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/*************************************************************
* AceGen VERSION *
* Co. J. Korelc 2006 14.10.2006 18:20 *
**************************************************************
User : USER
Evaluation time : 15 s Mode : Optimal
Number of formulae : 232 Method: Automatic
Subroutine : SKR size :4406
Total size of Mathematica code : 4406 subexpressions
Total size of C code : 11008 bytes*/
#include \"sms.h\"
void SKR(double v[5005],ElementSpec *es,ElementData *ed,NodeSpec \
**ns,NodeData **nd,double *rdata,int *idata,double *p,double **s);
FILE *SMTFile;
DLLEXPORT int SMTSetElSpec(ElementSpec *es,int *idata,int ic,int ng)
{ int intc,nd,i;
static int pn[31]={1, 4, 3, 2, 0, 2, 6, 5, 1, 0, 1, 5, 8, 4, 0, 4, 8, 7, 3, \
0, 3, 7, 6, 2, 0, 7, 8, 5, 6, 0, 0};
static int dof[8]={1, 1, 1, 1, 1, 1, 1, 1};
static int nsto[8]={0, 0, 0, 0, 0, 0, 0, 0};
static int ndat[8];
static char *nid[]={\"D\",\"D\",\"D\",\"D\",\"D\",\"D\",
\"D\",\"D\"};
static char *gdcs[]={\"Conductivity parameter k0\",\"Conductivity parameter \
k1\",\"Conductivity parameter k2\",\"Heat source\"};
static char *gpcs[]={\"\"};
static char *npcs[]={\"\"};
static char *sname[]={\"\"};
static char *idname[]={\"\"};
static int idindex[1];
static char *rdname[]={\"\"};
static char *cswitch[]={\"\"};
static int iswitch[1]={0};
static double dswitch[1]={0};
static char *MMAfunc[]={\"\"};
static char *MMAdesc[]={\"\"};
static int rdindex[1];
static int nspecs[8];
static double pnweights[8]={1e0,1e0,1e0,1e0,1e0,1e0,
1e0,1e0};
static double rnodes[24]={-1e0,-1e0,-1e0,1e0,-1e0,-1e0,
1e0,1e0,-1e0,-1e0,1e0,-1e0,
-1e0,-1e0,1e0,1e0,-1e0,1e0,
1e0,1e0,1e0,-1e0,1e0,1e0};
es->ReferenceNodes=rnodes;
es->id.NoGroupData=4;
es->Code=\"heatconduction\";es->MainTitle=\"\";es->ProblemType=\"SLU\";
es->SubTitle=\"\";
es->SubSubTitle=\"\";
es->Bibliography=\"\";
es->id.NoDimensions=3;es->id.NoDOFGlobal=8;es->id.NoDOFCondense=0;es->id.\
NoNodes=8;
es->id.NoSegmentPoints=30;es->Segments=pn;es->PostNodeWeights=pnweights;
es->id.NoIntSwitch=0;es->IntSwitch=iswitch;
es->id.NoDoubleSwitch=0;es->DoubleSwitch=dswitch;
es->id.NoCharSwitch=0;es->CharSwitch=cswitch;
es->DOFGlobal=dof;es->NodeID=nid;es->id.NoGPostData=0;es->id.NoNPostData=0;\
es->id.SymmetricTangent=0;
es->id.CreateDummyNodes=0;es->id.PostIterationCall=0;
es->id.NoMMAFunctions=0;
es->Topology=\"H1\";es->GroupDataNames=gdcs;es->GPostNames=gpcs;es->\
NPostNames=npcs;es->MMAFunctions=MMAfunc;es->MMADescriptions=MMAdesc;
es->AdditionalNodes=\"{}&\";
es->AdditionalGraphics=\"{}&\";
es->MMAInitialisation=\"\";
es->MMANextStep=\"\";
es->MMAStepBack=\"\";
es->MMAPreIteration=\"\";
es->IDataNames=idname;es->IDataIndex=idindex;es->RDataNames=rdname;es->\
RDataIndex=rdindex;es->id.NoIData=0;es->id.NoRData=0;
es->id.ShapeSensitivity=0;es->id.NoSensNames=0;es->SensitivityNames=sname;\
es->NodeSpecs=nspecs;
es->user.SKR=SKR;;
if(ng==es->id.NoGroupData){
