Woven badges

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probability-theory stochastic-analysis asked jan at : xdelta bronze badges votes answer views solve the sde $dx_t=db_t+ rac{c-x_t}{t-t}dt$ how to solve the following sde characterizing brownian motion with fixed end point $c$ at time $t$?

$$dx_t=db_t+ rac{c-x_t}{t-t}dt$$ i do not believe a strong solution exists, by ito lemma it would ... stochastic-processes stochastic-calculus brownian-motion stochastic-analysis stochastic-differential-equations asked jan at : dole silver badges bronze badges votes answers views a case where a stochastic...

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i'm playing a (modified) serpent's skull campaign. we're l , and about to start off through the jungle. we know there are others trying to beat us to our destination, so speed matters. i'm looking for ... pathfinder- e movement travel asked sep at : jeff fry gold badges silver badges bronze badges votes

dnd- e movement travel asked may at : nautarch . k gold badges silver badges bronze badges votes answers views how can i encourage pcs to come back to home base when their quests are far from home?...

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$s(n,r)$. how would i then show $s(n+ , r)=rs(n, ... combinatorics stirling-numbers asked dec ' at : milton p. silver badges bronze badges votes answers views how many equivalence relations on $\{a,b,c,d,e,f\}$ have $ $ equivalence classes?

my answer is $ $ -- i counted in three cases based on whether the partitions were split - - , - - , or -... combinatorics elementary-set-theory equivalence-relations stirling-numbers asked dec ' at : soulostar silver badges bronze badges votes answers views stirling number second kind, $s(n, n- ) = \...

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partialar{\omega}= \partial \omega$. for every $f(z)$ that is continuous on $ar{\omega}$ and analytic in $\omega$ ,$f(z)$ can be approximated by ... complex-analysis polynomials approximation-theory asked mins ago ziang chen , silver badges bronze badges votes answers views show that if $e^{iθ } = e^

bronze badges vote answers views method of steepest descent: why can we relate these two contours?...

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silver badges bronze badges votes answers views fractional winding numbers on s /z i am trying to understand what happens to the winding number of a mapping $$\omega: s^ _ ightarrow s^ _ $$ when antipodal points on $s^ _ $ are identified. suppose i take the identity map between ... geometry physics

bronze badges votes answer views projecting a stretched grid to the unit disk?...

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