_cond=[600,0];time_range=[0,20];[t,y]=ode45(@ode_1_fun,time_range,initial_cond);figure();subplot(2,1,1);plot(t,y(:,1));xlabel('time');ylabel('displacement');subplot(2,1,2);plot(t,y(:,2));xlabel('time');ylabel('velocity');
However I am getting some errors saying: Output argument "ode_fun_vect" (and maybe others) not assigned during call
Can someone help me? Thanks in advance!
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