Consider the pseudorandom number generator\begin {equation*} u_n\equiv u_ {n-1}^
e\pmod {m},\quad 0\le u_n\le m-1,\quad n= 1, 2,\ldots,\end {equation*} where we are given …

Consider the pseudorandom number generator un≡ ue n− 1 (mod m), 0≤ un≤ m− 1, n= 1,
2,..., where we are given the modulus m, the initial value u0= ϑ and the exponent e. One …

Consider the pseudorandom number generator un≡ ue n− 1 (mod m), 0≤ un≤ m− 1, n= 1,
2,..., where we are given the modulus m, the initial value u0= ϑ and the exponent e. One …

Consider the pseudorandom number generator un≡ ue n− 1 (mod m), 0≤ un≤ m− 1, n= 1,
2,..., where we are given the modulus m, the initial value u0= ϑ and the exponent e. One …

Consider the pseudorandom number generator un≡ ue n− 1 (mod m), 0≤ un≤ m− 1, n= 1,
2,..., where we are given the modulus m, the initial value u0= ϑ and the exponent e. One …

Consider the pseudorandom number generator un≡ ue n− 1 (mod m), 0≤ un≤ m− 1, n= 1,
2,..., where we are given the modulus m, the initial value u0= ϑ and the exponent e. One …

Consider the pseudorandom number generator un≡ ue n-1 (mod m), 0≤ un≤ m-1, n= 1,
2,..., where we are given the modulus m, the initial value u 0= θ and the exponent e. One …

Period of the power generator and small values of Carmichael's function CNRS Inist Pascal-Francis
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Period of the power generator and small values of Carmichael's function | Mathematics of
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Period of the power generator and small values of Carmichael's function - NASA/ADS Now on
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