find the distribution of $X$ such that $X(\omega) = \int_{0}^{1} B_s^2(\omega) ds$ where $(B_t)_{t \geq0}$ is standard Brownian motion
101762
Integral of Wiener Squared process
41778
Distribution of $-\log X$ if $X$ is uniform.
143701
About logistic distribution and showing $Y=\frac{1}{1+e^{-X}}$ has an uniform distribution over (0,1)
87149
Prove directly from the definition of the Ito's integral
26719
Is $(B_t^2)$ Markov where $(B_t)$ is Brownian motion?
124164
($n$-dimensional) Inverse Fourier transform of $\frac{1}{\| \mathbf{\omega} \|^{2\alpha}}$
136979
Variance of an integral of Brownian Motion
13671
Fourier Transform of Various Tempered Distributions
74570
Finding distribution of $\frac{X_1+X_2 X_3}{\sqrt{1+X_3^2}}$
103244
$X_i$ follows Bernoulli distribution find UMVUE of $\theta(1-\theta)$
150050
Finite dimensional distributions of brownian motion changed at a random point
116513
Distributional Laplacian of logarithm and the Dirac delta distribution
32503
Density of the sum of $n$ uniform(0,1) distributed random variables
102286
Compute $\mathbb{P}\{ W_t < 0 \, \, \text{for all} \, \, 1 < t < 2\}$ for a Brownian motion $(W_t)_{t \geq 0}$
91395
Distribution of sum of exponentials
80430
What is the distribution of the sum of non i.i.d. gaussian variates?
42348
Distribution of hitting time of line by Brownian motion