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    Mathematical model for detecting diabetes in the Blood

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    Date
    2011
    Author
    Kwach, B
    Ongati, O
    Simwa, R
    Type
    Article
    Language
    en
    Metadata
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    Abstract
    This study presents a new mathematical model for Blood Glucose Regulatory System(BGRS) which includes epinephrine as a third variable in the form, Y = AY, and whose solution has been analyzed fur equilibrium and stability to provide the blood glucose concentrations for diabetics and non-diabetics. We establish that the final model is asymptotically stable compared to the existing models, that is, the eigenvalues of the coefficient matrix are complex numbers with negative real parts. Furthermore, the resonance period for the final model, that is, To = 2.9847134 hours, is far less than that of the existing model, showing that the glucose concentration returns to normal level within a shorter time.
    URI
    http://erepository.uonbi.ac.ke:8080/xmlui/handle/123456789/56926
    Citation
    Applied Mathematical Sciences, Vol. 5, 2011, no. 6, 279 - 286
    Publisher
    University of Nairobi,
     
    Department of Mathematics and Applied Statistics
     
    Subject
    Mathematics model, Linear system, Resonance period
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    • Faculty of Science & Technology (FST) [4284]

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