Author Topic: Coordinates of discrete phase in lagrangian approach using UDF  (Read 2295 times)

Offline mali28

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Coordinates of discrete phase in lagrangian approach using UDF
« on: January 30, 2012, 06:19:17 PM »
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Hi,

Can I get x, y, z coordinates of all the particle moving in a continuous phase using UDF during the iteration. The particles are tracked using lagrangian approach.


Thank you.


Offline piso

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Re: Coordinates of discrete phase in lagrangian approach using UDF
« Reply #1 on: February 02, 2012, 04:46:14 PM »
You can use:


Code: [Select]

Tracked_Particle *p;

int x,y,z;

x=p->state.pos[0];    // x component of the particle position
y=p->state.pos[1];   //y component of the particle position
z=p->state.pos[2];   //z component of the particle position



p is the pointer to the tracked particle.

Offline mali28

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Re: Coordinates of discrete phase in lagrangian approach using UDF
« Reply #2 on: February 02, 2012, 05:31:27 PM »
Thank you.


Offline moloy_kb

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Re: Coordinates of discrete phase in lagrangian approach using UDF
« Reply #3 on: April 25, 2012, 11:30:34 AM »
Dear piso
I am trying to do what u have mentioned in that thread. But my problem is when I try to write the location of each particle along with the ID of the tracked particle, it will give some erroneous result.
Bellow I am giving my UDF. I should know the exact location of each particle at any instant of time within the domain, so that with this information I can calculate the force.
Pl. reply.


#include "udf.h"
#define PI 3.14159               /*Assighned value for Pie*/
#define R_imp 1e-6               /*Radius of the Implant*/
#define mu_imp 2      /*Relative permeability of the Implant material*/
#define Tesla .6               /*Product of u0*H0*/
#define xfmp .4               /*weight fraction of froomagnetic material in MDCP*/
#define rhofmp 7850               /*Density of the ferromagnetic material*/
#define rhopol 950               /*Density of the binding polymer*/
#define r_mdcp 50e-9            /*radius of MDCP*/
#define Mfmp_s 1.735e6            /*Saturation Magnetization of Ferromagetic material*/   
#define Bolt_const 1.3806503e-23   /*Boltzman constant*/
#define Temp 309               /*Absolute Temperature*/
real x,y,theta;
real Numr1,Dnmr1,Term1,Numr2,Dnmr2,Term2,Term3,Numr3,Numr4,Numr5,Numr6,Dnmr3,Dnmr4,Dnmr5,Dnmr6;
real Term_sq,C1,Del_Phi_del_x,Del_Phi_del_y,Del2_Phi_del_x2,Del2_Phi_del_y2,Del2_Phi_del_xy;
real B_x,B_y,mod_B;
real Del_Bx_delx,Del_Bx_dely,Del_By_delx,Del_By_dely;
real wfmp_denom,wfmp_numr,wfmp;
real V_p,beta_numr,beta_dnmr,beta1,beta,Lan_beta;
real moment1,moment2,moment3,moment4,moment_x,moment_y;
real Fmx1,Fmx2,Fmx,Fmy1,Fmy2,Fmy,bforce;
float x1,y1,z1;
DEFINE_DPM_BODY_FORCE(particle_body_force,p,i)
{
   FILE *pf;
    theta=0;
     x=P_POS(p)[0];
     y=P_POS(p)[1];
    Term_sq=(x*x+y*y);
   x1=p->state.pos[0];
     y1=p->state.pos[1];
    z1=p->state.pos[2];

