| Kim, J.G. an Krunz, M., "Bandwidth allocation in wireless ATM networks with guaranteed cell loss performance", University of Arizona, Department of ECE, CENG-TR-98-115, Sep. 1998. |
....fifl fiffi i : 10) In order to solve (8) we follow the approach used in [16] The four state Markov process is decomposed into two processes; one describes the on off source and the other describes the state of the channel. We skip the detailed description on derivation which is available in [13, 17]. After obtaining the eigenvalues, the eigenvectors, and the coefficients, we can construct the stationary buffer content distribution Pi(x) Consequently, the packet loss rate due to buffer overflow G(x) is given by: G(x) 1 Gamma 1 Pi(x) 11) In the following section, Pi(x) is used to ....
J. G. Kim and M. Krunz, "Bandwidth allocation in wireless ATM networks with guaranteed cell loss performance," Tech. Rep. CENG-TR-98-115, Department of ECE, University of Arizona, http://www.ece.arizona.edu/bnlab, Sept. 1998.
....MD Gamma1 [4] 15] In order to solve (7) we follow the approach used in [15] The four state Markov process is decomposed into two processes; one describes the on off source and the other describes the state of the channel. We skip the detailed description on derivation which is available in [11], 12] After obtaining the eigenvalues, the eigenvectors, and the coefficients, we can construct the stationary buffer content distribution Pi(x) Consequently, the CLR due to buffer overflow G(x) is given by: G(x) 1 Gamma 1 Pi(x) 9) Using Little s law, we also obtain the mean delay Td ....
....producer consumer system described by (16) and (17) was provided in [15] for on off sources. The buffer consumption rates in [15] were taken as integer multiples of some unit rate. In our model, there are two consumption rates (cb and cg ) But cg is not necessarily an integer multiple of cb . In [11], we provide the exact solution for the CLR based on Mitra s results, While an exact solution for the CLR is feasible, the computational complexity associated with this solution is rather high. A much simpler approximate solution can be obtained, which is sufficiently accurate. In [8] Elwalid et ....
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J. G. Kim and M. Krunz, "Bandwidth Allocation in Wireless ATM Networks with Guaranteed Cell Loss Performance," CENG-TR98 -115, "http://www.ece.arizona.edu/žbnlab", University of Arizona, Department of ECE, Sep. 1998.
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Kim, J.G. an Krunz, M., "Bandwidth allocation in wireless ATM networks with guaranteed cell loss performance", University of Arizona, Department of ECE, CENG-TR-98-115, Sep. 1998.
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