The equation is of the following type:
dx/dt=-a*sqrt(x^2+y^2+z^2)*x - y*c*cos(alpha)
dy/dt=-a*sqrt(x^2+y^2+z^2)*y + x*c*cos(alpha)+z*c*sin(alpha)
dz/dt=-a*sqrt(x^2+y^2+z^2)*z - y*c*sin(alpha)-b
where a,b,c,alpha are constants...all positive
I don't have the diagram right now...but in whatever...
Unstable fixed point...help me!...U may find interesting!
Dear friends,
I have a 3-D non-linear equation. I have inearised it to get a single fixed point which turns out to be a repelling spiral (one +ve real eigenvalue, and two complex conjugates with +ve real part)...Now, the problem is...