Cambridge University Press

Advances in Applied Probability Template

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About the Advances in Applied Probability format

Advances in Applied Probability is a peer-reviewed journal published by Cambridge University Press, covering Stochastic processes and statistical mechanics, Advanced Queuing Theory Analysis, Probability and Risk Models.

PublisherCambridge University Press
Reference styleNumbered
Numbered — [1], [2] in the text
[1] A. Smith, B. Jones, and C. Lee, A representative article title, Advances in Applied Probability 12 (2023) 45–58.

Formats any DOI in the closest standard style — Advances in Applied Probability has no published style definition, so this is an approximation. No sign-up.

Publishes research inStochastic processes and statistical mechanics Advanced Queuing Theory Analysis Probability and Risk Models Point processes and geometric inequalities Stochastic processes and financial applications
ISSN0001-8678
Citation impact (2-yr)0.95
h-index133
i10-index2,321
Total citations117,041
Top institutions publishing hereUniversity of Cambridge
Journal websitejournals.cambridge.org
You getA submission-ready PDF and the editable LaTeX source — ready to submit.

Papers published in Advances in Applied Probability per year

120
2014
123
2015
89
2016
58
2017
86
2018
49
2019
51
2020
46
2021
67
2022
58
2023
46
2024
57
2025

Citation impact of Advances in Applied Probability by publication year

1.3K
2014
872
2015
633
2016
511
2017
346
2018
323
2019
314
2020
160
2021
283
2022
181
2023
81
2024
33
2025

Citations each year’s papers have accumulated so far — the most recent years are still building up.

Most-cited papers in Advances in Applied Probability

Three-terminal communication channels

Edward C. van der Meulen · 1 Jan 1971

The problem of transmitting information in a specified direction over a communication channel with three terminals is considered. Examples are given of the various ways of sending information. Basic inequalities for average mutual information rates are obtained. A coding theorem and weak converse are proved and a necessary and sufficient condition for a positive capacity…

1,533 citations Cite SaveGo to paper →
The intrinsic random functions and their applications

G. Matheron · 1 Dec 1973

The intrinsic random functions (IRF) are a particular case of the Guelfand generalized processes with stationary increments. They constitute a much wider class than the stationary RF, and are used in practical applications for representing non-stationary phenomena. The most important topics are: existence of a generalized covariance (GC) for which statistical inference is possible from…

1,433 citations Cite SaveGo to paper →
Stability of Markovian processes III: Foster–Lyapunov criteria for continuous-time processes

Sean Meyn, Richard L. Tweedie · 1 Sep 1993

In Part I we developed stability concepts for discrete chains, together with Foster–Lyapunov criteria for them to hold. Part II was devoted to developing related stability concepts for continuous-time processes. In this paper we develop criteria for these forms of stability for continuous-parameter Markovian processes on general state spaces, based on Foster-Lyapunov inequalities for the…

Saddle point approximation for the distribution of the sum of independent random variables

R. Lugannani, Stephen A. Rice · 1 Jun 1980

In the present paper a uniform asymptotic series is derived for the probability distribution of the sum of a large number of independent random variables. In contrast to the usual Edgeworth-type series, the uniform series gives good accuracy throughout its entire domain. Our derivation uses the fact that the major components of the distribution are…

Blocking probabilities in large circuit-switched networks

F. P. Kelly · 1 Jun 1986

This paper is concerned with blocking and loss probabilities in circuit-switched networks. We show that when the capacity of links and the offered traffic are increased together, a limiting regime emerges in which loss probabilities are as if links block independently, with blocking probabilities given by the solution of a simple convex programming problem. We…

Advances in Applied Probability template — frequently asked questions

How do I write a paper in the Advances in Applied Probability format?
In DocuGuru you write your manuscript in a normal editor — no LaTeX setup required — and select the Advances in Applied Probability template. When you export, DocuGuru compiles the paper into the official Cambridge University Press format and hands you a submission-ready PDF along with the editable LaTeX source.
What reference style does Advances in Applied Probability use?
Advances in Applied Probability uses Numbered references, shown as numbered [1], [2] markers in the text. DocuGuru formats every in-text citation and the reference list in this exact style automatically. A reference appears like this: [1] A. Smith, B. Jones, and C. Lee, A representative article title, Advances in Applied Probability 12 (2023) 45–58.
Do I need to know LaTeX to submit to Advances in Applied Probability?
No. DocuGuru generates the null LaTeX class and compiles the PDF for you in the background, so you get a Cambridge University Press-ready Advances in Applied Probability document without writing any LaTeX. If you do want it, the LaTeX source is included in the export.
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Who publishes Advances in Applied Probability?
Advances in Applied Probability is a multidisciplinary journal published by Cambridge University Press. DocuGuru's Advances in Applied Probability template matches Cambridge University Press's official submission format.
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