Advanced search
Publication Cover
The Journal of Mathematical Sociology Volume 4, 1976 - Issue 2
Submit an article Journal homepage
16
Views
41
CrossRef citations to date
0
Altmetric
Original Articles

Continuous time diffusion models with random duration of interest

D. J. Bartholomew Department of Statistics, London School of Economics and Political Science, Houghton Street, London, WC2A 2AE
Pages 187-199 | Published online: 26 Aug 2010

Citations (41)

Keep up to date with the latest research on this topic with citation updates for this article.

Subscribe to citation updates

Read on this site (10)

YASUHIRO TAKEUCHI & KARMESHU. (1989) Dynamic model of three competing social groups. International Journal of Systems Science 20:11, pages 2125-2137.
Read now
D. J. Bartholomew. (1985) Interactive, threshold and non‐linear models for social systems. The Journal of Mathematical Sociology 11:1, pages 43-45.
Read now
Jean‐François Ingenbleek & Claude Lefevre. (1985) A discrete time model of interactive diffusion. The Journal of Mathematical Sociology 11:1, pages 25-42.
Read now
C. L. Sharma, R. K. Pathria & Karmeshu. (1983) Diffusion of information in a social group. The Journal of Mathematical Sociology 9:3, pages 211-226.
Read now
KARMESHU. (1982) A solvable stochastic model of population growth in a region with threshold effect. International Journal of Systems Science 13:5, pages 581-588.
Read now
Beth Allen. (1982) A stochastic interactive model for the diffusion of information. The Journal of Mathematical Sociology 8:2, pages 265-281.
Read now
Karmeshu & R. K. Pathria. (1980) Time development of a Markov process in a finite population: Application to diffusion of information. The Journal of Mathematical Sociology 7:2, pages 229-240.
Read now
Karmeshu & R. K. Pathria. (1980) Diffusion of information in a random environment. The Journal of Mathematical Sociology 7:2, pages 215-227.
Read now
Karmeshu & R. K. Pathria. (1980) Stochastic evolution of a nonlinear model of diffusion of information* . The Journal of Mathematical Sociology 7:1, pages 59-71.
Read now
Karmeshu & R. K. Pathria. (1980) Stochastic evolution of competing social groups. The Journal of Mathematical Sociology 7:1, pages 47-58.
Read now

Articles from other publishers (31)

