I have an integral equation like this $\qquad n(\phi)=\int_0^\sqrt{\phi} f(w)\sqrt{2w+\phi}dw$. I need to find $f(w)$ analytically. Here $n(\phi) = -\frac{2}{\delta ^2 \phi }-\frac{2 e^{-\phi } \sqrt{\phi }}{\sqrt{\pi }}+\frac{e^{-\phi }}{\sqrt{\pi } \sqrt{\phi }}$, and $\phi$ is a constant.

I've been very positively impressed by Tristan Needham's book "Visual Complex Analysis", a very original and atypical mathematics book which is more oriented to helping intuition and insight than to rigorous formalization. I'm wondering if anybody knows of other nice math books which share this p...

I suggest to create a tag synonym analysis-and-odes $\to$ ca.classical-analysis-and-odes. The tag analysis-and-odes has only five questions and empty tag info - so it does not seem to have any distinction from ca.classical-analysis-and-odes. Four of the five questions in this tag were asked by t...