es->id.DefaultIntegrationCode=7;
if(ic==-1){intc=7;} else {intc=ic;};
es->id.IntCode=intc;
es->IntPoints=SMTMultiIntPoints(&intc,idata,&es->id.NoIntPoints,&es->id.\
NoIntPointsA,&es->id.NoIntPointsB,&es->id.NoIntPointsC);
es->id.NoTimeStorage=0;
es->id.NoElementData=0;
es->id.NoAdditionalData=0;
nd=es->id.NoDimensions*idata[ID_NoShapeParameters];for(i=0;i<8;i++)ndat[i]=\
nd;
es->NoNodeStorage=nsto;es->NoNodeData=ndat;
return 0;
}else{
return 1;
};
};
/******************* S U B R O U T I N E *********************/
void SKR(double v[5005],ElementSpec *es,ElementData *ed,NodeSpec **ns
,NodeData **nd,double *rdata,int *idata,double *p,double **s)
{
int i37;
v[87]=rdata[RD_Multiplier];
v[1]=nd[0]->X[0];
v[2]=nd[1]->X[0];
v[3]=nd[2]->X[0];
v[4]=nd[3]->X[0];
v[5]=nd[4]->X[0];
v[6]=nd[5]->X[0];
v[7]=nd[6]->X[0];
v[8]=nd[7]->X[0];
v[9]=nd[0]->X[1];
v[10]=nd[1]->X[1];
v[11]=nd[2]->X[1];
v[12]=nd[3]->X[1];
v[13]=nd[4]->X[1];
v[14]=nd[5]->X[1];
v[15]=nd[6]->X[1];
v[16]=nd[7]->X[1];
v[17]=nd[0]->X[2];
v[18]=nd[1]->X[2];
v[19]=nd[2]->X[2];
v[20]=nd[3]->X[2];
v[21]=nd[4]->X[2];
v[22]=nd[5]->X[2];
v[23]=nd[6]->X[2];
v[24]=nd[7]->X[2];
v[25]=nd[0]->at[0];
v[26]=nd[1]->at[0];
v[27]=nd[2]->at[0];
v[28]=nd[3]->at[0];
v[29]=nd[4]->at[0];
v[30]=nd[5]->at[0];
v[31]=nd[6]->at[0];
v[32]=nd[7]->at[0];
v[33]=es->Data[0];
v[34]=es->Data[1];
v[35]=es->Data[2];
v[36]=es->Data[3];
v[309]=-(v[36]*v[87]);
for(i37=1;i37<=(int)(es->id.NoIntPoints);i37++){
v[38]=es->IntPoints[4*(-1+i37)];
v[49]=1e0-v[38];
v[45]=1e0+v[38];
v[39]=es->IntPoints[1+4*(-1+i37)];
v[55]=1e0+v[39];
v[64]=v[55]/8e0;
v[72]=-(v[49]*v[64]);
v[71]=-(v[45]*v[64]);
v[51]=1e0-v[39];
v[65]=v[51]/8e0;
v[70]=-(v[45]*v[65]);
v[68]=-(v[49]*v[65]);
v[40]=es->IntPoints[2+4*(-1+i37)];
v[56]=1e0+v[40];
v[63]=v[56]/8e0;
v[74]=-(v[45]*v[63]);
v[73]=-(v[49]*v[63]);
v[58]=v[55]*v[63];
v[53]=v[51]*v[63];
v[46]=1e0-v[40];
v[66]=v[46]/8e0;
v[69]=-(v[45]*v[66]);
v[67]=-(v[49]*v[66]);
v[48]=v[55]*v[66];
v[43]=v[51]*v[66];
v[41]=es->IntPoints[3+4*(-1+i37)];
v[42]=v[43]*v[49];
v[44]=v[43]*v[45];
v[47]=v[45]*v[48];
v[50]=v[48]*v[49];
v[52]=v[49]*v[53];
v[54]=v[45]*v[53];
v[57]=v[45]*v[58];
v[59]=v[49]*v[58];
v[75]=(-v[1]+v[2])*v[43]+(v[3]-v[4])*v[48]+v[53]*(-v[5]+v[6])+v[58]*(v[7]-v[\
8]);
v[76]=(v[11]-v[12])*v[48]+(-v[13]+v[14])*v[53]+(v[15]-v[16])*v[58]+v[43]*(v[\
10]-v[9]);
v[77]=(-v[17]+v[18])*v[43]+(v[19]-v[20])*v[48]+(-v[21]+v[22])*v[53]+(v[23]-v[\
24])*v[58];
v[78]=(v[1]-v[4])*v[67]+(v[2]-v[3])*v[69]+(v[6]-v[7])*v[74]+v[73]*(v[5]-v[8])\
;
v[79]=(v[10]-v[11])*v[69]+(v[13]-v[16])*v[73]+(v[14]-v[15])*v[74]+v[67]*(-v[\
12]+v[9]);
v[307]=-(v[76]*v[78])+v[75]*v[79];
v[80]=(v[17]-v[20])*v[67]+(v[18]-v[19])*v[69]+(v[21]-v[24])*v[73]+(v[22]-v[\
23])*v[74];
v[306]=v[77]*v[78]-v[75]*v[80];
v[305]=-(v[77]*v[79])+v[76]*v[80];
v[81]=(v[1]-v[5])*v[68]+(v[2]-v[6])*v[70]+(v[3]-v[7])*v[71]+v[72]*(v[4]-v[8])\
;
v[82]=(v[10]-v[14])*v[70]+(v[11]-v[15])*v[71]+(v[12]-v[16])*v[72]+v[68]*(-v[\
