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5
votes
Accepted
Hahn-Banach Theorem for convex polytopes and their supporting hyperplanes
Edited to give a more symmetric and easily visualized solution.
Counterexample in $\mathbb{R}^3$. $A$ and $B$ will be two tetrahedrons. $A$ has vertices at $(1,-1,0)$, $(-1,-1,0)$, $(0, -1, .1)$ and $ …
8
votes
0
answers
205
views
Which subsets of the plane are similar to all their affine images?
A parabola P in the plane has the nice property that the image of P under any affine transformation is similar to P itself.
Which other subsets of the plane have this property?
I wondered aloud about …
3
votes
0
answers
125
views
What are good ways to 'relax' a uniform approximation into independent saddle-point expressi...
I am doing long-running project that involves asymptotic saddle-point estimation of integrals (for flavour, it's this sort of stuff) and I would like to ask if there are established ways in the litera …
6
votes
2
answers
1k
views
Symmetries of the Julia sets for $z^2+c$
The julia set seems to have symmetries roughly corresponding to translation, rotation and scaling.
In the following image
You can see the horizontal translation, which leaves the extremal left and …
0
votes
2
answers
836
views
Why does the area function of a parallelogram have a nonintuitive geometric solution?
I was reading a blog post on a simple derivation of the cross product. I learned how to determine the area of a parallelogram enclosed by two vectors $A$ and $B$.
First, here is the proof of the solu …
0
votes
1
answer
884
views
When to throw away data
Problem
Consider the following data set:
YEAR;AMOUNT;MEASUREMENTS
1985;9.53013698630137;365
1986;11.086301369863;365
1987;13.0712328767123;365
1988;11.9248633879781;366
1989;10.2191780821918;365
199 …
4
votes
3
answers
2k
views
Numerical instability using only Heun's method on a simple PDE
I'm trying to simulate the evolution of the Wigner function (a pseudo probability distribution over phase space) for a point particle moving in a chaotic potential. I'll provide background first, as …