Solving some PDE's - Any bright ideas anyone?

Hi,

So far, so good. -I've reduced my system of equations down to this:
http://psr8-ha.googlegroups.com/web/PDEs.jpeg , but now I really
can't get any further. I just thought, that I would like to ask about
it here in sci.math before I start my attempt to solve things
numerically. Well, sometimes I've got some really good ideas here in
sci.math, so why not...?

On http://psr8-ha.googlegroups.com/web/PDEs.jpeg , here are the
definitions:

E1, E2 and E3 are eigenvalues, x, y, z are the functions of %THETA and
%phi, which I'm trying to find and A, B and C are operators as defined
below the three main equations. %THETA and %phi can be considered as
usual spherical coordinates.

I don't try to let other do my work, I'm just asking for some ideas,
or maybe a good link to a relevant page about systems of PDE's.

Any bright ideas anyone?

Thanks in advance

Peter C
.

Relevant Pages

  • Re: Solving some PDEs - Any bright ideas anyone?
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  • Re: Convert axis and angle of rotation to rotations about X & Y axis
    ... >I'll work with the 3D coordinate system as pictured here: ... Convert the axis-angle to a rotation matrix ... >rotation about the Z-Axis (Theta) and essentially my answer. ... of Phi. ...
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