| New Reply |
Frechet/functional derivative - misunderstanding |
Share Thread |
| Dec19-11, 06:04 AM | #1 |
|
|
Frechet/functional derivative - misunderstanding
Hi people,
I have some confustion in understanding the frechet/functional derivative. If we have a function like this: - F(x)= ∫x(r')G(r',r)dr' the integration over Si (2D domain) , G is a 2D green function, r is a 2D vector outside Si, r' is a 2D vector inside Si if I want to take the derivative δF(x)/δx at some point x=xi what should I have? According to a book I have it becomes F(x)= ∫xi(r')G(r',r)dr' But I don't see the reason? |
| New Reply |
Similar discussions for: Frechet/functional derivative - misunderstanding
|
||||
| Thread | Forum | Replies | ||
| Functional Derivative | General Math | 0 | ||
| functional derivative | Calculus | 1 | ||
| Functional derivative | Advanced Physics Homework | 4 | ||
| Frechet (second) derivative of the determinant and inverse functions | Calculus & Beyond Homework | 1 | ||
| Skew Adjoint Frechet derivative? | Differential Equations | 1 | ||