clear all close all clc %------------------------------------------------------------------------- % Physical parameters %------------------------------------------------------------------------- rho_c = 1000; % kg/m3 mu_c = 0.001; % Pa.s rho_d = 680; % kg/m3 mu_d = 5e-4; % Pa.s sigma = 0.03; % N/m % Range of diameters (mm) dmin = 0; dmax = 3; % number of classes Nc = 15; delta = (dmax-dmin)/Nc; % vector of lower diameter of the classes (di in mm) di = dmin:delta:dmax-delta; di_full = dmin:delta:dmax; % with 1 element more (the last one) % Initial distribution of diameters (before passage through the orifice) Ni = [0 0 0 0 0 0 25 50 100 200 250 200 100 50 25]; %------------------------------------------------------------------------- % Operating parameter of the process %------------------------------------------------------------------------- U = CD0 = 0.85; beta = 0.5; DeltaP = %------------------------------------------------------------------------- % Breakup modelling %------------------------------------------------------------------------- % Weber number We_di for each class (vector) We = % Breakup probability for each class (vector) P = %------------------------------------------------------------------------- % Number of fragments for each class (vector) Nf = % Size of fragments appearing from each class (size of daughter droplets) (vector) df = %------------------------------------------------------------------------- % Search of the class number of the fragments % cl_f is a vector that contains the class number of fragments of size df(i) for i=1:Nc look_for = df(i); for j=1:i if look_for >= di_full(j) && look_for < di_full(j+1) cl_f(i) = j; end end end %------------------------------------------------------------------------- % Number of unbroken droplets in each class (vector) not_bkup = % Number of broken droplets in each class (vector) bkup = %------------------------------------------------------------------------- % Total number of daughter droplets originating from mother droplets of higher classes for i=1:Nc for k=1:Nc-i end end %------------------------------------------------------------------------- % Final state distribution Nf_final = %------------------------------------------------------------------------- % Figure figure(1) %bar(di, Ni, delta, 'r')