The second method was based on fitting the temporal contaminant mass discharge data with a simple exponential source-depletion function.
Recently, Alves and Cavalcanti [10] were concerned with the nonlinear damped wave equation with exponential source.
In this paper, we study the asymptotic behavior of blowup time for a small diffusive parabolic equation with exponential source.
To the author's knowledge, there are few works in the literature dealing with the exponential source for Kirchhoff equations.
There are few works in the literature dealing with the exponential source even for wave equation, the work [2] is a recent one in this direction.
In the present paper, we study problem (1.1) with exponential source, which can be viewed as the limit case of (1.3) as (prightarrowinfty).
This traffic was modeled as an exponential source with a mean of 0.0277 s and constant packet size of 150 B. The source generates a geometric number of packets with a mean of 25 packets and exponential reading time with a mean 5 s per session.
This traffic was modeled as an exponential source with mean 0.0277 s, where a source generates constant packet lengths of 150 B. In each HTTP session, there are a number of packet calls, and within each call, there are a number of packets.
Finally, we compare the new analytical solutions derived for a finite domain against the published analytical solutions derived for a semi-infinite domain to illustrate the effect of the exit boundary condition on coupled multi-species transport with an exponential decaying source boundary.
Web-browsing and file-sharing traffic is generated using NS-2's built-in exponential traffic source with the parameter settings of bit rate, packet interval and packet size in confirmation with the characteristics of file-sharing and web-browsing traffic.
