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Little's Law, Queueing Theory, and the Universal Scalability Law
queueing-theory
Derivative of $\Gamma(t):=\max_{u\leq t} \int_u^t \gamma \,\mathrm d\lambda$
integration
derivatives
lebesgue-integral
lebesgue-measure
queueing-theory
Show $\gamma(t)\leq 0$ for almost all $t$ with $\max_{u\leq t} \int_u^t \gamma \,\mathrm d\lambda = 0$
measure-theory
lebesgue-integral
lebesgue-measure
queueing-theory
Good Queuing Theory Introductory Textbook
reference-request
queueing-theory
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