-                      r34c3020
+                      r8e91f01
         double uplim,lolim;             //upper and lower integration limits
         double summ,zi,yyy,answer,vcyl;                 //running tally of integration
         Pi = 4.0*atan(1.0);
         lolim = 0;
         uplim = Pi/2.0;
         summ = 0.0;                     //initialize intergral
         scale = dp[0];                  //make local copies in case memory moves
         radius = dp[1];
 …
                 summ += yyy;
+        }
         answer = (uplim-lolim)/2.0*summ;
         // Multiply by contrast^2
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double summ,zi,yyy,answer,vell;                 //running tally of integration
         double summj,vaj,vbj,zij,arg;                   //for the inner integration
         Pi = 4.0*atan(1.0);
         va = 0;
 …
         vaj=0;
         vbj=Pi;         //endpoints of inner integral
         summ = 0.0;                     //initialize intergral
         scale = dp[0];                  //make local copies in case memory moves
         ra = dp[1];
 …
                 //divide integral by Pi
                 answer /=Pi;
                 //now calculate outer integral
                 arg = q*length*zi/2;
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double summ,zi,yyy,answer,vell;                 //running tally of integration
         double summj,vaj,vbj,zij,arg;                   //for the inner integration
         Pi = 4.0*atan(1.0);
         va = 0;
 …
         vaj=0;
         vbj=Pi;         //endpoints of inner integral
         summ = 0.0;                     //initialize intergral
         scale = dp[0];                  //make local copies in case memory moves
         ra = dp[1];
 …
                 //divide integral by Pi
                 answer /=Pi;
                 //now calculate outer integral
                 arg = q*length*zi/2;
 …
                 summ += yyy;
+        }
         answer = (vb-va)/2.0*summ;
         // Multiply by contrast^2
 …
         answer *= scale;
         // add in the background
         answer += bkg;
+        answer += bkg;
         return answer;
+}
 …
         double summ,zi,yyy,answer;                      //running tally of integration
         double summj,vaj,vbj,zij;                       //for the inner integration
         Pi = 4.0*atan(1.0);
         va = 0;
 …
         vaj = 0;
         vbj = 1;                //endpoints of inner integral
         summ = 0.0;                     //initialize intergral
         scale = dp[0];                  //make local copies in case memory moves
         aa = dp[1];
 …
                 //now calculate the value of the inner integral
                 answer = (vbj-vaj)/2.0*summj;
                 //now calculate outer integral
                 yyy = Gauss76Wt[i] * answer;
                 summ += yyy;
         }               //final scaling is done at the end of the function, after the NT_FP64 case
         answer = (vb-va)/2.0*summ;
         // Multiply by contrast^2
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double summj,vaj,vbj;                   //for the inner integration
         double mu,mudum,arg,sigma,uu,vol;
         //      Pi = 4.0*atan(1.0);
         va = 0;
 …
         vaj = 0;
         vbj = 1;                //endpoints of inner integral
         summ = 0.0;                     //initialize intergral
         scale = dp[0];                  //make local copies in case memory moves
         aa = dp[1];
 …
         delrho = dp[4];
         bkg = dp[5];
         mu = q*bb;
         vol = aa*bb*cc;
 …
         aa = aa/bb;
         cc = cc/bb;
         for(i=0;i<nordi;i++) {
                 //setup inner integral over the ellipsoidal cross-section
                 summj=0;
                 sigma = ( Gauss76Z[i]*(vb-va) + va + vb )/2.0;          //the outer dummy
                 for(j=0;j<nordj;j++) {
                         //76 gauss points for the inner integral
 …
                 //now calculate the value of the inner integral
                 answer = (vbj-vaj)/2.0*summj;
                 arg = mu*cc*sigma/2;
                 if ( arg == 0 ) {
 …
                         answer *= sin(arg)*sin(arg)/arg/arg;
+                }
                 //now sum up the outer integral
                 yyy = Gauss76Wt[i] * answer;
                 summ += yyy;
         }               //final scaling is done at the end of the function, after the NT_FP64 case
         answer = (vb-va)/2.0*summ;
         // Multiply by contrast^2
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double va,vb,zi;                //upper and lower integration limits
         double summ,answer,pi;                  //running tally of integration
         pi = 4.0*atan(1.0);
         va = 0;
         vb = 1;         //limits of numerical integral
         summ = 0.0;                     //initialize intergral
         scale = dp[0];          //make local copies in case memory moves
         rcore = dp[1];
 …
         delrho = dp[4];
         bkg = dp[5];
         for(i=0;i<nord;i++) {
                 zi = ( Gauss76Z[i]*(vb-va) + va + vb )/2.0;
                 summ += Gauss76Wt[i] * HolCylKernel(q, rcore, rshell, length, zi);
+        }
         answer = (vb-va)/2.0*summ;
         // Multiply by contrast^2
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double va,vb,zi;                //upper and lower integration limits
         double summ,answer,pi;                  //running tally of integration
         pi = 4.0*atan(1.0);
         va = 0;
         vb = 1;         //limits of numerical integral
         summ = 0.0;                     //initialize intergral
         scale = dp[0];                  //make local copies in case memory moves
         nua = dp[1];
 …
         delrho = dp[3];
         bkg = dp[4];
         for(i=0;i<nord;i++) {
                 zi = ( Gauss76Z[i]*(vb-va) + va + vb )/2.0;
                 summ += Gauss76Wt[i] * EllipsoidKernel(q, a, nua, zi);
+        }
         answer = (vb-va)/2.0*summ;
         // Multiply by contrast^2
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double summ,zi,yyy,answer,Vpoly;                        //running tally of integration
         double range,zz,Pi;
         Pi = 4.0*atan(1.0);
         range = 3.4;
         summ = 0.0;                     //initialize intergral
         scale = dp[0];                  //make local copies in case memory moves
         radius = dp[1];
 …
         delrho = dp[4];
         bkg = dp[5];
         zz = (1.0/pd)*(1.0/pd) - 1.0;
         lolim = radius*(1.0-range*pd);          //set the upper/lower limits to cover the distribution
         if(lolim<0) {
 …
+        }
