Allan J. Finkel
IBM
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Featured researches published by Allan J. Finkel.
IEEE Transactions on Communications | 1994
Anastasios T. Bouloutas; Seraphin B. Calo; Allan J. Finkel
Presents an approach for modeling and solving the problem of fault identification and alarm correlation in large communication networks. A single fault in a large network may result in a large number of alarms, and it is often very difficult to isolate the true cause of the fault. This appears to be one of the most important difficulties in managing faults in todays networks. The problem may become worse in the case of multiple faults. The authors present a general methodology for solving the alarm correlation and fault identification problem. They propose a new alarm structure, propose a general model for representing the network, and give two algorithms which can solve the alarm correlation and fault identification problem in the presence of multiple faults. These algorithms differ in the degree of accuracy achieved in identifying the fault, and in the degree of complexity required for implementation. >
integrated network management | 1995
K. Houck; Seraphin B. Calo; Allan J. Finkel
A single fault in a telecommunication network frequently results in a number of alarms being reported to the network operator. This multitude of alarms can easily obscure the real cause of the fault. In addition, when multiple faults occur at approximately the same time, it can be difficult to determine how many faults have occurred, thus creating the possibility that some may be missed. A variety of solution approaches have been proposed in the literature, however, practically deployable, commercial solutions remain elusive. The experiences of the Network Fault and Alarm Correlator and Tester (NetFACT) project, carried out at IBM Research and described in this paper, provide some insight as to why this is the case, and what must be done to overcome the barriers encountered. Our observations are based on experimental use of the NetFACT system to process a live, continuous alarm stream from a portion of the Advantis physical backbone network, one of the largest private telecommunications networks in the world.
Journal of Network and Systems Management | 1995
Anastasios T. Bouloutas; Seraphin B. Calo; Allan J. Finkel; Irene Katzela
Telecommunications networks are often managed by a large number of management centers, each responsible for a logically autonomous part of the network. This could be a small subnetwork such as an Ethernet, a Token Ring or an FDDI ring, or a large subnetwork comprising many smaller networks. In response to a single fault in a telecommunications network, many network elements may raise alarms, which are typically reported only to the subarea management center that contains the network element raising the alarm. As a result, a particular management center has a partial view of the status of the network. Management Centers must therefore cooperate in order to correctly infer the real cause of the failure. The algorithms proposed in this paper outline the way these management centers could collaborate in correlating alarms and identifying faults.
Siam Journal on Mathematical Analysis | 1987
Allan J. Finkel; Eli Isaacson; Eugene Trubowitz
Let the periodic spectrum of the Hill’s operator
Ibm Systems Journal | 1992
Allan J. Finkel; Seraphin B. Calo
{{ - d^2 } / {dx^2 + p(x)}}
Archive | 1994
Allan J. Finkel; Keith C. Houck; Seraphin B. Calo; Anastasios T. Bouloutas
have n nonzero gaps. We give explicit formulas for the isospectral manifold of operators
industrial and engineering applications of artificial intelligence and expert systems | 1988
Keith Robert Milliken; Allan J. Finkel; David A. Klein; Norman B. Waite
{{ - d^2 } / {dx^2 + q(x)}}
international conference on tools with artificial intelligence | 1991
Allan J. Finkel; Seraphin B. Calo; David A. Klein
having the same spectrum. This allows us to realize the isospectral manifold explicitly as a torus. What makes this possible is an explicit solution of the flow \[ \left. {\frac{d}{{dt}}q = \frac{d}{{dx}}\frac{\partial }{{\partial q(x)}}\Delta (\lambda ,q)} \right|_{\lambda = \mu _n (q)} \] introduced by McKean and Trubowitz, where
Archive | 1992
Anastasios T. Bouloutas; Seraphin B. Calo; Allan J. Finkel
\Delta
Archive | 1992
Allan J. Finkel; Charlotte Spier Dileonardo; Seraphin B. Calo; Keith Robert Milliken
is the discriminant and