02120nam a2200217 a 4500001001400000003000700014005001700021008004100038020002200079040000800101100002900109245007700138260003400215300005700249502009000306504002800396520138900424650003101813650002901844650002901873vtls000058097KUKTEM20251114204510.0111229t2010 my a f m 001 0 eng d aTHE0004165(Local) aUMP0 aMohamad Fikhri Nor Azman10aDevelopment of nonlinear model for pH system /cMohamad Fikhri Nor Azman aKuantan, Pahang :bUMP,c2010 axiv, 46 p. :bill. (some col.) ;c30 cm. +e1 CD-ROM aProject paper (Bachelor of Chemical Engineering) -- Universiti Malaysia Pahang - 2010 aBibliography : p. 39-413 aThe control of pH process is a problem frequently encountered in the chemical process and biotechnology industries. It has been recognized as a challenging problem due to the time varying and nonlinear characteristics of the pH processes. This is particularly true when control has to be achieved in the neutral range (a pH betweens 6 to 8) when only strong acid and strong bases are present. The objectives of this research are development mathematical model for pH system, simulation studies under steady and unsteady state condition and validation of mathematical model through experimentation. The model of the pH process applied in this paper known as the principle of physico- chemical dynamic modeling. This model used acetic acid and sodium hydroxide for simulating the behavior of a simple pH process in a time optimal control loop. The mathematical model based on first principles is developed from acetate balance, sodium balance, acetic acid equilibrium, water equilibrium and electroneutrality equation. Then, the model equations are solved in MATLAB environment. The results from the MATLAB simulation program are compared with experimental result to validate the developed fundamental model. The results showed that most of the error between the model and experiment result are within 3% which proved the model has the capability to capture the dynamics of the process. 0aHydrogen-ion concentration 0aNonlinear control theory 0aChemical process control