I'm a Ph.D. student, working on limit theorems of probability theory.

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8m
revised Let $V:= (C([0,1]),\|\cdot\|$) with $\|f\|:= \int_0^1|f(x)| \ dx$. Consider the function $f_n$ and show that V is not a Banach Space.
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15m
revised Weak convergence of a sequence of cdfs
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17m
revised Link between a cubic polynomial and a trig identity
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21m
revised A question on functional analysis
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23m
reviewed Close Id proof this quastion
41m
reviewed Close About Ito's theorem exemple
41m
reviewed Leave Open Area of an equilateral triangle
41m
reviewed Leave Open proof that some expected value equal to $\theta (\log n - \log k)$
41m
reviewed Close Marginal distribution for two continous random variables
42m
reviewed Close Polynomial and a field
42m
reviewed Close For a non-convex function f, how to find a function g such that $g\circ f$ is strictly convex?
42m
reviewed Leave Open Does the law of large numbers pin down the distribution of an infinite sample?
42m
reviewed Leave Open Trigonometric limits as x approaches infinity. Need help.
43m
reviewed Leave Open Cyclic subgroups of $\mathbb{Z} /100\mathbb{Z} \oplus\mathbb{Z}/25\mathbb{Z}$
43m
reviewed Close Which version of MIT Single Variable Calculus should one take?
43m
reviewed Leave Open Probability of a pair of red and a pair of white socks among five chosen
43m
reviewed Close theorem 31.6 Matsumura
44m
reviewed Close Is there a difference between tipping and toppling
44m
reviewed Close Geometric Brownian Motion
44m
reviewed Close How to prove that an ideal can not be generated by 2 elements
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