Excess lines in the solution plot of vector ODE
Algorithmically imposing a substitution in a difficult integral
How to expand a rational function as a single fraction
Excess lines in the solution plot of vector ODE https://mathematica.stackexchange.com/landing/r/digest?cta=question&id=245826
I've got an ODE system, which I attempt to solve by two ways: solving the system itself, and using vector ODE. Here is code of first way: ... [plotting] [differential-equations] [vector] [vector-calculus]
asked by Cpp Nosavvier https://mathematica.stackexchange.com/landing/r/digest?cta=user&id=79893
3 votes Algorithmically imposing a substitution in a difficult integral https://mathematica.stackexchange.com/landing/r/digest?cta=question&id=245884
Consider the following integral: $$I = \frac{1}{\pi c^2} \int\limits_{r=0}^c 2 \pi r\ e^{-\frac{ \left( \sqrt{a^2 - r^2} -\sqrt{b^2 - r^2} \right)}{\lambda}}\ dr$$ under the conditions $a>b>c>... [calculus-and-analysis] [replacement]
asked by David G. Stork https://mathematica.stackexchange.com/landing/r/digest?cta=user&id=9735
2 votes How to expand a rational function as a single fraction https://mathematica.stackexchange.com/landing/r/digest?cta=question&id=245673
This has been annoying me for a long time. I want a rational function to be represented in the form $$\frac{a_nx^n+....a_0x^0}{b_mx^m+....b_0x^0}$$ But this seems to be quite difficult. Mathematica ... [simplifying-expressions]
asked by grdgfgr https://mathematica.stackexchange.com/landing/r/digest?cta=user&id=28163 2 votes answered by Ulrich Neumann https://mathematica.stackexchange.com/landing/r/digest?cta=user&id=53677
0 votes