         uplim = radius*(1.0+range*pd);
         for(i=0;i<nord;i++) {
                 zi = ( Gauss20Z[i]*(uplim-lolim) + uplim + lolim )/2.0;
 …
                 summ += yyy;
+        }
         answer = (uplim-lolim)/2.0*summ;
         //normalize by average cylinder volume
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double summ,zi,yyy,answer,Vpoly;                        //running tally of integration
         double range,zz,Pi;
         Pi = 4.0*atan(1.0);
         range = 3.4;
         summ = 0.0;                     //initialize intergral
         scale = dp[0];                  //make local copies in case memory moves
         radius = dp[1];
 …
         delrho = dp[4];
         bkg = dp[5];
         zz = (1.0/pd)*(1.0/pd) - 1.0;
         lolim = length*(1.0-range*pd);          //set the upper/lower limits to cover the distribution
         if(lolim<0) {
 …
+        }
         uplim = length*(1.0+range*pd);
         for(i=0;i<nord;i++) {
                 zi = ( Gauss20Z[i]*(uplim-lolim) + uplim + lolim )/2.0;
 …
                 summ += yyy;
+        }
         answer = (uplim-lolim)/2.0*summ;
         //normalize by average cylinder volume (first moment)
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double summ,zi,yyy,answer,Vcyl;                 //running tally of integration
         double Pi;
         Pi = 4.0*atan(1.0);
+        Pi = 4.0*atan(1.0);
         lolim = 0.0;
         uplim = Pi/2.0;
         summ = 0.0;                     //initialize intergral
         scale = dp[0];          //make local copies in case memory moves
         rcore = dp[1];
 …
         rhosolv = dp[6];
         bkg = dp[7];
         halfheight = length/2.0;
         for(i=0;i<nord;i++) {
                 zi = ( Gauss76Z[i]*(uplim-lolim) + uplim + lolim )/2.0;
 …
                 summ += yyy;
+        }
         answer = (uplim-lolim)/2.0*summ;
         // length is the total core length
+        // length is the total core length
         Vcyl=Pi*(rcore+thick)*(rcore+thick)*(length+2.0*thick);
         answer /= Vcyl;
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double summ,yyy,answer,Vpoly;                   //running tally of integration
         double Pi,AR,Rsqrsumm,Rsqryyy,Rsqr;
         Pi = 4.0*atan(1.0);
+        Pi = 4.0*atan(1.0);
         summ = 0.0;                     //initialize intergral
         Rsqrsumm = 0.0;
         scale = dp[0];
         radius = dp[1];
 …
         rhosolv = dp[8];
         bkg = dp[9];
         lolim = exp(log(radius)-(4.*sigma));
         if (lolim<0) {
 …
+        }
         uplim = exp(log(radius)+(4.*sigma));
         for(i=0;i<nord;i++) {
                 rad = ( Gauss20Z[i]*(uplim-lolim) + uplim + lolim )/2.0;
 …
                 Rsqrsumm += Rsqryyy;
+        }
         answer = (uplim-lolim)/2.0*summ;
         Rsqr = (uplim-lolim)/2.0*Rsqrsumm;
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double summ,zi,yyy,answer,oblatevol;                    //running tally of integration
         double Pi;
         Pi = 4.0*atan(1.0);
+        Pi = 4.0*atan(1.0);
         lolim = 0.0;
         uplim = 1.0;
         summ = 0.0;                     //initialize intergral
         scale = dp[0];          //make local copies in case memory moves
         crmaj = dp[1];
 …
         delpc = dp[5];
         delps = dp[6];
         bkg = dp[7];
+        bkg = dp[7];
         for(i=0;i<nord;i++) {
                 zi = ( Gauss76Z[i]*(uplim-lolim) + uplim + lolim )/2.0;
 …
                 summ += yyy;
+        }
         answer = (uplim-lolim)/2.0*summ;
         // normalize by particle volume
         oblatevol = 4*Pi/3*trmaj*trmaj*trmin;
         answer /= oblatevol;
         //convert to [cm-1]
         answer *= 1.0e8;
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double summ,zi,yyy,answer,prolatevol;                   //running tally of integration
         double Pi;
         Pi = 4.0*atan(1.0);
+        Pi = 4.0*atan(1.0);
         lolim = 0.0;
         uplim = 1.0;
         summ = 0.0;                     //initialize intergral
         scale = dp[0];          //make local copies in case memory moves
         crmaj = dp[1];
 …
         delpc = dp[5];
         delps = dp[6];
         bkg = dp[7];
+        bkg = dp[7];
         for(i=0;i<nord;i++) {
                 zi = ( Gauss76Z[i]*(uplim-lolim) + uplim + lolim )/2.0;
 …
                 summ += yyy;
+        }
         answer = (uplim-lolim)/2.0*summ;
         // normalize by particle volume
         prolatevol = 4*Pi/3*trmaj*trmin*trmin;
         answer /= prolatevol;
         //convert to [cm-1]
         answer *= 1.0e8;
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         int nord=76;                    //order of integration
         double Pi;
         Pi = 4.0*atan(1.0);
+        Pi = 4.0*atan(1.0);
         va = 0.0;
         vb = Pi/2.0;
         summ = 0.0;                     //initialize intergral
         scale = dp[0];
         rcore = dp[1];
 …
         gsd = dp[8];
         bkg = dp[9];
         d=2.0*thick+length;
         halfheight = length/2.0;
         for(i=0;i<nord;i++) {
                 zi = ( Gauss76Z[i]*(vb-va) + vb + va )/2.0;
 …
                 summ += yyy;
+        }
         answer = (vb-va)/2.0*summ;
         // length is the total core length
+        // length is the total core length
         vcyl=Pi*rcore*rcore*(2.0*thick+length)*N;
         answer /= vcyl;
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double inten, qval,Pq;
         double Pi;
         Pi = 4.0*atan(1.0);
         scale = dp[0];
 …
         bkg = dp[4];
         qval = q;
         Pq = 2.0*contr*contr/qval/qval*(1.0-cos(qval*del)*exp(-0.5*qval*qval*sig*sig));
         inten = 2.0*Pi*scale*Pq/(qval*qval);            //this is now dimensionless...
         inten /= del;                   //normalize by the thickness (in A)
         inten *= 1.0e8;         // 1/A to 1/cm
         return(inten+bkg);
+}
 …
         double Pi,Euler,dQDefault,fii;
         int ii,NNint;
         Euler = 0.5772156649;           // Euler's constant
         dQDefault = 0.0025;             //[=] 1/A, q-resolution, default value
+        dQDefault = 0.0;//0.0025;               //[=] 1/A, q-resolution, default value
         dQ = dQDefault;
         Pi = 4.0*atan(1.0);
         qval = q;
         scale = dp[0];
         dd = dp[1];
 …
         Cp = dp[6];
         bkg = dp[7];
         Pq = 2.0*contr*contr/qval/qval*(1.0-cos(qval*del)*exp(-0.5*qval*qval*sig*sig));
         NNint = (int)NN;                //cast to an integer for the loop
         ii=0;
         Sq = 0.0;
         for(ii=1;ii<(NNint-1);ii+=1) {
                 fii = (double)ii;               //do I really need to do this?
