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15
Math.TechQA.Club
2015-09-22 17:34:44
212
Views
Simple differential equation and Integral Ito
Published on
22 Sep 2015 - 17:34
#stochastic-integrals
847
Views
Multiple Wiener Integral by Ito
Published on
29 Sep 2015 - 8:29
#integration
#probability-theory
#stochastic-integrals
#stochastic-analysis
427
Views
Why is $dX_t=X_t(\mu_t dt+ \sigma_t dW_t)$ an Ito process?
Published on
30 Sep 2015 - 18:48
#stochastic-calculus
#stochastic-integrals
112
Views
Large deviation for Brownian path on $[0,\infty)$
Published on
25 Mar 2026 - 19:01
#stochastic-processes
#brownian-motion
#stochastic-integrals
#large-deviation-theory
44
Views
Verifying the identity $E\left( \int^t_0 X_s ds \right)^2 = \int^t_0 \int^t_0 E(X_s X_u)\,ds\, du$
Published on
01 Oct 2015 - 13:18
#stochastic-processes
#expectation
#stochastic-integrals
732
Views
Motivation behind Ito integral
Published on
01 Oct 2015 - 14:21
#real-analysis
#integration
#stochastic-processes
#stochastic-calculus
#stochastic-integrals
333
Views
what's the usage of purely discontinuous martingale in stochastic integral?
Published on
03 Oct 2015 - 3:35
#stochastic-calculus
#stochastic-integrals
497
Views
Ito's Lemma Simple Application
Published on
03 Oct 2015 - 16:31
#stochastic-calculus
#stochastic-integrals
517
Views
Strong Markov property of Ito Diffusion - why must the stopping time be a.s. finite ? (Oksendal 6th edition p117 )
Published on
04 Oct 2015 - 8:32
#stochastic-processes
#stochastic-integrals
2.2k
Views
Itô's formula: Differential form
Published on
05 Oct 2015 - 10:45
#stochastic-calculus
#stochastic-integrals
#stochastic-analysis
2k
Views
Why is a stochastic integral w.r.t a martingale always a local martingale?
Published on
06 Oct 2015 - 11:19
#stochastic-calculus
#stochastic-integrals
98
Views
Why writing $[X,Y]_t$ as $dX_t dY_t$ is so called "abuse of notation"
Published on
10 Oct 2015 - 10:48
#stochastic-processes
#stochastic-calculus
#stochastic-integrals
66
Views
Prove that: $E[\int^{\tau}_{0} f(t)d\omega(t)]=0$ and $E\mid \int^{\tau}_{0} f(t)d\omega(t)\mid^2=E[\int^{\tau}_{0} f^2(t)dt]$.
Published on
30 Mar 2026 - 15:00
#stochastic-processes
#stochastic-calculus
#stochastic-integrals
#stochastic-analysis
#stochastic-approximation
285
Views
Solving a Stochastic PDE with two variables in time
Published on
01 Apr 2026 - 14:08
#partial-differential-equations
#stochastic-calculus
#finance
#stochastic-integrals
#stochastic-analysis
54
Views
How can I formally arrive at solution of "deterministic SDE"
Published on
29 Mar 2026 - 5:40
#stochastic-processes
#stochastic-integrals
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