IMPACT OF PREVENTIVE PRACTICES ON ANAEMIA DUE TO MALARIA AMONG CHILDREN ATTENDING OUT-PATIENT CLINIC IN SPECIALIST HOSPITAL YOLA, ADAMAWA STATE, NIGERIA
DOI:
https://doi.org/10.33003/fjs-2020-0402-202Keywords:
House Spray, Malaria Anaemia, Mosquito Nets, YolaAbstract
The study focused on the impact of preventive practices on anaemia due to malaria among children. The study considered Out-Patients children who came to laboratory for malaria diagnostic test. Blood sample was examined using Giemsa stain for parasite detection and speciation. Informed consent was obtained and structured questionnaire were administered. Pack Cell Volume was used to screened for anaemia. A total of 310 children were sampled. Malaria anaemia in relation to types of net used, children that were anaemic with malaria used damage insecticide nets recorded highest and least among those using untreated insecticide net with 57.1% and 38.0% respectively (p˃0.05). Malaria anaemia based on insecticide application, those used cover cloth (50.0%) against mosquito vector and are anaemic with malaria recorded highest while those applied house spray (25.0%) had the least. Malaria anaemia with regard to sleeping habit of the child at night, high proportion were seen in children that were anaemic with malaria sleeping outdoor (56.5%) while those sleeping indoor (36.9%) recorded least (p˃0.05). Subjects that were anaemic with malaria and previously used Sulphonamides (51.4%) had highest prevalence (p˃0.05). Children that were anaemic with malaria and period of last treatment of four months (58.2%) recorded highest while period of last treatment of one month (24.1%) had the least (p˃0.05). Therefore, insecticide application using house spray, stayed indoor at night using mosquito nets had an impact on reducing the risk of anaemia due to malaria.
References
Dong, S-H. and Cruz-Irisson, M. (2012). Energy spectrum for a modified Rosen-Morse potential solved by proper quantization rule and its thermodynamic properties. J Math Chem, 50; 881-892 doi.10.1007/s10910-9931-3
Eyube, E.S., Y.Y. Jabil and Umar, Wadata. (2019a). Bound State Solutions of Non-Relativistic Schrödinger Equation with Hellmann Potential within the Frameworks of Generalized Pekeris Approximation of the Centrifugal Term Potential. Journal of the Nigerian Association of Mathematical Physics 52; 215-222
Eyube, E.S., Sanda, A. and Y.Y. Jabil (2019b). ℓ-wave analytical solutions of Schrödinger equation with Tietz-Hua potential. Journal of the Nigerian Association of Mathematical Physics 52; 223-230
Eyube, E.S., Yabwa, D. and Yerima, J.B. (2019c). Measurement of physical observables of a particle in a Morse potential. Transactions of the Nigerian Association of Mathematical Physics, 10; 51-60
Falaye, B.J., Ikhdair, S.M. and Hamzavi. M. (2015). Shifted Tietz-Wei oscillator for simulating the atomic interaction in diatomic molecules. Journal of Theoretical and Applied Mathematics, 9; 151-158
Falaye, B.J., Oyewumi, K.J., Ibrahim, T.T. Punyasena, M.A. and Onate, C.A. (2013). Bound state solution of Manning-Rosen Potential. Can. J. Phys., 91; 98-104 dx.doi.org/10.1139/cjp.2012-0330
Ferreira, F.J.S. and Bezerra, V.B. (2017). Some remarks concerning the centrifugal term approximation. Journal of Mathematical Physics, 58; 102104
Ferreira, F.J.S and Prudente, F.V. (2013). Pekeris approximation-another perspective. Physics Letters A, 377; 3027-3032
Greene, R.L. and Aldrich, C. (1976). Variational wave functions for a screened Coulomb potential. Physical Review A, 14; 2363-2366
Gu, X-Y. and Dong. S-H. (2011). Energy spectrum of the Manning-Rosen potential including centrifugal term solved by exact and proper quantization rules. J. Math Chem, 49; 2053-2062 doi./s10910-011-9877-5
Hamzavi, M., Rajabi, A.A. and Hassanabadi, H. (2014). The rotation-vibration of diatomic molecules with the Tietz-Hua rotating oscillator and approximation scheme to the centrifugal term. Molecular Physics. 110; 389-393 http://dx.doi.org/10.1080/00268976.2011.648962
Ikhdair, S.M. (2011). On the bound-state solutions of the Manning-Rosen potential including an improved approximation to the orbital centrifugal term. Physica Scripta, 83 (2011) 015010 (10pp) doi.org/10.1088/0031-8949/83/01/015010