                 temp = 0.0;
                 alpha = Cp/4.0/Pi/Pi*(log(Pi*ii) + Euler);
 …
                 t2 = 2.0*qval*qval*dd*dd*alpha;
                 t3 = dQ*dQ*dd*dd*ii*ii;
                 temp = 1.0-ii/NN;
                 temp *= cos(dd*qval*ii/(1.0+t1));
                 temp *= exp(-1.0*(t2 + t3)/(2.0*(1.0+t1)) );
                 temp /= sqrt(1.0+t1);
                 Sq += temp;
+        }
         Sq *= 2.0;
         Sq += 1.0;
         inten = 2.0*Pi*scale*Pq*Sq/(dd*qval*qval);
         inten *= 1.0e8;         // 1/A to 1/cm
     return(inten+bkg);
+}
 …
         double Pi,Euler,dQDefault,fii;
         int ii,NNint;
         Euler = 0.5772156649;           // Euler's constant
         dQDefault = 0.0025;             //[=] 1/A, q-resolution, default value
         dQ = dQDefault;
         Pi = 4.0*atan(1.0);
         qval= q;
         scale = dp[0];
         dd = dp[1];
 …
         Cp = dp[8];
         bkg = dp[9];
         drh = SLD_H - SLD_S;
         drt = SLD_T - SLD_S;    //correction 13FEB06 by L.Porcar
         Pq = drh*(sin(qval*(delH+delT))-sin(qval*delT)) + drt*sin(qval*delT);
         Pq *= Pq;
         Pq *= 4.0/(qval*qval);
         NNint = (int)NN;                //cast to an integer for the loop
         ii=0;
         Sq = 0.0;
         for(ii=1;ii<(NNint-1);ii+=1) {
                 fii = (double)ii;               //do I really need to do this?
                 temp = 0.0;
                 alpha = Cp/4.0/Pi/Pi*(log(Pi*ii) + Euler);
 …
                 t2 = 2.0*qval*qval*dd*dd*alpha;
                 t3 = dQ*dQ*dd*dd*ii*ii;
                 temp = 1.0-ii/NN;
                 temp *= cos(dd*qval*ii/(1.0+t1));
                 temp *= exp(-1.0*(t2 + t3)/(2.0*(1.0+t1)) );
                 temp /= sqrt(1.0+t1);
                 Sq += temp;
+        }
         Sq *= 2.0;
         Sq += 1.0;
         inten = 2.0*Pi*scale*Pq*Sq/(dd*qval*qval);
         inten *= 1.0e8;         // 1/A to 1/cm
         return(inten+bkg);
+}
 …
         double inten, qval,Pq,drh,drt;
         double Pi;
         Pi = 4.0*atan(1.0);
         qval= q;
 …
         slds = dp[5];
         bkg = dp[6];
         drh = sldh - slds;
         drt = sldt - slds;              //correction 13FEB06 by L.Porcar
         Pq = drh*(sin(qval*(delH+delT))-sin(qval*delT)) + drt*sin(qval*delT);
         Pq *= Pq;
         Pq *= 4.0/(qval*qval);
         inten = 2.0*Pi*scale*Pq/(qval*qval);            //dimensionless...
         inten /= 2.0*(delT+delH);                       //normalize by the bilayer thickness
         inten *= 1.0e8;         // 1/A to 1/cm
         return(inten+bkg);
+}
 …
         double scale,L,B,bkg,rad,qr,cont;
         double Pi,flex,crossSect,answer;
         Pi = 4.0*atan(1.0);
+        Pi = 4.0*atan(1.0);
         scale = dp[0];          //make local copies in case memory moves
         L = dp[1];
 …
         cont = dp[4];
         bkg = dp[5];
         qr = q*rad;
         flex = Sk_WR(q,L,B);
         crossSect = (2.0*NR_BessJ1(qr)/qr)*(2.0*NR_BessJ1(qr)/qr);
         flex *= crossSect;
 …
         flex *= 1.0e8;
         answer = scale*flex + bkg;
         return answer;
+}
 …
         double scale,L,B,bkg,rad,qr,cont,ellRatio;
         double Pi,flex,crossSect,answer;
         Pi = 4.0*atan(1.0);
         scale = dp[0];          //make local copies in case memory moves
 …
         cont = dp[5];
         bkg = dp[6];
         qr = q*rad;
         flex = Sk_WR(q,L,B);
         crossSect = EllipticalCross_fn(q,rad,(rad*ellRatio));
         flex *= crossSect;
 …
         flex *= 1.0e8;
         answer = scale*flex + bkg;
         return answer;
+}
 …
     double uplim,lolim,Pi,summ,arg,zi,yyy,answer;
     int i,nord=76;
     Pi = 4.0*atan(1.0);
     lolim=0.0;
     uplim=Pi/2.0;
     summ=0.0;
     for(i=0;i<nord;i++) {
                 zi = ( Gauss76Z[i]*(uplim-lolim) + uplim + lolim )/2.0;
 …
     answer *= 2.0/Pi;
     return(answer);
+}
 /*      FlexCyl_PolyLenX  :  calculates the form factor of a flecible cylinder at the given x-value p->x
 …
         double summ,zi,yyy,answer,Vpoly;                        //running tally of integration
         double range,zz,Pi;
         Pi = 4.0*atan(1.0);
         range = 3.4;
         summ = 0.0;                     //initialize intergral
         scale = dp[0];                  //make local copies in case memory moves
 …
         delrho = dp[5];
         bkg = dp[6];
         zz = (1.0/pd)*(1.0/pd) - 1.0;
         lolim = length*(1.0-range*pd);          //set the upper/lower limits to cover the distribution
         if(lolim<0) {
 …
+        }
