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fs l
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 Editor
revised
A high probability bound for a Rademacher process
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A high probability bound for a Rademacher process
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What kind of functions can be represented as infinite linear combinations of exponential functions?
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What kind of functions can be represented as infinite linear combinations of exponential functions?
Sorry for the late reply. Yes, thanks for the answer, now I am clear about it!
asked
What kind of functions can be represented as infinite linear combinations of exponential functions?
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upper bound for the number of integer solutions of a special equation
Thanks! I will have a look
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upper bound for the number of integer solutions of a special equation
Thanks for sharing the idea, this is very helpful!
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upper bound for the number of integer solutions of a special equation
Thanks, I tried this method, it remains to bound the coefficient of $x^m$ on $\left(1+x+\cdots+x^{r-1}\right)^m$
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upper bound for the number of integer solutions of a special equation
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 Supporter
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 Scholar
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A problem of matrix polynomial expansion
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A problem of matrix polynomial expansion
Yes, I see it, thanks for your reply!
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 Teacher
answered
A problem of matrix polynomial expansion
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A problem of matrix polynomial expansion
Ok, I see. But this case is for diagonalizable matrix right? What if $A$ is not diagonalizable?
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A problem of matrix polynomial expansion
Thanks for providing this method by using trace trick! But I am a bit confused how to derive the trace equality $(tr(\sigma A^r D A^{n-1-r}))$? Could you give me some hints? Thanks!
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 Student
asked
A problem of matrix polynomial expansion