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silver badges bronze badges votes answers views product rule to derive closed form of stochastic differential equation [closed] here is one problem. the problem want me to use product rule, but i do not know how to use it in this problem. there is no product in the question stochastic-calculus stochastic-integrals

stochastic-calculus stochastic-integrals discrete-time asked jan at : probablyahuman bronze badges votes answers views notation used in integration in stochastic processes in studying stochastic processes, i have come across the lebesque integral applied to a probability space, ie $$\int_m f d\textbf...

https://math.stackexchange.com/questions/tagged/stochastic-integrals

let $f,g:\mathbb{c} o \mathbb{c}$ be two functions which are holomorphic in $\omega\subset \mathbb{c}$. consider the integral $$i(\lambda)=\int_{\gamma}g(z)e^{\lambda f(z)}dz,\quad \lambda \in ( ,+\... calculus integration complex-analysis asymptotics asked hours ago user . k gold badges silver badges

complex-integration asked hours ago glimpser silver badges bronze badges votes answer views if a function $f:\bbb{c} o\bbb{c}$ is complex differentiable on the closed unit disc, is it analytic on the boundary?...

https://math.stackexchange.com/questions/tagged/complex-analysis

at : john smith kyon bronze badges votes answer views what is the formula for a line in $\mathbb{c}^d$?

i know the formula for a line in $\mathbb{c}$. but i wonder that what is the formula for a line in $\mathbb{c}^d$ where d is just a positive integer greater than if we dont know anything about this ... complex-analysis geometry complex-numbers complex-geometry asked feb at : murat uyar bronze badges...

https://math.stackexchange.com/questions/tagged/complex-geometry

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able to solve half of the collatz conjecture, but it requires a proof that is beyond me to make, and so i ask you. for all positive integers of $y$ $$x = \... collatz-conjecture asked feb at : spydragon bronze badges votes answer views collatz extensions because, in the basic collatz algorithm, odds

is wether the sequence of iterates will always reach $ $ for all $n> $ where $n\in\mathbb{z^+}$. the formal collatz function consists of the operations: $n/ $... markov-chains markov-process collatz-conjecture asked feb at : natural number guy silver badges bronze badges votes answers views a question...

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have $x\in e_n$, then $ _{... characteristic-functions sequence-of-function asked feb at : pedro alvarès silver badge bronze badges vote answers views correcting the calculation of a norm and continuity of a sequence of functions. here is the question: let $h \in l^{ }([ ], m)$ and let $f$ be a linear

- n^ x $ i found the following sequence in an answer of a different question, see consider the sequence of functions $g_n : [ ] \to \mathbb{r}$ defined by ... real-analysis sequence-of-function pointwise-convergence asked feb at : philipp silver badges bronze badges votes answer views pointwise convergence...

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spread of invasive plants such as japanese knotweed, hog weed and bamboo. hycell close hycell hycell is a cellular matrix of interconnecting polymer strips that form pockets to locate and strengthen the fill material. the polymer strips confine the filling material and significantly improve tensile

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