Communications and Cryptography 1994
DOI: 10.1007/978-1-4615-2694-0_14
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An Inequality on the Capacity Region of Multiaccess Multipath Channels

Abstract: The effects of multiaccess sources and time varying multipath are considered in analyzing a system in which multiple sources communicate with a fixed base station. We discuss detection and the use of stripping in a multiaccess multipath environment. We finally derive a capacity for these systems. It turns out that CDMA type systems are inherently capable (theoretically) of higher rates than systems such as slow frequency hopping that maintain orthogonality between users.

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Cited by 61 publications
(44 citation statements)
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“…Unless and are deterministic, the total rate sum achieved by TDMA is no longer optimum, and its achievability region only intersects the capacity region at the trivial points where one of the users is silent. This property, which is one of the multiuser diversity mechanisms by means of which total capacity can be higher in the multiaccess channel than in the single-user channel with the same aggregate power (e.g., [3]), is a straightforward consequence of Jensen's inequality and appears to have been pointed out for the first time in [2]. Nevertheless, even in the presence of fading with an arbitrary distribution, it is easy to show that Theorem 1 holds, and thus TDMA is optimum as far as requiring the same minimum energies per bit as superposition.…”
Section: Theoremmentioning
confidence: 88%
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“…Unless and are deterministic, the total rate sum achieved by TDMA is no longer optimum, and its achievability region only intersects the capacity region at the trivial points where one of the users is silent. This property, which is one of the multiuser diversity mechanisms by means of which total capacity can be higher in the multiaccess channel than in the single-user channel with the same aggregate power (e.g., [3]), is a straightforward consequence of Jensen's inequality and appears to have been pointed out for the first time in [2]. Nevertheless, even in the presence of fading with an arbitrary distribution, it is easy to show that Theorem 1 holds, and thus TDMA is optimum as far as requiring the same minimum energies per bit as superposition.…”
Section: Theoremmentioning
confidence: 88%
“…By substitution of the first and second derivatives at of the rate functions in (2) and (1), we see that the minimum received energies per bit are (91) (92) achieved by both TDMA and (88). The slope region boundary achieved by TDMA is the following generalization of (79)):…”
Section: Theoremmentioning
confidence: 99%
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“…Strict orthogonality is utilized in Multicarrier (MC) schemes [1]- [3], orthogonal space-time block codes [4], and frequencydivision multiple access (FDMA). Although the strict orthogonality reduces the complexity, it can degrade the performance, as it is known [5] that FDMA is inferior to code-division multiple access (CDMA). A better trade-off between complexity and performance is provided by adopting statistical orthogonality.…”
Section: Introductionmentioning
confidence: 99%
“…So the codewords can not be selected as a function of the state of the channel but the decoding is able to use such information. The capacity region of time varying fading MAC is known (Gallager [9], Shamai and Wyner [10]) and given by:…”
Section: Capacity Region Of Lds Macmentioning
confidence: 99%