[1] | “Bacteria.” UXL Encyclopedia of Science. 2002. Encyclopedia.com. 31 Mar. 2015 <http://www.encyclopedia.com>. |
|
[2] | Stanescu, D., and Chen-Charpentier, B. M. (2009). Random coefficient differential equation models for bacterial growth. Mathematical and Computer Modelling, 50(5), 885-895. |
|
[3] | Smith, H. L. (2007). Bacterial Growth. Retrieved on, 09-15. |
|
[4] | Podlubny, I. (1998). Fractional differential equations: an introduction to fractional derivatives, fractional differential equations, to methods of their solution and some of their applications (Vol. 198). Academic press. |
|
[5] | Miller, K. S., and Ross, B. An Introduction to the Fractional Calculus and Differential Equations. 1993. |
|
[6] | Dhage, B. C. (2012). Basic results in the theory of hybrid differential equations with linear perturbations os second type. Tamkang Journal of Mathematics, 44(2), 171-186. |
|
[7] | Lu, H., Sun, S., Yang, D., and Teng, H. (2013). Theory of fractional hybrid di_erential equations with linear perturbations of second type. Boundary Value Problems, 2013(1), 1-16. |
|
[8] | Dhage, B. C., and Lakshmikantham, V. (2010). Basic results on hybrid differential equations. Nonlinear Analysis: Hybrid Systems, 4(3), 414-424. |
|
[9] | Dhage, B. C., and Jadhav, N. S. (2013). Basic Results in the Theory of Hybrid Differential Equations with Linear Perturbations of Second Type. Tamkang Journal of Mathematics, 44(2), 171-186. |
|
[10] | Dhage, B. C. (2014). Approximation methods in the theory of hybrid differential equations with linear perturbations of second type. Tamkang Journal of Mathematics, 45(1), 39-61. |
|
[11] | Ibrahim R.W. (2012). Existence of deviating fractional differential equation, CUBO A Mathematical Journal, 14 (03), 127-140. |
|
[12] | Ibrahim, R. W., Kiliçman, A., and Damag, F. H. (2015). Existence and uniqueness for a class of iterative fractional differential equations. Advances in Difference Equations, 2015(1), 1-13. |
|
[13] | Ladde, G. S., Lakshmikantham, V., and Vatsala, A. S. (1985). Monotone iterative techniques for nonlinear differential equations (Vol. 27). Pitman Publishing. |
|
[14] | Diethelm, K. (2010). The analysis of fractional differential equations: An application-oriented exposition using dfferential operators of Caputo type (Vol. 2004). Springer Science and Business Media. |
|
[15] | Haubold, H. J., Mathai, A. M., and Saxena, R. K. (2011). Mittag-Leffer functions and their applications. Journal of Applied Mathematics, 2011. |
|
[16] | Loverro A. (2004). Fractional Calculus: History, Deffnitions and Applications for the Engineer. |
|
[17] | Kilbas, A. A. A., Srivastava, H. M., and Trujillo, J. J. (2006). Theory and applications of fractional differential equations (Vol. 204). Elsevier Science Limited. |
|
[18] | Faten H. Damag, Adem Kılıcman and RabhaW. Ibrahim, Findings of Fractional Iterative Differential Equations Involving First Order Derivative, Int. J. Appl. Comput. Math. |
|