SymPy will find the solution eventually I think.
This is a polynomial of order 8 having only even powers so with a
substitution omega**2 -> x it's a quartic in x with complicated
symbolic coefficients. The general formula for a quartic is horrendous
and in this case your coefficients are already
Hi everybody, I'm tring to solve this equation without succes: omega_nf_eq
= 0
import sympy as sym
m,J_d,J_p,y,Y,omega,Omega,phi,Phi,z,Z,theta,Theta,k_yy,k_zz,k_phiphi,k_yphi,k_ztheta,k_thetatheta,plane_xy1,plane_xy2,plane_xz1,plane_xz2
=
I am new to the sympy community, but I haven't found a similar topic
anywhere. I am interested in the tensor module, but so far, unfortunately,
it does not work. I am thinking about contributing to its development, but
first wanted to get a wider perspective. I hope someone can help me with
