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Application of Daftardar-Gejiji and Jafari method to kinetic analysis of thermal inactivation of Jack bean urease

Treść / Zawartość
Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
Jack bean urease has been used as a good catalyst for hydrolysis of urea in various applications such as biotechnology and biomedical engineering. The wide range of applications require proper understanding of the thermal inactivation of the enzyme. Consequently, the theoretical analysis of the enzyme kinetic of the thermal inactivation is required. In this paper, a new iterative method proposed by Daftardar-Gejiji and the Jafari method is applied to analyse the kinetic of thermal inactivation of jack bean urease (EC3.5.1.5). The kinetics of the urease consist of three-reaction steps and included the Arrhenius equation for temperature-dependent rate constants as well as the temperature change in the initial heating period. The approximate analytical solutions are verified with results of numerical method using Runge-Kutta with the shooting method, and good agreements are established between the results of the methods. From the analytical investigation, it is established that the molar concentration of the native enzyme decreases as the time increases while the molar concentration of the denatured enzyme increases as the time increases. The time taken to reach the maximum value of the molar concentration of the native enzyme is the same as the time taken to reach the minimum value of the molar concentration of the denature enzyme. It is hoped that the information given in this theoretical investigation will assist in the kinetic analysis of thermal inactivation of the experimental results over handling rate constants and molar concentrations.
Rocznik
Strony
65--76
Opis fizyczny
Bibliogr. 24 poz., rys., tab.
Twórcy
autor
  • Department of Mechanical Engineering, University of Lagos, Akoka, Lagos, Nigeria
autor
  • Department of System Engineering, University of Lagos, Akoka, Lagos, Nigeria
Bibliografia
  • [1] Quin, Y., & Cabral, J.M. (2002). Properties and applications of urease. Biocatal. Biotransform., 20, 227-236, 2002.
  • [2] Dixon, N.E., Gazzola, C., Blakeley, R.L., & Zerner, B. (1975). Jack bean urease (E.C.3.5.1.5). A metalloenzyme. A simple biological role for nickel. J. Am. Chem. Soc., 97, 4131-4133.
  • [3] Winquist, F., Lundstroem, L., & Danielsson, B. (1988). Trace level analysis for mercury using urease in combination with an ammonia gas sensitive semiconductor structure. Anal. Lett. B, 21, 1801-1816.
  • [4] Miyagawa, K., Sumida, M., Nakao, M., Harada, M., Yamamoto, H., Kusumi, T., Yoshizawa, K., Amachi, T., & Nakayama, T. (1999). Purification, characterization and application of an acid urease from Arthrobacter mobilis. J. Biotechnol., 68, 227-236.
  • [5] Sansubrino, A., & Mascini, M. (1994). Development of an optical fibre sensor for ammonia, urea, urease and IgG. Biosens. Bioelectron., 9, 207-216.
  • [6] Godjevargova, T., & Dimov, A. (1997). Immobilization of urease onto membranes of modified acrylonitrile copolymer. J. Membr. Sci., 135, 93-98.
  • [7] Rejikumar, S., & Devi, S. (1998). Preparation and characterization of urease bound on crosslinked poly(vinyl alcohol). J. Mol. Catal. B, 4, 61-66.
  • [8] Chen, J.P., & Chiu, S.H. (2000). A poly(n-sopropylacrylamide-co-Nacroloxysuccinimide-co-2-hydroxyetyl methacrylate) composite hydrogel membrane for urease immobilization to enhance urea hydrolysis rate by temperature swing. Enzyme Microb. Technol., 26, 359-367.
  • [9] Lencki, W.R., Arul, J., & Neufeld R.J. (1992). Effect of subunit dissociation, denaturation, aggregation, coagulation, and decomposition on enzyme inactivation kinetics. II. Biphasic and grace period behavior. Biotechnol. Bioeng., 40, 1427-1434.
  • [10] Gianfreda, I., Marucci, G., Grizzuti, N., & Greco, G. (1985). Series mechanism of enzyme deactivation. Characterization of intermediate forms. Biotechnology and Bioengineering, 27, 877- 882.
  • [11] Garcia, D., Ortega, F., & Marty J-L. (1988). Kinetics of thermal inactivation of horseradish peroxidase:stabilizing effect of methoxypoly(ethylene glycol). Biotechnology and Applied Biochemistry, 27, 49-54.
  • [12] Fischer, J., Ulbrich, R., Zeimann, R., Flaten, S., Walna, P., Schleif, M., Pluschke, V., & Schellenberg, A. (1980). Thermal inactivation of immobilized enzymes. A kinetic study. Journal of Solid-phase Biochemistry, 5, 79-83.
  • [13] Ling, A.C., & Lund, D.B. (1978). Determining kinetic parameters for thermal inactivation of heat-resistant and heat-labile isoenzymes from thermal destruction curves. Journal of Food Science, 43, 1307-1310.
  • [14] Illeova, V., Polakovic, M., Stefuca, V., Acai, P., & Juma, M. (2003). Experimental modelling of thermal inactivation of urease. Journal of Biotechnology, 105(3), 235-243.
  • [15] Arroyo, M., Sanchez-Montero, J.M., & Sinisterra, J.V. (1999). Thermal stabilization of immobilized lipase B from Candida antartica on different supports: effect of water activity on enzyme activity in organic media. Enzyme and Microbial Technology, 24, 3-12.
  • [16] Ananthi, S.P., Manimozhi, P., Praveen, T., Eswari, A., & Rajendran, L. (2013). Mathematical Modeling and Analysis of the Kinetics of Thermal Inactivation of Enzyme. International Journal of Engineering Mathematics, Article ID 132827, 8 pages.
  • [17] Zhou, J.K. (1986). Differential Transformation and Its Applications for Electrical Circuits. Huazhong University Press, Wuhan, China (in Chinese).
  • [18] Daftardar-Gejji, V., & Hossein, J. (2006). An iterative method for solving nonlinear functional equations. J. Math Appl., 316, 753-763.
  • [19] Bhalekar, S., & Daftardar-Gejji, V. (2008). New iterative method: application topartial differntial equations. Appl. Math. Comput., 203, 778-783.
  • [20] Daftardar-Gejji, V., & Bhalekar, S. (2010). Solving fractional boundary value problems with Dirichlet boundary conditions using a new iterative method. Comput. Math. Appl., 59, 1801-1809.
  • [21] Daftardar-Gejji, V., & Bhalekar, S. (2008). An iterative method for solving fractional differential equations. Proc. Appl. Math. Mech., 7:2050017-18.
  • [22] Bhalekar, S., & Daftardar-Gejji, V. (2010). Solving evolution equations using a new iterativemethod. Numer Methods Partial Differ Equat., 26, 906-916.
  • [23] Jafari, H., Seifi, S., Alipoor, A., & Zabihi, M. (2009). An iterative method for solving linear andnonlinear fractional diffusion-wave equation. Int. e-J Numer Anal. Relat. Topics, 3, 20-32.
  • [24] Yaseen, M., & Samraiz, M. (2012). A modified new iterative method for solving linear andnonlinear Klein-Gordon Equations. Appl. Math. Sci., 6, 2979-2987.
Uwagi
Opracowanie rekordu w ramach umowy 509/P-DUN/2018 ze środków MNiSW przeznaczonych na działalność upowszechniającą naukę (2018)
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-67cdd46f-3c96-41e7-9b79-072b75490476
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