Tianyang Li
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 Sep20 comment How to approximate a complex linear homogenous recurrence with constant coefficients with a simple one? I was just using that as an example, in some cases it might be possible to find what $q$ really is. Aug8 comment “Cookbook” methods for neighborhood structure design in simulated annealing for combinatorial optimization? What I'm thinking about is a review of some more used methods for state transition so I can get some ideas how to do state transition for my specific problem. Apr4 comment Approximation or calculation of the probability of getting “clumps” when sampling from a uniform distribution Only $b$ is fixed, $a$ can change. I just edited it. Mar11 comment The polynomial where only the terms in the multinomial series where each variable's exponent is $>0$ are kept? @anon Has such a function being studied before? I'm looking for some asymptotic results on this function. Mar11 comment The polynomial where only the terms in the multinomial series where each variable's exponent is $>0$ are kept? @BrianM.Scott I think you guys didn't notice that $i_1>0,i_2>0,...,i_k>0$ Mar11 comment The polynomial where only the terms in the multinomial series where each variable's exponent is $>0$ are kept? @ManolitoPérez I think you guys didn't notice that $i_1>0,i_2>0,...,i_k>0$ Jan10 comment Cover a line segment randomly with smaller line segments I'm actually thinking more about results more exact than the Lander-Waterman model (when the sequence being sequenced is shorter) Jan4 comment Cover a line segment randomly with smaller line segments Not quite, I'm thinking about DNA sequencing