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Title
Using the Saddle point method and multiseries expansions, we obtain from the exponential formula and Cauchy's integral formula,asymptotic results for the number $T(n,m,k)$ of partitions of $n$ labeled objects with $m$ blocks of fixed size $k$. We ana...
In discrete time, $\ell$-blocks of red lights are separated by $\ell$-blocks of green lights. Cars arrive at random. We seek the distribution of maximum line length of idle cars, and justify conjectured probabilistic asymptotics for $2 \leq \ell \leq... In discrete time,$\ell$-blocks of red lights are separated by$\ell$-blocks of green lights. Cars arrive at random. The maximum line length of idle cars is fully understood for$\ell = 1$, but only partially for$2 \leq \ell \leq 3$. Using the Saddle point method and multiseries expansions, we obtain from the exponential formula and Cauchy's integral formula,asymptotic results for the number$T(n,m,k)$of partitions of$n$labeled objects with$m$blocks of fixed size$k$. We ana... In discrete time, \ell-blocks of red lights are separated by \ell-blocks of green lights. Cars arrive at random. We seek the distribution of maximum line length of idle cars, and justify conjectured probabilistic asymptotics for 2 <= \ell <= 3. Using the Saddle point method and multiseries expansions, we obtain from the exponential formula and Cauchy's integral formula,asymptotic results for the number$T(n,m,k)$of partitions of$n$labeled objects with$m$blocks of fixed size$k\$. We ana...
In discrete time, \ell-blocks of red lights are separated by \ell-blocks of green lights. Cars arrive at random. The maximum line length of idle cars is fully understood for \ell = 1, but only partially for 2 <= \ell <=3.
info:eu-repo/semantics/published
info:eu-repo/semantics/published