机读格式显示(MARC)

• 000 01813cam a2200337 i 4500

• 001 0000841712

• 005 20250912143800.0

• 008 211103s2022 flu b 001 0 eng

• 010 __ |a 2021045874

• 020 __ |a 9781032106359 |q (hbk.)

• 020 __ |a 9781032215266 |q (pbk.)

• 020 __ |z 9781003268802 |q (ebk.)

• 040 __ |a DLC |b eng |e rda |c DLC

• 042 __ |a pcc

• 050 00 |a TK5102.985 |b .L565 2022

• 082 00 |a 621.382 |2 23/eng/20211116

• 090 __ |a TN915/X1

• 093 __ |a TN915 |2 5

• 100 1_ |a Li, Ming, |d 1955 July 16- |e author.

• 245 10 |a Fractal teletraffic modeling and delay bounds in computer communications / |c Ming Li.

• 250 __ |a First edition.

• 260 __ |a Boca Raton, FL : |b CRC Press, |c 2022.

• 300 __ |a 368 pages ; |c 23 cm

• 336 __ |a text |b txt |2 rdacontent

• 337 __ |a unmediated |b n |2 rdamedia

• 338 __ |a volume |b nc |2 rdacarrier

• 504 __ |a Includes bibliographical references and index.

• 520 __ |a "By deploying time series analysis, Fourier transformation, functional analysis, min-plus convolution, and fractional order systems and noise, this book proposes fractal traffic modeling and computations of delay bounds, aiming to improve the quality of service in computer communication networks. As opposed to traditional studies of teletraffic delay bounds, the author proposes a novel fractional noise, generalized fractional Gaussian noise (gfGn) approach, and introduces a new fractional noise, generalized Cauchy (GC) process for traffic modeling. Researchers and graduates in computer science, applied statistics, and applied mathematics will find the book beneficial"-- |c Provided by publisher.

• 650 _0 |a Telecommunication |x Traffic |x Mathematical models.

• 650 _0 |a Local area networks (Computer networks) |x Traffic |x Mathematical models.

• 650 _0 |a Fractal analysis.