         uplim = length*(1.0+range*pd);
         for(i=0;i<nord;i++) {
                 zi = ( Gauss20Z[i]*(uplim-lolim) + uplim + lolim )/2.0;
 …
                 summ += yyy;
+        }
         answer = (uplim-lolim)/2.0*summ;
         //normalize by average cylinder volume (first moment), using the average length
         Vpoly=Pi*radius*radius*length;
         answer /= Vpoly;
         answer *=delrho*delrho;
         //convert to [cm-1]
         answer *= 1.0e8;
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double summ,zi,yyy,answer,Vpoly;                        //running tally of integration
         double range,zz,Pi;
         Pi = 4.0*atan(1.0);
         range = 3.4;
         summ = 0.0;                     //initialize intergral
         scale = dp[0];                  //make local copies in case memory moves
         length = dp[1];                 //radius
 …
         delrho = dp[5];
         bkg = dp[6];
         zz = (1.0/pd)*(1.0/pd) - 1.0;
         lolim = radius*(1.0-range*pd);          //set the upper/lower limits to cover the distribution
         if(lolim<0) {
 …
+        }
         uplim = radius*(1.0+range*pd);
         for(i=0;i<nord;i++) {
                 //zi = ( Gauss20Z[i]*(uplim-lolim) + uplim + lolim )/2.0;
 …
                 summ += yyy;
+        }
         answer = (uplim-lolim)/2.0*summ;
         //normalize by average cylinder volume (second moment), using the average radius
         Vpoly = Pi*radius*radius*length*(zz+2.0)/(zz+1.0);
         answer /= Vpoly;
         answer *=delrho*delrho;
         //convert to [cm-1]
         answer *= 1.0e8;
 …
         // add in the background
         answer += bkg;
         return answer;
+}
 …
         double p1,p2,p1short,p2short,q0,qconnect;
         double C,epsilon,ans,q0short,Sexvmodify,pi;
         pi = 4.0*atan(1.0);
         p1 = 4.12;
         p2 = 4.42;
 …
         q0 = 3.1;
         qconnect = q0/b;
         //
+        //
         q0short = fmax(1.9/sqrt(Rgsquareshort(q,L,b)),3.0);
         //
         if(L/b > 10.0) {
 …
+        }
         //
         if( L > 4*b ) { // Longer Chains
                 if (q*b <= 3.1) {               //Modified by Yun on Oct. 15,
 …
                 } else { //q(i)*b > 3.1
                         ans = a1long(q, L, b, p1, p2, q0)/(pow((q*b),p1)) + a2long(q, L, b, p1, p2, q0)/(pow((q*b),p2)) + pi/(q*L);
+                }
+                }
         } else { //L <= 4*b Shorter Chains
                 if (q*b <= fmax(1.9/sqrt(Rgsquareshort(q,L,b)),3.0) ) {
 …
+                }
+        }
         return(ans);
         //return(a2long(q, L, b, p1, p2, q0));
 …
     double yy;
     yy = 0.5*(1 + tanh((x - 1.523)/0.1477));
     return (yy);
+}
 …
+{
     double yy;
     yy = Rgsquareshort(q,L,b)*q*q;
     return (yy);
+}
 …
 static double
 Rgsquarezero(double q, double L, double b)
+{
+{
     double yy;
     yy = (L*b/6.0) * (1.0 - 1.5*(b/L) + 1.5*pow((b/L),2) - 0.75*pow((b/L),3)*(1.0 - exp(-2.0*(L/b))));
     return (yy);
+}
 …
 static double
 Rgsquareshort(double q, double L, double b)
+{
+{
     double yy;
     yy = AlphaSquare(L/b) * Rgsquarezero(q,L,b);
     return (yy);
+}
 …
     double yy;
     yy = AlphaSquare(L/b)*L*b/6.0;
     return (yy);
+}
 …
 static double
 AlphaSquare(double x)
+{
+{
     double yy;
     yy = pow( (1.0 + (x/3.12)*(x/3.12) + (x/8.67)*(x/8.67)*(x/8.67)),(0.176/3.0) );
     return (yy);
+}
 …
 static double
 miu(double x)
+{
+{
     double yy;
     yy = (1.0/8.0)*(9.0*x - 2.0 + 2.0*log(1.0 + x)/x)*exp(1.0/2.565*(1.0/x + (1.0 - 1.0/(x*x))*log(1.0 + x)));
     return (yy);
+}
 …
 static double
 Sdebye(double q, double L, double b)
+{
+{
     double yy;
     yy = 2.0*(exp(-u_WR(q,L,b)) + u_WR(q,L,b) -1.0)/(pow((u_WR(q,L,b)),2));
     return (yy);
+}
 …
 static double
 Sdebye1(double q, double L, double b)
+{
+{
     double yy;
     yy = 2.0*(exp(-u1(q,L,b)) + u1(q,L,b) -1.0)/( pow((u1(q,L,b)),2.0) );
     return (yy);
+}
 …
 static double
 Sexv(double q, double L, double b)
+{
+{
     double yy,C1,C2,C3,miu,Rg2;
     C1=1.22;
 …
     C3=-1.651;
     miu = 0.585;
     Rg2 = Rgsquare(q,L,b);
     yy = (1.0 - w_WR(q*sqrt(Rg2)))*Sdebye(q,L,b) + w_WR(q*sqrt(Rg2))*(C1*pow((q*sqrt(Rg2)),(-1.0/miu)) +  C2*pow((q*sqrt(Rg2)),(-2.0/miu)) +    C3*pow((q*sqrt(Rg2)),(-3.0/miu)));
     return (yy);
+}
 …
 static double
 Sexvnew(double q, double L, double b)
+{
+{
     double yy,C1,C2,C3,miu;
     double del=1.05,C_star2,Rg2;
     C1=1.22;
     C2=0.4288;
     C3=-1.651;
     miu = 0.585;
     //calculating the derivative to decide on the corection (cutoff) term?
