Results 1 to 10 of about 18 (18)
Geometric fractional Brownian motion model for commodity market simulation
The geometric Brownian motion (GBM) model is a mathematical model that has been used to model asset price paths. By incorporating Hurst parameter to GBM to characterize long-memory phenomenon, the geometric fractional Brownian motion (GFBM) model was ...
Siti Nur Iqmal Ibrahim +2 more
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This article consists of a detailed and novel stochastic optimal control analysis of a coupled non-linear dynamical system. The state equations are modelled as an additional food-provided prey–predator system with Holling type III functional response for
Prakash Daliparthi Bhanu +1 more
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In this article, we study a fractional-order prey-predator model incorporating prey refuge and predator harvesting, employing a Holling type III functional response.
Aguegboh Nnaemeka Stanley +5 more
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Infectious illnesses like hepatitis place a heavy cost on global health, and precise mathematical models must be created in order to understand and manage them.
Aguegboh Nnaemeka S. +4 more
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Macroscopic limit of a Fokker-Planck model of swarming rigid bodies
We consider self-propelled rigid bodies interacting through local body-attitude alignment modelled by stochastic differential equations. We derive a hydrodynamic model of this system at large spatio-temporal scales and particle numbers in any dimension
Pierre Degond, Amic Frouvelle
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Existence and uniqueness of solution for a fractional hepatitis B model
Understanding the dynamics of infectious diseases using mathematical modeling is essential for developing prevention and control measures. Hepatitis B is still a major public health issue in many places, including Kenya, where the high incidence of ...
Aguegboh Nnaemeka Stanley +5 more
doaj +1 more source
Analytical and Numerical Treatments of Conservative Diffusions and the Burgers Equation. [PDF]
Prodanov D.
europepmc +1 more source
Loop-Erased Walks and Random Matrices. [PDF]
Arista J, O'Connell N.
europepmc +1 more source
FRACTALS WITH POINT IMPACT IN FUNCTIONAL LINEAR REGRESSION. [PDF]
McKeague IW, Sen B.
europepmc +1 more source

