IET Conference Publications 2009
DOI: 10.1049/cp.2009.1207
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Multiuser detection for time synchronous ARGOS signals

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Cited by 3 publications
(6 citation statements)
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“…in the same way as in the synchronous case [3], the complexity grows exponentially with the length of the vector ' b i.e. O(2 KM ).…”
Section: Maximum Likelihood Detectormentioning
confidence: 93%
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“…in the same way as in the synchronous case [3], the complexity grows exponentially with the length of the vector ' b i.e. O(2 KM ).…”
Section: Maximum Likelihood Detectormentioning
confidence: 93%
“…For the ARGOS system, several MUD techniques have been already designed for synchronous scenarios i.e. when all the signals are assumed to be received at the same time [3]. This paper investigates optimum and sub optimum MUD techniques for the reception of asynchronous users.…”
Section: Introductionmentioning
confidence: 99%
“…We note that the symbol b l ( u ) of user l is correlated with the symbols b k ( u ) of the other ( K − 1) users, that is, for k ∈ [1, K ] and k ≠ l , with the symbols b k ( u + 1) of the preceding users, that is, for k ∈ [1, l − 1] and with the symbols b k ( u − 1) of the following users, that is, for k ∈ [ l + 1, K ] . Thus, is written as leftalign-starrightalign-oddylMathClass-open(uMathClass-close)align-even=k=1KAkcosMathClass-open(mMathClass-close)ρMathClass-open(uMathClass-close)+jk=1KAksinMathClass-open(mMathClass-close)bkMathClass-open(uMathClass-close)ρl,kMathClass-open(u,uMathClass-close)rightalign-labelalign-labelrightalign-oddalign-even+jk=1l1AksinMathClass-open(mMathClass-close)bkMathClass-open(u+1MathClass-close)ρl,kMathClass-open(u,u+1MathClass-close)+jk=l+1KAksinMathClass-open(mMathClass-close)bkMathClass-open(u1MathClass-close)ρl,kMathClass-open(u,u1MathClass-close)rightalign-labelalign-labelrightalign-oddalign-even…”
Section: Mud Receivers For Asynchronous Argos Usersmentioning
confidence: 99%
“…Recall that h ( t ) is the unit energy signature waveform with a value of 1MathClass-bin∕T over the interval [0, T ∕ 2] and a value of MathClass-bin−1MathClass-bin∕T over the interval [ T ∕ 2, T ]. In a similar way as in , the coefficients ρ ′ ( u ) are given by ρMathClass-rel′(u)MathClass-rel=ζlMathClass-punc,k(τlMathClass-punc,τlMathClass-bin+TMathClass-bin∕2MathClass-punc,u)MathClass-bin−ζlMathClass-punc,k(τlMathClass-bin+TMathClass-bin∕2MathClass-punc,τlMathClass-bin+TMathClass-punc,u) The computation of the coefficients ρ l , k ( u , n ) have been addressed in for non‐return‐to‐zero signals. We present here the main results for a bi‐phase signal.…”
Section: Mud Receivers For Asynchronous Argos Usersmentioning
confidence: 99%
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