     // I have modified this from WRs original code
     if( (Sexv(q*del,L,b)-Sexv(q,L,b))/(q*del - q) >= 0.0 ) {
         C_star2 = 0.0;
 …
         C_star2 = 1.0;
+    }
     Rg2 = Rgsquare(q,L,b);
         yy = (1.0 - w_WR(q*sqrt(Rg2)))*Sdebye(q,L,b) + C_star2*w_WR(q*sqrt(Rg2))*(C1*pow((q*sqrt(Rg2)),(-1.0/miu)) + C2*pow((q*sqrt(Rg2)),(-2.0/miu)) + C3*pow((q*sqrt(Rg2)),(-3.0/miu)));
     return (yy);
+}
 …
 static double
 a2short(double q, double L, double b, double p1short, double p2short, double q0)
+{
+{
     double yy,Rg2_sh;
     double t1,E,Rg2_sh2,Et1,Emt1,q02,q0p;
     double pi;
     E = 2.718281828459045091;
         pi = 4.0*atan(1.0);
 …
     t1 = ((q0*q0*Rg2_sh)/(b*b));
     Et1 = pow(E,t1);
     Emt1 =pow(E,-t1);
+    Emt1 =pow(E,-t1);
     q02 = q0*q0;
     q0p = pow(q0,(-4.0 + p2short) );
     //E is the number e
     yy = ((-(1.0/(L*((p1short - p2short))*Rg2_sh2)*((b*Emt1*q0p*((8.0*b*b*b*L - 8.0*b*b*b*Et1*L - 2.0*b*b*b*L*p1short + 2.0*b*b*b*Et1*L*p1short + 4.0*b*L*q02*Rg2_sh + 4.0*b*Et1*L*q02*Rg2_sh - 2.0*b*Et1*L*p1short*q02*Rg2_sh - Et1*pi*q02*q0*Rg2_sh2 + Et1*p1short*pi*q02*q0*Rg2_sh2)))))));
     return (yy);
+}
 …
 static double
 a1short(double q, double L, double b, double p1short, double p2short, double q0)
+{
+{
     double yy,Rg2_sh;
     double t1,E,Rg2_sh2,Et1,Emt1,q02,q0p,b3;
         double pi;
     E = 2.718281828459045091;
         pi = 4.0*atan(1.0);
 …
     t1 = ((q0*q0*Rg2_sh)/(b*b));
     Et1 = pow(E,t1);
     Emt1 =pow(E,-t1);
+    Emt1 =pow(E,-t1);
     q02 = q0*q0;
     q0p = pow(q0,(-4.0 + p1short) );
     yy = ((1.0/(L*((p1short - p2short))*Rg2_sh2)*((b*Emt1*q0p*((8.0*b3*L - 8.0*b3*Et1*L - 2.0*b3*L*p2short + 2.0*b3*Et1*L*p2short + 4.0*b*L*q02*Rg2_sh + 4.0*b*Et1*L*q02*Rg2_sh - 2.0*b*Et1*L*p2short*q02*Rg2_sh - Et1*pi*q02*q0*Rg2_sh2 + Et1*p2short*pi*q02*q0*Rg2_sh2))))));
+    yy = ((1.0/(L*((p1short - p2short))*Rg2_sh2)*((b*Emt1*q0p*((8.0*b3*L - 8.0*b3*Et1*L - 2.0*b3*L*p2short + 2.0*b3*Et1*L*p2short + 4.0*b*L*q02*Rg2_sh + 4.0*b*Et1*L*q02*Rg2_sh - 2.0*b*Et1*L*p2short*q02*Rg2_sh - Et1*pi*q02*q0*Rg2_sh2 + Et1*p2short*pi*q02*q0*Rg2_sh2))))));
     return(yy);
+}
 …
     double t1,t2,t3,t4,t5,t6,t7,t8,t9,t10,pi;
     double E,b2,b3,b4,q02,q03,q04,q05,Rg22;
     pi = 4.0*atan(1.0);
     E = 2.718281828459045091;
 …
         C = 1.0;
+    }
     C1 = 1.22;
     C2 = 0.4288;
 …
     C5 = 0.1477;
     miu = 0.585;
     Rg2 = Rgsquare(q,L,b);
     Rg22 = Rg2*Rg2;
 …
     q04 = q03*q0;
     q05 = q04*q0;
     t1 = (1.0/(b* p1*pow(q0,((-1.0) - p1 - p2)) - b*p2*pow(q0,((-1.0) - p1 - p2)) ));
     t2 = (b*C*(((-1.0*((14.0*b3)/(15.0*q03*Rg2))) + (14*b3*pow(E,(-((q02*Rg2)/b2))))/(15*q03*Rg2) + (2*pow(E,(-((q02*Rg2)/b2)))*q0*((11.0/15.0 + (7*b2)/(15*q02*Rg2)))*Rg2)/b)))/L;
     t3 = (sqrt(Rg2)*((C3*pow((((sqrt(Rg2)*q0)/b)),((-3)/miu)) + C2*pow((((sqrt(Rg2)*q0)/b)),((-2)/miu)) + C1*pow((((sqrt(Rg2)*q0)/b)),((-1.0)/miu))))*pow(sech_WR(((-C4) + (sqrt(Rg2)*q0)/b)/C5),2))/(2*C5);
     t4 = (b4*sqrt(Rg2)*(((-1) + pow(E,(-((q02*Rg2)/b2))) + (q02*Rg2)/b2))*pow(sech_WR(((-C4) + (sqrt(Rg2)*q0)/b)/C5),2))/(C5*q04*Rg22);
     t5 = (2*b4*(((2*q0*Rg2)/b - (2*pow(E,(-((q02*Rg2)/b2)))*q0*Rg2)/b))*((1 + 1.0/2.0*(((-1) - tanh(((-C4) + (sqrt(Rg2)*q0)/b)/C5))))))/(q04*Rg22);
     t6 = (8*b4*b*(((-1) + pow(E,(-((q02*Rg2)/b2))) + (q02*Rg2)/b2))*((1 + 1.0/2.0*(((-1) - tanh(((-C4) + (sqrt(Rg2)*q0)/b)/C5))))))/(q05*Rg22);
     t7 = (((-((3*C3*sqrt(Rg2)*pow((((sqrt(Rg2)*q0)/b)),((-1) - 3/miu)))/miu)) - (2*C2*sqrt(Rg2)*pow((((sqrt(Rg2)*q0)/b)),((-1) - 2/miu)))/miu - (C1*sqrt(Rg2)*pow((((sqrt(Rg2)*q0)/b)),((-1) - 1/miu)))/miu));
     t8 = ((1 + tanh(((-C4) + (sqrt(Rg2)*q0)/b)/C5)));
     t9 = (b*C*((4.0/15.0 - pow(E,(-((q02*Rg2)/b2)))*((11.0/15.0 + (7*b2)/(15*q02*Rg2))) + (7*b2)/(15*q02*Rg2))))/L;
     t10 = (2*b4*(((-1) + pow(E,(-((q02*Rg2)/b2))) + (q02*Rg2)/b2))*((1 + 1.0/2.0*(((-1) - tanh(((-C4) + (sqrt(Rg2)*q0)/b)/C5))))))/(q04*Rg22);
     yy = ((-1*(t1* ((-pow(q0,-p1)*(((b2*pi)/(L*q02) + t2 + t3 - t4 + t5 - t6 + 1.0/2.0*t7*t8)) - b*p1*pow(q0,((-1) - p1))*(((-((b*pi)/(L*q0))) + t9 + t10 + 1.0/2.0*((C3*pow((((sqrt(Rg2)*q0)/b)),((-3)/miu)) + C2*pow((((sqrt(Rg2)*q0)/b)),((-2)/miu)) + C1*pow((((sqrt(Rg2)*q0)/b)),((-1)/miu))))*((1 + tanh(((-C4) + (sqrt(Rg2)*q0)/b)/C5))))))))));
     return (yy);
+}
 …
 static double
 sech_WR(double x)
+{
+{
         return(1/cosh(x));
+}
 …
 static double
 a1long(double q, double L, double b, double p1, double p2, double q0)
+{
+{
