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modelling covid-19 data using double geometric stochastic process
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نویسنده
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jasim omar r. ,nauef qutaiba n.
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منبع
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international journal of nonlinear analysis and applications - 2021 - دوره : 12 - شماره : 2 - صفحه:1243 -1254
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چکیده
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Some properties of the geometric stochastic process (gsp) are studied along with those of a related process which we propose to call the double geometric stochastic process (dgsp), under certain conditions. this process also has the same advantages of tractability as the geometric stochastic process; it exhibits some properties which may make it a useful complement to the multiple trends geometric stochastic process. also, it may be fit to observed data as easily as the geometric stochastic process. as a first attempt, the proposed model was applied to model the data and the coronavirus epidemic in iraq to reach the best model that represents the data under study. a chicken swarm optimization algorithm is proposed to choose the best model representing the data, in addition to estimating the parameters a, b, (mu), and (sigma^{2}) of the double geometric stochastic process, where (mu) and (sigma^{2}) are the mean and variance of (x_{1}), respectively.
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کلیدواژه
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double geometric stochastic process ,geometric stochastic process ,parameter estimation ,chicken swarm optimization algorithm ,multiple monotone trends ,root mean square criteria
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آدرس
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university of al-hamdaniya, college of administration and economics, iraq, university of bagdad, college of administration and economics, iraq
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پست الکترونیکی
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dr.qutaiba@coadec.uobaghdad.edu.iq
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Authors
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