Peer-to-peer fractal models: A new approach to describe multiscale network processes

Proceeding of the International Conference on Telecommunications

Volumn 1, Issue , 2002, Pages 1095-1099

  Zaborovsky, Vladimir ^a   Meylanov, Ruslan ^b  

^a RUSSIAN STATE SCIENTIFIC CENTER FOR ROBOTICS AND TECHNICAL CYBERNETICS   (Russian Federation)

^b Geothermics Institute   (Russian Federation)

Author keywords

Burstiness; Fractal calculus; Traffic models

Indexed keywords

ALGORITHMS; CONGESTION CONTROL (COMMUNICATION); DIFFERENTIATION (CALCULUS); FRACTALS; MATHEMATICAL MODELS; NETWORK PROTOCOLS; QUEUEING NETWORKS; ROUTERS; STATISTICAL METHODS; TELECOMMUNICATION TRAFFIC;

CLOSED-LOOP FEEDBACK CONTROL PROCOTOL; FRACTAL CALCULUS; MULTISCALE NETWORK PROCESS; TELENETICS MODEL DESIGN; TRAFFIC DYNAMICS;

PACKET NETWORKS;

EID: 0141485253     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (7)

1. Leland W.E., Taggu M.S., Willinger and Wilson D.V. On the Self-Similar Nature of Ethernet Traffic. Proceedings of ACM SIGCOMM'93, San Francisco, 1993, v 23, N 4.
2. Klivansky S.M., Mukherjee A. and Song C. On Long-Range Dependence in NSFNET Traffic, Technical Report CIT-CC-94-61, 1994, 38p.
3. Nigmatullin R.R. Phisica Status Solidi (b) 1984. V. 124. p. 389-393.
4. Nigmatulin R.R. Fractional Integral. Theoretics and mathematics Physics, v.90, N3, 1992, c.354-367. (In Russian).
5. Oldham K., Spanier J. Fractional Calculus. London, New York: Press, 1973.
6. G. Babic, B. Vandalore, and R. Jain, "Analysis and Modeling of Traffic in Modern Data Communication Networks," Ohio State University Technical Report, OSU-CISRC-1/98-TR02, February 1998.
7. Hosking J.R.M. Fractional Differencing. Biometrica 1981., p. 165-176.