     double yy,C,C1,C2,C3,C4,C5,miu,Rg2;
     double t1,t2,t3,t4,t5,t6,t7,t8,t9,t10,t11,t12,t13,t14,t15;
     double E,pi;
     double b2,b3,b4,q02,q03,q04,q05,Rg22;
     pi = 4.0*atan(1.0);
     E = 2.718281828459045091;
     if( L/b > 10.0) {
         C = 3.06/pow((L/b),0.44);
 …
         C = 1.0;
+    }
     C1 = 1.22;
     C2 = 0.4288;
 …
     C5 = 0.1477;
     miu = 0.585;
     Rg2 = Rgsquare(q,L,b);
     Rg22 = Rg2*Rg2;
 …
     q04 = q03*q0;
     q05 = q04*q0;
     t1 = (b*C*((4.0/15.0 - pow(E,(-((q02*Rg2)/b2)))*((11.0/15.0 + (7.0*b2)/(15.0*q02*Rg2))) + (7.0*b2)/(15.0*q02*Rg2))));
     t2 = (2.0*b4*(((-1.0) + pow(E,(-((q02*Rg2)/b2))) + (q02*Rg2)/b2))*((1.0 + 1.0/2.0*(((-1.0) - tanh(((-C4) + (sqrt(Rg2)*q0)/b)/C5))))));
     t3 = ((C3*pow((((sqrt(Rg2)*q0)/b)),((-3.0)/miu)) + C2*pow((((sqrt(Rg2)*q0)/b)),((-2.0)/miu)) + C1*pow((((sqrt(Rg2)*q0)/b)),((-1.0)/miu))));
     t4 = ((1.0 + tanh(((-C4) + (sqrt(Rg2)*q0)/b)/C5)));
     t5 = (1.0/(b*p1*pow(q0,((-1.0) - p1 - p2)) - b*p2*pow(q0,((-1.0) - p1 - p2))));
     t6 = (b*C*(((-((14.0*b3)/(15.0*q03*Rg2))) + (14.0*b3*pow(E,(-((q02*Rg2)/b2))))/(15.0*q03*Rg2) + (2.0*pow(E,(-((q02*Rg2)/b2)))*q0*((11.0/15.0 + (7.0*b2)/(15.0*q02*Rg2)))*Rg2)/b)));
     t7 = (sqrt(Rg2)*((C3*pow((((sqrt(Rg2)*q0)/b)),((-3.0)/miu)) + C2*pow((((sqrt(Rg2)*q0)/b)),((-2.0)/miu)) + C1*pow((((sqrt(Rg2)*q0)/b)),((-1.0)/miu))))*pow(sech_WR(((-C4) + (sqrt(Rg2)*q0)/b)/C5),2));
     t8 = (b4*sqrt(Rg2)*(((-1.0) + pow(E,(-((q02*Rg2)/b2))) + (q02*Rg2)/b2))*pow(sech_WR(((-C4) + (sqrt(Rg2)*q0)/b)/C5),2));
     t9 = (2.0*b4*(((2.0*q0*Rg2)/b - (2.0*pow(E,(-((q02*Rg2)/b2)))*q0*Rg2)/b))*((1.0 + 1.0/2.0*(((-1.0) - tanh(((-C4) + (sqrt(Rg2)*q0)/b)/C5))))));
     t10 = (8.0*b4*b*(((-1.0) + pow(E,(-((q02*Rg2)/b2))) + (q02*Rg2)/b2))*((1.0 + 1.0/2.0*(((-1.0) - tanh(((-C4) + (sqrt(Rg2)*q0)/b)/C5))))));
     t11 = (((-((3.0*C3*sqrt(Rg2)*pow((((sqrt(Rg2)*q0)/b)),((-1.0) - 3.0/miu)))/miu)) - (2.0*C2*sqrt(Rg2)*pow((((sqrt(Rg2)*q0)/b)),((-1.0) - 2.0/miu)))/miu - (C1*sqrt(Rg2)*pow((((sqrt(Rg2)*q0)/b)),((-1.0) - 1.0/miu)))/miu));
     t12 = ((1.0 + tanh(((-C4) + (sqrt(Rg2)*q0)/b)/C5)));
     t13 = (b*C*((4.0/15.0 - pow(E,(-((q02*Rg2)/b2)))*((11.0/15.0 + (7.0*b2)/(15.0*q02* Rg2))) + (7.0*b2)/(15.0*q02*Rg2))));
     t14 = (2.0*b4*(((-1.0) + pow(E,(-((q02*Rg2)/b2))) + (q02*Rg2)/b2))*((1.0 + 1.0/2.0*(((-1.0) - tanh(((-C4) + (sqrt(Rg2)*q0)/b)/C5))))));
     t15 = ((C3*pow((((sqrt(Rg2)*q0)/b)),((-3.0)/miu)) + C2*pow((((sqrt(Rg2)*q0)/b)),((-2.0)/miu)) + C1*pow((((sqrt(Rg2)*q0)/b)),((-1.0)/miu))));
     yy = (pow(q0,p1)*(((-((b*pi)/(L*q0))) +t1/L +t2/(q04*Rg22) + 1.0/2.0*t3*t4)) + (t5*((pow(q0,(p1 - p2))*(((-pow(q0,(-p1)))*(((b2*pi)/(L*q02) +t6/L +t7/(2.0*C5) -t8/(C5*q04*Rg22) +t9/(q04*Rg22) -t10/(q05*Rg22) + 1.0/2.0*t11*t12)) - b*p1*pow(q0,((-1.0) - p1))*(((-((b*pi)/(L*q0))) +t13/L +t14/(q04*Rg22) + 1.0/2.0*t15*((1.0 + tanh(((-C4) + (sqrt(Rg2)*q0)/b)/C5)))))))))));
     return (yy);
+}
 …
 //
 //     FUNCTION gfn2:    CONTAINS F(Q,A,B,mu)**2  AS GIVEN
 //                       BY (53) AND (56,57) IN CHEN AND
+//                       BY (53) AND (56,57) IN CHEN AND
 //                       KOTLARCHYK REFERENCE
 //
 …
         // local variables
         double aa,bb,u2,ut2,uq,ut,vc,vt,gfnc,gfnt,gfn2,pi43,gfn,Pi;
         Pi = 4.0*atan(1.0);
+        Pi = 4.0*atan(1.0);
         pi43=4.0/3.0*Pi;
         aa = crmaj;
 …
         gfn = gfnc+gfnt;
         gfn2 = gfn*gfn;
         return (gfn2);
+}
 …
 //
 //       <OBLATE ELLIPSOID>
 // function gfn4 for oblate ellipsoids
+// function gfn4 for oblate ellipsoids
 double
 gfn4(double xx, double crmaj, double crmin, double trmaj, double trmin, double delpc, double delps, double qq)
 …
         // local variables
         double aa,bb,u2,ut2,uq,ut,vc,vt,gfnc,gfnt,tgfn,gfn4,pi43,Pi;
         Pi = 4.0*atan(1.0);
         pi43=4.0/3.0*Pi;
 …
         tgfn = gfnc+gfnt;
         gfn4 = tgfn*tgfn;
         return (gfn4);
+}
 …
     double Pq,vcyl,dl;
     double Pi,qr;
     Pi = 4.0*atan(1.0);
     qr = q*radius;
     Pq = Sk_WR(q,zi,lb);                //does not have cross section term
     Pq *= (2.0*NR_BessJ1(qr)/qr)*(2.0*NR_BessJ1(qr)/qr);
     vcyl=Pi*radius*radius*zi;
     Pq *= vcyl*vcyl;
     dl = SchulzPoint_cpr(zi,length,zz);
     return (Pq*dl);
+    return (Pq*dl);
+}
 …
     double Pq,vcyl,dr;
     double Pi,qr;
     Pi = 4.0*atan(1.0);
     qr = q*zi;
     Pq = Sk_WR(q,Lc,Lb);                //does not have cross section term
     Pq *= (2.0*NR_BessJ1(qr)/qr)*(2.0*NR_BessJ1(qr)/qr);
