Mittag-Leffler process

DOI10.1016/S0895-7177(03)90050-1zbMath1045.62087OpenAlexW1979395960MaRDI QIDQ597429

Sumit K. Garg

Publication date: 6 August 2004

Published in: Mathematical and Computer Modelling (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/s0895-7177(03)90050-1

zbMATH Keywords

tablesMittag-Leffler distributionExponential processRiver flow time series

Mathematics Subject Classification ID

Time series, auto-correlation, regression, etc. in statistics (GARCH) (62M10) Applications of statistics to environmental and related topics (62P12)

Related Items (13)

Mittag-Leffler vector random fields with Mittag-Leffler direct and cross covariance functions ⋮ Beyond the Poisson renewal process: a tutorial survey ⋮ Mittag-Leffler function distribution -- a new generalization of hyper-Poisson distribution ⋮ An overview of generalized gamma Mittag-Leffler model and its applications ⋮ A bivariate infinitely divisible distribution with exponential and Mittag-Leffler marginals ⋮ The discrete delta and nabla Mittag-Leffler distributions ⋮ A Generalization to Bivariate Mittag–Leffler and Bivariate Discrete Mittag–Leffler Autoregressive Processes ⋮ A New Generalization of the Fréchet Distribution: Properties and Application ⋮ Mittag-Leffler functions and their applications ⋮ Analysis of queueing system with discrete autoregressive arrivals having DML as marginal distribution ⋮ A count model based on Mittag-Leffler interarrival times ⋮ Matrix-variate statistical distributions and fractional calculus ⋮ Random numbers from the tails of probability distributions using the transformation method

Cites Work

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• On Mittag-Leffler functions and related distributions
• On the Mittag-Leffler distributions
• Specialised class \(L\) property and stationary autoregressive process
• Composition semigroups and random stability
• On the Unimodality of Geometric Stable Laws
• First-order autoregressive gamma sequences and point processes
• A new autoregressive time series model in exponential variables (NEAR(1))
• A Mixed Exponential Time Series Model
• The first-order autoregressive Mittag–Leffler process

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