if(NULL == (pf = fopen("particle_position.txt","a")))
Error("Could not open file for append!\n");
fprintf(pf,"%d\t%e\t%e\n",p,x1,y1);
fclose(pf);
/*calculation of Term1 in expression of Phi*/
    Numr1=mu_imp-1;
    Dnmr1=mu_imp+1;
    Term1=Numr1/Dnmr1;
 /*calculation of Term2 in expression of Phi*/
    Term2=R_imp*R_imp;
    C1=Term1*Term2;
 /*calculation of Dphi/dx*/
    Numr2=((cos(theta)*(y*y-x*x))-(2*x*y*sin(theta)));
    Dnmr2=Term_sq*Term_sq;
    Del_Phi_del_x=C1*Numr2/Dnmr2;
/*calculation of Dphi/dy*/
    Numr3=((sin(theta)*(x*x-y*y))-(2*x*y*cos(theta)));
    Dnmr3=Term_sq*Term_sq;
    Del_Phi_del_y=C1*Numr3/Dnmr3;
/*calculation of D2phi/dx2*/
    Numr4=((x*cos(theta)*(x*x-3*y*y))+(y*sin(theta)*(3*x*x-y*y)));
    Dnmr4=Term_sq*Term_sq*Term_sq;
    Del2_Phi_del_x2=2*Tesla*C1*Numr4/Dnmr4;
/*calculation of D2phi/dy2*/
    Numr5=((x*cos(theta)*(-x*x+3*y*y))+(y*sin(theta)*(-3*x*x+y*y)));
    Dnmr5=Term_sq*Term_sq*Term_sq;
    Del2_Phi_del_y2=2*Tesla*C1*Numr5/Dnmr5;
/*calculation of D2phi/dxdy*/
    Numr6=((y*cos(theta)*(3*x*x-y*y))+(x*sin(theta)*(3*y*y-x*x)));
    Dnmr6=Term_sq*Term_sq*Term_sq;
    Del2_Phi_del_xy=2*Tesla*C1*Numr6/Dnmr6;
/*calculation of B*/
    B_x=(Tesla)*cos(theta)-(Tesla)*Del_Phi_del_x;
     B_y=(Tesla)*sin(theta)-(Tesla)*Del_Phi_del_y;;
    mod_B=sqrt((B_x*B_x)+(B_y*B_y));
/*calculation of volume fraction*/
    wfmp_denom=(xfmp+((1-xfmp)*(rhofmp/rhopol)));
    wfmp_numr=xfmp;
    wfmp=wfmp_numr/wfmp_denom;
/*calculation of volume of MDCP*/
    V_p=(4/3)*PI*(r_mdcp*r_mdcp*r_mdcp);
/*calculation of Beta*/
    beta_numr=wfmp*V_p*Mfmp_s;
    beta_dnmr=Bolt_const*Temp;
    beta1=beta_numr/beta_dnmr;
    beta=beta1*mod_B;
/*calculation of langevin function*/
    Lan_beta=1/(tanh(beta))-1/beta;
/*calculation of magnetic moment*/
    moment1=wfmp*V_p*Mfmp_s;
    moment2=Lan_beta;
    moment3=mod_B;
    moment4=(moment1*moment2)/moment3;
    moment_x=moment4*B_x;
    moment_y=moment4*B_y;
   
     if(i==0.)

   {
      Fmx1=moment_x*Del2_Phi_del_x2;
      Fmx2=moment_y*Del2_Phi_del_xy;
      Fmx=Fmx1+Fmx2;
      bforce=-Fmx;
   }
       else if(i==1.)
   {
      Fmy1=moment_x*Del2_Phi_del_xy;
      Fmy2=moment_y*Del2_Phi_del_y2;
      Fmy=Fmy1+Fmy2;
      bforce=-Fmy;
   }
     return(bforce/P_MASS(p));
}

Offline pitney1

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Re: Coordinates of discrete phase in lagrangian approach using UDF
« Reply #4 on: April 25, 2012, 11:45:19 AM »
I dont get any error in compiling and loading the above UDF.

Offline moloy_kb

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Re: Coordinates of discrete phase in lagrangian approach using UDF
« Reply #5 on: April 26, 2012, 05:35:56 AM »
Dear pitney1
Thanks for your reply. I can also run the udf, but the problem is that I wants to know the instantaneous location of all the particles inside the domain. But from the file it is quite difficult to find what is the location of say 10th particle?So, how to sort it out that the location of each particle against the particle ID.
Pl. help me in this regard....

Offline pitney1

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Re: Coordinates of discrete phase in lagrangian approach using UDF
« Reply #6 on: April 26, 2012, 08:40:10 AM »
why do you need to know the location of the particles? Are you doing steady particle tracking or unsteady?

Offline moloy_kb

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Re: Coordinates of discrete phase in lagrangian approach using UDF
« Reply #7 on: April 27, 2012, 04:37:53 AM »
I am doing unsteady particle tracking and from the known location of each particle at any instant of time within the domain I have to calculate one interactive force which is a function of the position vector of each particle. Suppose in the domain at any instant of time say 50 particles are there. So, interactive force on suppose, 10th particle is a function of radius vector of all the other particle (i.e, 49 particles) measured from the center of the 10th particle.
For, this force calculation I need the location of individual particle.
Another question is that for this type of analysis if we perform steady tracking is it possible to know the location of each particle?