Hello can I solve equations of the following form in sage?
E.g. A∂nf∂xn+B∂kf∂yn=0,f=f(x,y)
Meaning a PDE that contains the n-th derivative with respect to x and the k-th derivative with respect to y.
Revision history [back]
 | 1 | initial version |
Solving PDEs
| | 2 | No.2 Revision |
Solving PDEs
Hello can I solve equations of the following form in sage?
E.g. $$A\frac{\partial ^ n f}{\partial x^n} + B \frac{\partial^kf}{\partial y^n} y^k} = 0, \quad f=f(x,y) $$
Meaning a PDE that contains the n-th derivative with respect to x and the k-th derivative with respect to y.