Ikhdair, S.M. (2009). Rotation and vibration of diatomic molecule in the spatially-dependent mass Schrödinger equation with generalized q-deformed Morse potential. Chemical Physics, 361; 9-17 https://doi.org/10.1016/j.chemphys.2009.04.023
Ikhdair, S.M. and Sever, R. (2009). Exact quantization rule to the Kratzer-type potentials: an application to diatomic molecules. Journal of Materials Chemistry, 45; 1137 https://doi.org/10.1007/s10910-008-9438-8
Ikot, A.N., Awoga, O.A., Hassanabadi, H. and Maghoodi, E. (2014). Analytical approximate solutions of Schrödinger equation in D-dimensions with quadratic exponential-type potential for arbitrary ℓ-state. Communications in Theoretical Physics, 61; 457-463
Jia, C-S., Diao, Y-F., Liu, X-J., Wang, P-Q., Liu, J-Y. and Zhang, G-D. (2012). Equivalence of the Wei potential model and Tietz potential model for diatomic molecules. The Journal of Chemical Physics. 137; 014101 (2012) http://dx.doi.org/10.1063/1.4731340
Khodja, A., Benamira, F. and Guechi, L. (2018). Path integral discussion of the improved Tietz potential. Journal of Mathematical Physics, 59; 042108 https://doi.org/10.1063/1.5022285
Khordad, R. and Mirhosseini. (2015). Application of Tietz potential to study optical properties of spherical quantum dots. Pramana Journal of Physics, 85; 723-737 http://dx.doi.org/10.1080/00268976.2011.648962
Kunc, J.A and Gordillo-Vazquez. (1997). Rotational-vibrational levels of diatomic molecules represented by the Tietz-Hua rotating oscillator. J. Phys. Chem. A 101; 1595-1602
Louis, H., Ita, B.I. and Nzeata, N.I. (2019). Approximate solution of the Schrödinger equation with Manning-Rosen plus Hellmann potential and its thermodynamic properties using the proper quantization rule. The European Physical Journal Plus, 134; 315 doi.org/10.1140/epjp/i2019-12835-3
Lucha, W. and Schöberl, F.F. (1999). Solving Schrödinger equation for bound states with Mathematica 3.0 International Journal of Modern Physics, 10; 607-619. https://doi.org/10.1142/S0129183199000450
Ma, Z-Q. and Xu, B-W. (2005). Quantum correction in exact quantization rules. International Journal of Modern Physics E, 14; 599-610 doi.org/10.1142/s0218301305003429
NIST Computational Chemistry Comparison Benchmark Database NIST Standard Reference Database Number 101 Release 20, August 2019
Nasser, I., Abdelmonem, M.S. and Abdel-Hady, A. (2013). The Manning-Rosen Potential using J-matrix approach. Molecular Physics 3; 1-8 http://dx.doi.org/10.1080/00268976.2012.698026
Okorie, U.S., Ikot, A.N., Chukwuocha, E.O. and Rampho, G.J. (2020). Thermodynamic properties of improved deformed exponential-type potential for some diatomic molecules. Results in Physics, 17; 103978 http://doi.org/10.1016/j.rinp.2020.103078
Pekeris, C.L. (1934). The rotation-vibration coupling in diatomic molecules. Physical Review. 45; 98-103
Qiang, W-C., Chen, W-L., Li, K. and Wei, G-F. (2009). The scattering of the ℓ-wave Schrödinger equation with second Pöschl-Teller-like potential. Physica Scripta, 79 (2009) 025005 (6pp) doi.org/10.1088/0031-8949/79/02/025005
Roy, A.K. (2013). Accurate ro-vibrational spectroscopy of diatomic molecules in a Morse oscillator potential. Results in Physics. 3; 103-108 http://dx.doi.org/10.1016/j.rinp.2013.06.001
Serrano, F.A., Gu, X-Y. and Dong, S-H. (2010). Qiang-Dong proper quantization rule and its applications to exactly solvable quantum systems. Journal of Mathematical Physics, 51, 082103
Tang, H.M., Liang, G-C., Zhang, L-H., Zhao, F. and Jia, C-S. (2014). Molecular energies of the improved Tietz potential energy. Can. J. Chem. 92; 201-205 dx.doi.org/10.1139/cjc-2013-0466
Tsaur. G-Y. and Wang, J. (2014). A universal Laplace-transform approach to solving Schrodinger equation for all solvable models. Eur. J. Phys. 35; 015006 (17pp) doi.10.1088/0143-087/35/1/015006
Yanar, H., Tas, A., Salti, M. and Aydoddu, O. (2020). Ro-vibrational energies of CO molecule via improved generalized Pöschl-Teller potential and Pekeris-type approximation. The European Physical Journal plus 135; 292 http://dx.doi.org/10.1140/epjp/s13360-020-00297-9
Yazarloo, B.H., Hassanabadi, H. and Zarrinkamar, S. (2012). Oscillator strength based on the Möbius square potential under Schrödinger equation. The European Physical Journal Plus, 127; 51 doi.org/10.1140/epjp/i2012-12051-9
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