Syed Shariq Husain, Joseph Whitmeyer & Anirban Chakraborti. 2023. Quantum Decision Theory and Complexity Modelling in Economics and Public Policy. Quantum Decision Theory and Complexity Modelling in Economics and Public Policy 231 246 .
Gaofeng Da, Maochao Xu & Shouhuai Xu. (2016) ON THE QUASI-STATIONARY DISTRIBUTION OF SIS MODELS. Probability in the Engineering and Informational Sciences 30:4, pages 622-639.
Crossref
Vincenzo Capasso & David BaksteinVincenzo Capasso & David Bakstein. 2015. An Introduction to Continuous-Time Stochastic Processes. An Introduction to Continuous-Time Stochastic Processes 349 400 .
Erik A. van Doorn & Philip K. Pollett. (2013) Quasi-stationary distributions for discrete-state models. European Journal of Operational Research 230:1, pages 1-14.
Crossref
P.K. Pollett, A.H. Dooley & J.V. Ross. (2010) Modelling population processes with random initial conditions. Mathematical Biosciences 223:2, pages 142-150.
Crossref
Michael Sonis. 2009. Tool Kits in Regional Science. Tool Kits in Regional Science 243 271 .
Karmeshu & D. Goswami. (2008) Transient Bimodality and Catastrophic Jumps in Innovation Diffusion. IEEE Transactions on Systems, Man, and Cybernetics - Part A: Systems and Humans 38:3, pages 644-654.
Crossref
J.V. Ross, T. Taimre & P.K. Pollett. (2006) On parameter estimation in population models. Theoretical Population Biology 70:4, pages 498-510.
Crossref
Richard Kryscio & Claude Lefevre. 2004. Statistical Methods in Computer Security. Statistical Methods in Computer Security 213 227 .
John Wierman. 2004. Statistical Methods in Computer Security. Statistical Methods in Computer Security 157 168 .
John C. Wierman & David J. Marchette. (2004) Modeling computer virus prevalence with a susceptible-infected-susceptible model with reintroduction. Computational Statistics & Data Analysis 45:1, pages 3-23.
Crossref
Ilkka Hanski & Otso Ovaskainen. (2003) Metapopulation theory for fragmented landscapes. Theoretical Population Biology 64:1, pages 119-127.
Crossref
Karmeshu & N. R. Pal. 2003. Entropy Measures, Maximum Entropy Principle and Emerging Applications. Entropy Measures, Maximum Entropy Principle and Emerging Applications 1 53 .
Otso Ovaskainen. (2016) The quasistationary distribution of the stochastic logistic model. Journal of Applied Probability 38:4, pages 898-907.
Crossref
INGEMAR NÅSELL. (2001) Extinction and Quasi-stationarity in the Verhulst Logistic Model. Journal of Theoretical Biology 211:1, pages 11-27.
Crossref
Ingemar Nåsell. (1999) On the quasi-stationary distribution of the stochastic logistic epidemic. Mathematical Biosciences 156:1-2, pages 21-40.
Crossref
Karmeshu & V. P. Jain. 1997. Innovative Behaviour in Space and Time. Innovative Behaviour in Space and Time 64 74 .
Ingemar Nåsell. (2016) The quasi-stationary distribution of the closed endemic sis model. Advances in Applied Probability 28:3, pages 895-932.
Crossref
Connie L. Bauer. (1991) Logistic versus decaying exponential equations for describing mail survey response curves: A conceptual rationale and reanalysis. Journal of Direct Marketing 5:1, pages 15-26.
Crossref
M. Goswamy & A. Kumar. (1990) Stochastic model for spread of rumour supported by a leader resulting in collective violence and planning of control measures. Mathematical Social Sciences 19:1, pages 23-36.
Crossref
Richard J. Kryscio & Claude Lefèvre. (2016) On the Extinction of the S–I–S stochastic logistic epidemic . Journal of Applied Probability 26:4, pages 685-694.
Crossref
V.B. Lal, Karmeshu & S. Kaicker. (1988) Modeling innovation diffusion with distributed time lag. Technological Forecasting and Social Change 34:2, pages 103-113.
Crossref
Connie L. Bauer. (1987) Direct response advertising. Journal of Direct Marketing 1:4, pages 38-50.
Crossref
Ping Chen. (1987) Origin of the division of labour and a stochastic mechanism of differentiation. European Journal of Operational Research 30:3, pages 246-250.
Crossref
D. J. Bartholomew. (2008) Recent developments in nonlinear stochastic modelling of social processes. Canadian Journal of Statistics 12:1, pages 39-52.
Crossref
Karmeshu, R.K. Pathria & V.P. Jain. (1983) A dynamical model of company growth. Applied Mathematics and Computation 12:1, pages 61-75.
Crossref
C. L. Sharma, R. K. Pathria & Karmeshu. (1982) Critical behavior of a class of nonlinear stochastic models of diffusion of information. Physical Review A 26:6, pages 3567-3574.
Crossref
Karmeshu. (1982) Time lag in a diffusion model of information. Mathematical Modelling 3:2, pages 137-141.
Crossref
Karmeshu & N. K. Jaiswal. (2016) A machine interference model with threshold effect. Journal of Applied Probability 18:2, pages 491-498.
Crossref
Karmeshu & N. K. Jaiswal. (2016) A machine interference model with threshold effect. Journal of Applied Probability 18:02, pages 491-498.
Crossref
Karmeshu. (1981) A stochastic point reactor model with threshold effect. Annals of Nuclear Energy 8:3, pages 141-144.
Crossref

Reprints and Corporate Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

To request a reprint or corporate permissions for this article, please click on the relevant link below:

Order Reprints Request Corporate Permissions

Academic Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

Obtain permissions instantly via Rightslink by clicking on the button below:

Request Academic Permissions

If you are unable to obtain permissions via Rightslink, please complete and submit this Permissions form. For more information, please visit our Permissions help page.

Related research

People also read lists articles that other readers of this article have read.

Recommended articles lists articles that we recommend and is powered by our AI driven recommendation engine.

Cited by lists all citing articles based on Crossref citations.
Articles with the Crossref icon will open in a new tab.