     vcyl=Pi*zi*zi*Lc;
     Pq *= vcyl*vcyl;
     dr = SchulzPoint_cpr(zi,ravg,zz);
     return (Pq*dr);
+    return (Pq*dr);
+}
 …
         double lolim,uplim,summ,yyy,zi;
         int nord,i;
         // set up the integration end points
+        // set up the integration end points
         Pi = 4.0*atan(1.0);
         nord = 76;
 …
         uplim = Pi/2;
         halfheight = length/2.0;
         summ = 0.0;                             // initialize integral
         i=0;
 …
                 summ += yyy;
+        }
         // calculate value of integral to return
         answer = (uplim-lolim)/2.0*summ;
 …
 double
 CScyl(double qq, double rad, double radthick, double facthick, double rhoc, double rhos, double rhosolv, double length, double dum)
+{
+{
         // qq is the q-value for the calculation (1/A)
         // radius is the core radius of the cylinder (A)
         //  radthick and facthick are the radial and face layer thicknesses
         // rho(n) are the respective SLD's
         // length is the *Half* CORE-LENGTH of the cylinder
+        // length is the *Half* CORE-LENGTH of the cylinder
         // dum is the dummy variable for the integration (theta)
         double dr1,dr2,besarg1,besarg2,vol1,vol2,sinarg1,sinarg2,t1,t2,retval;
         double Pi;
         Pi = 4.0*atan(1.0);
+        Pi = 4.0*atan(1.0);
         dr1 = rhoc-rhos;
         dr2 = rhos-rhosolv;
         vol1 = Pi*rad*rad*(2.0*length);
         vol2 = Pi*(rad+radthick)*(rad+radthick)*(2.0*length+2.0*facthick);
         besarg1 = qq*rad*sin(dum);
         besarg2 = qq*(rad+radthick)*sin(dum);
         sinarg1 = qq*length*cos(dum);
         sinarg2 = qq*(length+facthick)*cos(dum);
         t1 = 2.0*vol1*dr1*sin(sinarg1)/sinarg1*NR_BessJ1(besarg1)/besarg1;
         t2 = 2.0*vol2*dr2*sin(sinarg2)/sinarg2*NR_BessJ1(besarg2)/besarg2;
         retval = ((t1+t2)*(t1+t2))*sin(dum);
         return (retval);
+}
 …
 CoreShellCylKernel(double qq, double rcore, double thick, double rhoc, double rhos, double rhosolv, double length, double dum)
+{
     double dr1,dr2,besarg1,besarg2,vol1,vol2,sinarg1,sinarg2,t1,t2,retval;
     double Pi;
     Pi = 4.0*atan(1.0);
     dr1 = rhoc-rhos;
     dr2 = rhos-rhosolv;
     vol1 = Pi*rcore*rcore*(2.0*length);
     vol2 = Pi*(rcore+thick)*(rcore+thick)*(2.0*length+2.0*thick);
     besarg1 = qq*rcore*sin(dum);
     besarg2 = qq*(rcore+thick)*sin(dum);
     sinarg1 = qq*length*cos(dum);
     sinarg2 = qq*(length+thick)*cos(dum);
     t1 = 2.0*vol1*dr1*sin(sinarg1)/sinarg1*NR_BessJ1(besarg1)/besarg1;
     t2 = 2.0*vol2*dr2*sin(sinarg2)/sinarg2*NR_BessJ1(besarg2)/besarg2;
     retval = ((t1+t2)*(t1+t2))*sin(dum);
     return (retval);
+}
 …
 Cyl_PolyLenKernel(double q, double radius, double len_avg, double zz, double delrho, double dumLen)
+{
     double halfheight,uplim,lolim,zi,summ,yyy,Pi;
     double answer,dr,Vcyl;
     int i,nord;
     Pi = 4.0*atan(1.0);
     lolim = 0;
 …
     nord=20;
     summ = 0.0;
     //do the cylinder orientational average
     for(i=0;i<nord;i++) {
 …
     Vcyl = Pi*radius*radius*dumLen;
     answer *= Vcyl*Vcyl;
     dr = SchulzPoint_cpr(dumLen,len_avg,zz);
     return(dr*answer);
 …
 double
 Stackdisc_kern(double qq, double rcore, double rhoc, double rhol, double rhosolv, double length, double thick, double dum, double gsd, double d, double N)
+{
+{
         // qq is the q-value for the calculation (1/A)
         // rcore is the core radius of the cylinder (A)
 …
         // length is the *Half* CORE-LENGTH of the cylinder = L (A)
         // dum is the dummy variable for the integration (x in Feigin's notation)
         //Local variables
+        //Local variables
         double totald,dr1,dr2,besarg1,besarg2,area,sinarg1,sinarg2,t1,t2,retval,sqq,dexpt;
         double Pi;
         int kk;
         Pi = 4.0*atan(1.0);
+        Pi = 4.0*atan(1.0);
         dr1 = rhoc-rhosolv;
         dr2 = rhol-rhosolv;
         area = Pi*rcore*rcore;
         totald=2.0*(thick+length);
         besarg1 = qq*rcore*sin(dum);
         besarg2 = qq*rcore*sin(dum);
         sinarg1 = qq*length*cos(dum);
         sinarg2 = qq*(length+thick)*cos(dum);
         t1 = 2*area*(2*length)*dr1*(sin(sinarg1)/sinarg1)*(NR_BessJ1(besarg1)/besarg1);
         t2 = 2*area*dr2*(totald*sin(sinarg2)/sinarg2-2*length*sin(sinarg1)/sinarg1)*(NR_BessJ1(besarg2)/besarg2);
         retval =((t1+t2)*(t1+t2))*sin(dum);
         // loop for the structure facture S(q)
