Mathematical Methods By Sm Yusuf Solution Manual [CRACKED] Free Download 29
Mathematical Methods By Sm Yusuf Solution Manual [CRACKED] Free Download 29
Mathematical Methods By Sm Yusuf Solution Manual Free Download 29
It is evident that the model (6) under consideration is not quasilinear due to the fact that the coefficient “a” of the fractional-order term is different from the coefficient of the integer-order term, which is not a function of particular variable. Therefore, the fractional-order model (6) is not quasilinear and the classical model (7) is not quasilinear.
Here, we deal with the fractional model with boundedness and positivity of the solution, and some conclusion is drawn. The effects of fractional-order parameter (lpha ), constant “a”, and initial condition on the positivity of the solution for fractional-order Liepnitz-type food chain model is analyzed using LADM. In the context of this comment, boundedness and positivity of the solution is being interpreted as long as the series of fractions form a ratio, then the absolute values of its numerator and denominator are convergent, non-zero and positive.
Also, the series is infinite, by the absolute values of the numerator and denominator are convergent, non-zero and positive (the series is finite), then the absolute values of its numerator and denominator are convergent, non-zero and positive.
A few comments and observations are in order about the analytical solutions for the fractional model (6). A great deal of the literature on analytical solutions for models involving fractional-order derivatives is available.
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