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Answers
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2
Why were matrix determinants once such a big deal?
4
Riemann Zeta Function connection to Quantum Mechanics.
2
What is the high-concept explanation on why real numbers are useful in number theory?
4
Using slides in math classroom
5
Why is the Laplacian ubiquitous?
1
What advanced Area of Mathematics can be delved into with only basic Calculus and Linear Algebra
5
Why semigroups could be important?
8
Historical basis and mathematical significance of Riemann surfaces
10
Who uses keywords (and how)?
3
A formal definition of Scaling Limits?
3
What does progressively measurable actually entail?
0
Background Reading for Proving Irrationality of Real Numbers
3
Weierstrass' function and Brownian motion
4
Fractal questions: Weierstraß-Mandelbrot
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Infinite dimensional manifold
3
Is there a fair coin?
1
Graphs Embedded on Fractals
4
Any reference on Brownian Motion continuity
4
What are integration on fractal?
3
Itô-like calculus for $\alpha$-stable processes $\alpha \neq 2$.
1
Asking for a Fourier inverse transform, which is related to stable laws
2
Non-existence of such a continuous stochastic process
1
Derivatives through random variables?
1
Sierpinski Triangle and the Chaos Game
0
Hutchinson’s formula for asymptotically homogeneous Cantor sets
1
What is the “real osculating space” of a (minimal) immersion?
0
transition probability convergence for Harris chains - Durrett.
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Fractal dimension of 1D set, what if logN vs log(e) is a polygonal chain?
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Is there any result concerning on the metric dimension of inverse limit?