Title : 
Numerical solution of breakage population balance equations using differential algebraic equations form
         
        
            Author : 
Narni, Nageswara Rao
         
        
            Author_Institution : 
Dept. of Math., Rajiv Gandhi Univ. of Knowledge Technol., Gachibowli, India
         
        
        
        
        
            Abstract : 
In this paper a new numerical approach is formulated to solve the breakage population balance equations along with its moments. In this approach the breakage equations are reformulated to a new class of differential equations known as differential algebraic equations. These equations involve differential equations along with algebraic constraints. Here we consider the moment preserving constraint as the algebraic constraint. The resulting differential algebraic equations are solved numerically using multistep methods of the MATLAB ODE suite.
         
        
            Keywords : 
differential algebraic equations; mathematics computing; numerical analysis; MATLAB ODE suite; algebraic constraint; algebraic constraints; breakage population balance equations; differential algebraic equation form; moment preserving constraint; multistep method; numerical solution; MATLAB; Sociology; Statistics;
         
        
        
        
            Conference_Titel : 
Advances in Computing, Communications and Informatics (ICACCI), 2013 International Conference on
         
        
            Conference_Location : 
Mysore
         
        
            Print_ISBN : 
978-1-4799-2432-5
         
        
        
            DOI : 
10.1109/ICACCI.2013.6637381