THE EFFECTS OF METHANOLIC LEAF EXTRACT OF GONGRONEMA LATIFOLIUM ON MILK YIELD AND SOME LACTOGENIC HORMONES IN LACTATING WISTAR RATS
DOI:
https://doi.org/10.33003/fjs-2022-0602-771Keywords:
Galactagogue, Gongronema latifolium, lactation, lactogenic, prolactinAbstract
Proper and exclusive breastfeeding is recommended during the early infancy stage of a child. Lactation insufficiency serves as a hinderance to this. Gongronema latifolium is an important medicinal plant known for its various therapeutic effects. The lactogenic effects of Gongronema latifolium used locally to boost lactation was investigated. Twenty Wistar dams were grouped into five groups (n=4); consisting of control group (1 ml/kg distilled water), standard drug group (metoclopramide 5 mg/kg), 200 mg /kg, 400 mg/kg and 800 mg/kg Gongronema latifolium methanolic extract groups. The pups were weighed 18 hours after the administration of Gongronema latifolium orally, to assess milk yield while the serum was gotten from the dams on the ninth day of administration. Toxicity study showed that the plant extract was non-toxic (LD50 > 5000 mg/kg) when administered orally. The leaf extract significantly increased the serum prolactin (p< 0.05). There was also significant increase in the milk yield in the group administered with Gongronema latifolium group versus the control group (7.28 ± 1.15 g/pup, 7.33 ± 1.08 g/pup and 9.68 ± 0.97 g/pup vs 5.5 ± 1.01 g/pup respectively). These lactogenic effects were also dose- dependent. The leaf extract had no significant effect on the oxytocin serum concentration of the lactating Wistar rats. The lactogenic effect Gongronema latifolium may be ascribed to the presence of phytochemicals such as Saponins (e.g., diosgenin, kaempferol, quercetin and silybin) that have phytoestrogenic effects that could promote milk synthesis, secretory differentiation and mammary epithelial cells proliferations.
References
Al-Huniti, N.S. Nimr, M.A.and Naji, M. (2002). Dynamic response of a rod due to a moving heat source under the hyperbolic heat conduction model, Journal of Sound and vibration, 242(4), 629-640.
Allawee Z.Y.A. (2018). Application new iterative method for solving nonlinear Burger’s equation and coupled Burger’s equations, International Journal of Computer Science, vol. 15, Issue 3, 31-35.
Articolo, G.A. (2009). Partial Differential Equations and Boundary Value Problems with Maple, Second Edition. Academic Press.
Bergman, T.L., Lavine, A.S., Incropera, F.P. and DeWitt, D.P. (2011). Fundamentals of Heat and Mass transfer, 8th edition, WileyPLUS.
Bhalekar, S. and Gejji, V. (2008). New iterative method application to partial differential equations, Appl. Math. Comput. 203, 778-783.
Cannon, J.R. and Browder F.E. (1984). The One–dimensional Heat Equation (Encyclopedia of Mathematics and its Applications Book) (1st Edition), Cambridge University Press.
Cheniguel, A. (2014). Numerical Method for the Heat Equation with Dirichlet and Neumann conditions, Proceedings of the International MultiConference of Engineers and Computer Scientists 2014, Vol. I, IMECS 2014, March 12 - 14, 2014, Hong Kong.
Daftardar-Gejji, V. and Jafari, H. (2006). Solving a system of nonlinear equations using new iterative method, Journal of Mathematics Analysis and Application. 316, 753.
Falade, K.I., Tiamiyu, A.T. and Tolufase, E. (2020). A study of thin plate vibration using homotopy perturbation algorithm, International Journal of Engineering and Innovative Research 2, Issue 2, 92-101.
Guenther, R.B. and Lee, J.W. (1996). Partial Differential Equations of Mathematical Physics and Integral Equations, Courier Corporation.
Haggkvisk, A. (2009). The plate thermometer as a mean of calculating incident heat radiation: a practical and theoretical study, Independent Student Thesis Advanced Level. www.diva.portal.org
He, J. (1999). Homotopy perturbation technique, Computer Methods in Applied Mechanics and Engineering, Vol. 178 (3-4), 257-262.
Hemeda, A.A. (2012). Homotopy perturbation method for solving systems of nonlinear coupled equations, Applied Mathematical Sciences, Vol. 6, No. 96, pp. 4787 – 4800.
Makhtoumi, M. (2017). Numerical solutions of heat diffusion equation over one- dimensional rod region, International Journal of Science and Advanced Technology, volume 7, No. 3, 10-13.
Moore, J.D. (2005). Introduction to Partial Differential Equations, Revised edition, Kendall Hunt Publishing Company.
Singh, M.K. and Chatterjee, A. (2017). Solution of one dimensional space- and time- fractional advection– dispersion equation by homotopy perturbation method, Institute of Geophysics, Polish Academy of Sciences and Polish Academy of Sciences - Acta Geophysica, 65, Issue 2, 353-361.
Wegrzyn-Skrzypczak, E. and Skrzypczak, T. (2017). Analytical and numerical solution of the heat conduction problem in the rod, Journal of Applied Mathematics and Computational Mechanics, volume 16, Issue 6, 79-86
Xiao Y., Srivastava, H.M. and Catani, C. (2015). Local fractional homotopy perturbation method for solving partial differential equations arising in mathematical physics, Romanian Reports in Physics, Vol. 67, No. 3, 752–761.
Published
How to Cite
Issue
Section
FUDMA Journal of Sciences