K. Uehara et K. Hirota, FUZZY CONNECTION ADMISSION CONTROL FOR ATM NETWORKS BASED ON POSSIBILITY DISTRIBUTION OF CELL LOSS RATIO, IEEE journal on selected areas in communications, 15(2), 1997, pp. 179-190
This paper proposes a connection admission control (CAC) method for as
ynchronous transfer mode (ATM) networks based on possibility distribut
ion of cell loss ratio (CLR), The possibility distribution is estimate
d in a fuzzy inference scheme by using observed data of CLR, This meth
od makes possible secure CAC, thereby guaranteeing the allowed CLR, In
this paper, first, a fuzzy inference method is proposed, based on a w
eighted average of fuzzy sets, in order to estimate possibility distri
bution of CLR, In contrast to conventional methods, the proposed infer
ence method can avoid estimating excessively large values of CLR Secon
d, the learning algorithm is considered for tuning fuzzy rules for inf
erence, In this, energy functions are derived so as to efficiently ach
ieve higher multiplexing gain by applying them to CAC, Because the upp
er bound of CLR can easily be obtained from the possibility distributi
on by using this algorithm, CAC can be performed guaranteeing the allo
wed CLR, The simulation studies show that the proposed method can well
extract the upper bound of CLR from the observed data, The proposed m
ethod also makes possible self-compensation in real time for the case
where the estimated CLR is smaller than the observed CLR It preserves
the guarantee of the CLR as much as possible in operation of ATM switc
hes, Third, a CAC method which uses the fuzzy inference mentioned abov
e is proposed, In the area with no observed CLR data, fuzzy rules are
automatically generated from the fuzzy rules already tuned by the lear
ning algorithm with the existing observed CLR data, Such areas exist b
ecause of the absence of experience in connections, This method can gu
arantee the allowed CLR in the CAC and attains higher multiplex gain a
s much as possible, The simulation studies show its feasibility, Final
ly, this paper concludes with some brief discussions.