         sqq=0.0;
 …
                 dexpt=qq*cos(dum)*qq*cos(dum)*d*d*gsd*gsd*kk/2.0;
                 sqq=sqq+(N-kk)*cos(qq*cos(dum)*d*kk)*exp(-1.*dexpt);
+        }
+        }
         // end of loop for S(q)
         sqq=1.0+2.0*sqq/N;
         retval *= sqq;
         return(retval);
+}
 …
 Cyl_PolyRadKernel(double q, double radius, double length, double zz, double delrho, double dumRad)
+{
     double halfheight,uplim,lolim,zi,summ,yyy,Pi;
     double answer,dr,Vcyl;
     int i,nord;
     Pi = 4.0*atan(1.0);
     lolim = 0;
 …
     nord=76;
     summ = 0.0;
     //do the cylinder orientational average
         //    for(i=0;i<nord;i++) {
 …
     Vcyl = Pi*dumRad*dumRad*length;
     answer *= Vcyl*Vcyl;
     dr = SchulzPoint_cpr(dumRad,radius,zz);
     return(dr*answer);
 …
+{
     double dr;
     dr = zz*log(dumRad) - gammaln(zz+1.0) + (zz+1.0)*log((zz+1.0)/radius)-(dumRad/radius*(zz+1.0));
     return(exp(dr));
 …
 .1208650973866179e-2,-0.5395239384953e-5};
         int j;
         y=x=xx;
         tmp=x+5.5;
 …
+{
     double arg,nu,retval;               //local variables
     nu = nua/a;
     arg = qq*a*sqrt(1+dum*dum*(nu*nu-1));
     retval = (sin(arg)-arg*cos(arg))/(arg*arg*arg);
     retval *= retval;
     retval *= 9;
     return(retval);
 }//Function EllipsoidKernel()
 …
+{
     double gamma,arg1,arg2,lam1,lam2,psi,sinarg,t2,retval;              //local variables
     gamma = rcore/rshell;
     arg1 = qq*rshell*sqrt(1-dum*dum);           //1=shell (outer radius)
 …
     lam2 = 2*NR_BessJ1(arg2)/arg2;
     psi = 1/(1-gamma*gamma)*(lam1 -  gamma*gamma*lam2);         //SRK 10/19/00
     sinarg = qq*length*dum/2;
     t2 = sin(sinarg)/sinarg;
     retval = psi*psi*t2*t2;
     return(retval);
 }//Function HolCylKernel()
 …
     // mu passed in is really mu*sqrt(1-sig^2)
     double arg1,arg2,Pi,tmp1,tmp2;                      //local variables
     Pi = 4.0*atan(1.0);
     //handle arg=0 separately, as sin(t)/t -> 1 as t->0
     arg1 = (mu/2)*cos(Pi*uu/2);
 …
                 tmp1 = sin(arg1)*sin(arg1)/arg1/arg1;
+    }
     if (arg2==0) {
                 tmp2 = 1;
 …
                 tmp2 = sin(arg2)*sin(arg2)/arg2/arg2;
+    }
     return (tmp1*tmp2);
 }//Function PPKernel()
 …
 TriaxialKernel(double q, double aa, double bb, double cc, double dx, double dy)
+{
     double arg,val,pi;                  //local variables
     pi = 4.0*atan(1.0);
     arg = aa*aa*cos(pi*dx/2)*cos(pi*dx/2);
     arg += bb*bb*sin(pi*dx/2)*sin(pi*dx/2)*(1-dy*dy);
 …
     arg = q*sqrt(arg);
     val = 9 * ( (sin(arg) - arg*cos(arg))/(arg*arg*arg) ) * ( (sin(arg) - arg*cos(arg))/(arg*arg*arg) );
     return (val);
 }//Function TriaxialKernel()
 …
 CylKernel(double qq, double rr,double h, double theta)
+{
         // qq is the q-value for the calculation (1/A)
         // rr is the radius of the cylinder (A)
         // h is the HALF-LENGTH of the cylinder = L/2 (A)
     double besarg,bj,retval,d1,t1,b1,t2,b2;              //Local variables
+    double besarg,bj,retval,d1,t1,b1,t2,b2;              //Local variables
     besarg = qq*rr*sin(theta);
     bj =NR_BessJ1(besarg);
         //* Computing 2nd power */
     d1 = sin(qq * h * cos(theta));
 …
     b2 = d1 * d1;
     retval = t1 * t2 / b1 / b2;
     return (retval);
 }//Function CylKernel()
 …
 EllipCylKernel(double qq, double ra,double nu, double theta)
+{
         //this is the function LAMBDA1^2 in Feigin's notation
+        //this is the function LAMBDA1^2 in Feigin's notation
         // qq is the q-value for the calculation (1/A)
         // ra is the transformed radius"a" in Feigin's notation
         // nu is the ratio (major radius)/(minor radius) of the Ellipsoid [=] ---
         // theta is the dummy variable of the integration
         double retval,arg;               //Local variables
+        double retval,arg;               //Local variables
         arg = qq*ra*sqrt((1+nu*nu)/2+(1-nu*nu)*cos(theta)/2);
         retval = 2*NR_BessJ1(arg)/arg;
         //square it
         retval *= retval;
     return(retval);
 }//Function EllipCylKernel()
 …
         double ax,z;
         double xx,y,ans,ans1,ans2;
         if ((ax=fabs(x)) < 8.0) {
                 y=x*x;
 …
                 if (x < 0.0) ans = -ans;
+        }
         return(ans);
+}

Note: See TracChangeset for help on using the changeset viewer.

SasView

Changeset 8e91f01 in sasview

Legend:

sansmodels/src/libigor/libCylinder.c

Download in other formats: