Search results
Results from the WOW.Com Content Network
Renewal theory. Renewal theory is the branch of probability theory that generalizes the Poisson process for arbitrary holding times. Instead of exponentially distributed holding times, a renewal process may have any independent and identically distributed (IID) holding times that have finite mean. A renewal-reward process additionally has a ...
Feller was one of the greatest probabilists of the twentieth century. He is remembered for his championing of probability theory as a branch of mathematical analysis in Sweden and the United States. In the middle of the 20th century, probability theory was popular in France and Russia, while mathematical statistics was more popular in the ...
Discourse of renewal. Discourse of renewal is a theory in crisis communication that seeks to establish and emphasize "learning from the crisis, ethical communication, communication that is prospective in nature, and effective organizational rhetoric .”. [ 1]
Residual time. In the theory of renewal processes, a part of the mathematical theory of probability, the residual time or the forward recurrence time is the time between any given time and the next epoch of the renewal process under consideration. In the context of random walks, it is also known as overshoot.
On the elementary renewal theorem for non-identically distributed variables, in Pacific Journal of Mathematics, 14(2):673–699, 1964 Congestion Theory , Proceedings of the Symposium on Congestion Theory, The University of North Carolina Monograph Series in Probability and Statistics., 1965.
The discourse of renewal theory examines the components an organization can employ when navigating a crisis in order to mitigate significant issues within the organization when entering the post-crisis stage. It is a theory assessed by Gregory Ulmer, Timothy Sellnow, and Matthew Seeger as a framework that "emphasizes learning from the crisis ...
M/M/1 queue. In queueing theory, a discipline within the mathematical theory of probability, an M/M/1 queue represents the queue length in a system having a single server, where arrivals are determined by a Poisson process and job service times have an exponential distribution. The model name is written in Kendall's notation.
In addition to research on statistical algorithms, Stone did research on potential theory, "local limit theorems, weak convergence of stochastic processes, and renewal theory." [3] Stone was the advisor for 14 doctoral students, including Probal Chaudhuri, Michael P. Cohen, Mark Henry Hansen, and James Stephen "Steve" Marron. [4]