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[26] AronsonDG,WeinbergerHF.Nonlineardiffusion inpopulationgenetics, combustionand nervepulsepropagation.In:GoldstainJA,editor.PartialDifferentialEquationsandRelated Topics,LectureNotes inMathematics.Berlin/NewYork:Springer-Verlag;1975;pp.446 [27] Okrasiski W, Parra MI, Cuadros F. Modeling evaporation using a nonlinear diffusion equation. JournalofMathematicalChemistry. 2001;30(2):195 [28] MikulaK,RamarosyN. Semi-implicit finite volume scheme for solvingnonlinear diffu- sionequations in imageprocessing.NumerischeMathematik. 2001;89(3):561-590 [29] SomasundrumM,AokiK.Thesteady-state currentatmicrocylinderelectrodesmodified by enzymes immobilized in conducting or non-conductingmaterial. Journal of Electro- analyticalChemistry. 2002;530(1–2):40-46 [30] EswariA, RajendranL.Analytical solution of steady state current an enzymemodified microcylinderelectrodes. JournalofElectroanalyticalChemistry. 2010;648:36-46 [31] Murray JD.MathematicalBiology.Vol. 175.Berlin: SpringerVerlag;1989 [32] MeenaA, EswariA, Rajendran L.Mathematicalmodelling of enzyme kinetics reaction mechanisms and analytical solutions of nonlinear reaction equations. Journal ofMathe- maticalChemistry. 2010;48:179-118 [33] Limoges B, Moiroux J, Savéant J-M. Kinetic control by the substrate and/or the co- substrate in electrochemicallymonitored redox enzymatic homogeneous systems cata- lytic responses incyclicvoltammetry. JournalofElectroanalyticalChemistry.2002;521:1-7 [34] Rasi M, Rajendran L, Subbiah A. Analytical expression of transient current-potential for redoxenzymatichomogenoussystem.SensorsandActuatorsBChemical.2015;B208:128-136 [35] AlquranM, Al-Khaled K, AnanbehH.New soliton solutions for systems of nonlinear evolution equations by the rational sine-cosine method. Studies in Mathematical Sci- ences. 2011;3(1):1-9 [36] MalflietW. Solitary wave solutions of nonlinear wave equations. American Journal of Physics. 1992;60(7):650-654 [37] El-Wakil SA,AbdouMA.Newexact travellingwave solutionsusingmodified extended tanh-functionmethod.ChaosSolitonsFractals. 2007;31(4):840-852 [38] Xia TC, Li B, Zhang HQ. New explicit and exact solutions for the Nizhnik-Novikov- Vesselovequation.AppliedMathematicsE-Notes. 2001;1:139-142 [39] IncM,ErgutM.Periodicwavesolutionsfor thegeneralizedshallowwaterwaveequation by the improved Jacobi elliptic functionmethod.AppliedMathematics E-Notes. 2005;5: 89-96 [40] ZhangS. Theperiodicwave solutions for the 2+1-dimensionalKonopelchenkoDubrovsky equations.ChaosSolitonsFractals.2006;30:1213-1220 [41] Feng ZS. The first integer method to study the Burgers-Kortewegde Vries equation. JournalofPhysicsA:Mathematical andGeneral. 2002;35(2):343-349 Advanced Chemical Kinetics34
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Advanced Chemical Kinetics
Titel
Advanced Chemical Kinetics
Autor
Muhammad Akhyar Farrukh
Herausgeber
InTech
Ort
Rijeka
Datum
2018
Sprache
englisch
Lizenz
CC BY 4.0
ISBN
978-953-51-3816-7
Abmessungen
18.0 x 26.0 cm
Seiten
226
Schlagwörter
Engineering and Technology, Chemistry, Physical Chemistry, Chemical Kinetics
Kategorien
Naturwissenschaften Chemie
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Advanced Chemical Kinetics