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Theory and applications of probability and stochastic processes: e.g. central limit theorems, large deviations, stochastic differential equations, models from statistical mechanics, queuing theory.

-1 votes
1 answer
137 views

Space of distributions on $[0,1]^2$: weakly compact or not?

Let $X_1,X_2$ be distributions on $[0,1]$ and let $X=(X_1,X_2)$ be the joint distribution of $X_1,X_2$. Let $\mathcal{X}$ be the set of all such joint distribution $X$. Question 1: Does $\mathcal{X}$ …
tom jerry's user avatar
  • 349
1 vote
0 answers
68 views

How to understand "sparse graph limits"

For an $n$-vertex graph $G$, we say it is a sparse graph if $e(G)=o(n^2)$. Otherwise if $e(G)=\theta (n^2)$, we say it is a dense graph. For a sequence of dense graphs $G_1,G_2,\dots,$ we know that it …
tom jerry's user avatar
  • 349
2 votes
1 answer
147 views

Proving an exponential sum inequality for symmetric Hamming distance sequences in binary vec...

Background: Let $X = \{0,1\}^k$ represent the set of all binary vectors of length $k$. For two binary vectors $x, y \in X$, the Hamming distance $d_H(x, y)$ is defined as the number of positions where …
tom jerry's user avatar
  • 349