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visits member for 1 year, 11 months
seen Oct 23 at 1:54

Oct
14
awarded  Commentator
Oct
14
comment How to compute the decompositions used in fast FHE bootstrapping?
I overthought the problem, D.W. you have pointed out what I once wondered. Thank you. Indeed, it is just a simple numeral system conversion.
Oct
14
awarded  Curious
Oct
13
asked How to compute the decompositions used in fast FHE bootstrapping?
Aug
26
accepted The “Square Root” Solution of Oblivious RAM Simulation
Aug
26
comment The “Square Root” Solution of Oblivious RAM Simulation
Ah I figured it out, thank you for your answer!
Aug
26
revised The “Square Root” Solution of Oblivious RAM Simulation
deleted 6 characters in body
Aug
26
asked The “Square Root” Solution of Oblivious RAM Simulation
Aug
26
awarded  Informed
Mar
2
comment In RSA, how to make sure that $p-1$ and $q-1$ are still hard to factorize?
Thank you very much, again :-)
Mar
2
accepted In RSA, how to make sure that $p-1$ and $q-1$ are still hard to factorize?
Mar
2
asked In RSA, how to make sure that $p-1$ and $q-1$ are still hard to factorize?
Feb
26
comment How hard are discrete logarithms problems in $\mathbb Z^{*}_{n}$ and $\mathbb Z^{*}_{n^2}$, where $n$ is the RSA $n=pq$
Thank you again!
Feb
26
comment Strong RSA problem in $\mathbb Z^*_{n^2}$
@fgrieu Thank you for the hint!
Feb
25
revised Strong RSA problem in $\mathbb Z^*_{n^2}$
added 20 characters in body
Feb
24
asked Strong RSA problem in $\mathbb Z^*_{n^2}$
Feb
24
comment How hard are discrete logarithms problems in $\mathbb Z^{*}_{n}$ and $\mathbb Z^{*}_{n^2}$, where $n$ is the RSA $n=pq$
Thank you very much! BTW, if I want to use this conclusion in a paper, how should I acknowledge you, and how to make the reference?
Feb
24
accepted How hard are discrete logarithms problems in $\mathbb Z^{*}_{n}$ and $\mathbb Z^{*}_{n^2}$, where $n$ is the RSA $n=pq$
Feb
24
asked How hard are discrete logarithms problems in $\mathbb Z^{*}_{n}$ and $\mathbb Z^{*}_{n^2}$, where $n$ is the RSA $n=pq$
Feb
23
awarded  Scholar