13]+v[9]);
v[83]=(v[17]-v[21])*v[68]+(v[18]-v[22])*v[70]+(v[19]-v[23])*v[71]+(v[20]-v[\
24])*v[72];
v[184]=v[305]*v[81]+v[306]*v[82]+v[307]*v[83];
v[308]=v[184]*v[41];
v[85]=v[25]*v[42]+v[26]*v[44]+v[27]*v[47]+v[28]*v[50]+v[29]*v[52]+v[30]*v[54]\
+v[31]*v[57]
+v[32]*v[59];
v[195]=2e0*v[35]*v[85];
v[304]=v[195]+v[34];
v[202]=v[304]*v[59];
v[201]=v[304]*v[57];
v[200]=v[304]*v[54];
v[199]=v[304]*v[52];
v[198]=v[304]*v[50];
v[197]=v[304]*v[47];
v[196]=v[304]*v[44];
v[194]=v[304]*v[42];
v[86]=v[33]+(v[195]/2e0+v[34])*v[85];
v[88]=(-(v[80]*v[82])+v[79]*v[83])/v[184];
v[131]=v[58]*v[88];
v[128]=-(v[53]*v[88]);
v[125]=v[48]*v[88];
v[122]=-(v[43]*v[88]);
v[89]=(v[80]*v[81]-v[78]*v[83])/v[184];
v[143]=v[58]*v[89];
v[140]=-(v[53]*v[89]);
v[137]=v[48]*v[89];
v[134]=-(v[43]*v[89]);
v[90]=(-(v[79]*v[81])+v[78]*v[82])/v[184];
v[155]=v[58]*v[90];
v[152]=-(v[53]*v[90]);
v[149]=v[48]*v[90];
v[146]=-(v[43]*v[90]);
v[91]=(v[77]*v[82]-v[76]*v[83])/v[184];
v[112]=v[66]*v[91];
v[100]=v[63]*v[91];
v[92]=(-(v[77]*v[81])+v[75]*v[83])/v[184];
v[115]=v[66]*v[92];
v[102]=v[63]*v[92];
v[93]=(v[76]*v[81]-v[75]*v[82])/v[184];
v[118]=v[66]*v[93];
v[104]=v[63]*v[93];
v[94]=v[305]/v[184];
v[113]=v[65]*v[94];
v[106]=v[64]*v[94];
v[95]=v[306]/v[184];
v[116]=v[65]*v[95];
v[108]=v[64]*v[95];
v[96]=v[307]/v[184];
v[119]=v[65]*v[96];
v[110]=v[64]*v[96];
v[97]=v[100]+v[106];
v[164]=-v[131]+v[49]*v[97];
v[163]=v[131]+v[45]*v[97];
v[98]=v[102]+v[108];
v[172]=-v[143]+v[49]*v[98];
v[171]=v[143]+v[45]*v[98];
v[99]=v[104]+v[110];
v[180]=-v[155]+v[49]*v[99];
v[179]=v[155]+v[45]*v[99];
v[101]=-v[100]+v[113];
v[162]=-v[128]+v[101]*v[45];
v[161]=v[128]+v[101]*v[49];
v[103]=-v[102]+v[116];
v[170]=-v[140]+v[103]*v[45];
v[169]=v[140]+v[103]*v[49];
v[105]=-v[104]+v[119];
v[178]=-v[152]+v[105]*v[45];
v[177]=v[152]+v[105]*v[49];
v[107]=-v[106]+v[112];
v[160]=-v[125]+v[107]*v[49];
v[159]=v[125]+v[107]*v[45];
v[109]=-v[108]+v[115];
v[168]=-v[137]+v[109]*v[49];
v[167]=v[137]+v[109]*v[45];
v[111]=-v[110]+v[118];
v[176]=-v[149]+v[111]*v[49];
v[175]=v[149]+v[111]*v[45];
v[114]=-v[112]-v[113];
v[158]=-v[122]+v[114]*v[45];
v[157]=v[122]+v[114]*v[49];
v[117]=-v[115]-v[116];
v[166]=-v[134]+v[117]*v[45];
v[165]=v[134]+v[117]*v[49];
v[120]=-v[118]-v[119];
v[174]=-v[146]+v[120]*v[45];
v[173]=v[146]+v[120]*v[49];
v[121]=v[157];
v[123]=v[158];
v[124]=v[159];
v[126]=v[160];
v[127]=v[161];
v[129]=v[162];
v[130]=v[163];
v[132]=v[164];
v[133]=v[165];
v[135]=v[166];
v[136]=v[167];
v[138]=v[168];
v[139]=v[169];
v[141]=v[170];
v[142]=v[171];
v[144]=v[172];
v[145]=v[173];
v[147]=v[174];
v[219]=(v[123]*v[157]+v[135]*v[165]+v[147]*v[173])*v[86];
v[148]=v[175];
v[230]=(v[124]*v[158]+v[136]*v[166]+v[148]*v[174])*v[86];
v[228]=(v[124]*v[157]+v[136]*v[165]+v[148]*v[173])*v[86];
v[150]=v[176];
v[242]=(v[126]*v[159]+v[138]*v[167]+v[150]*v[175])*v[86];
v[240]=(v[126]*v[158]+v[138]*v[166]+v[150]*v[174])*v[86];
v[238]=(v[126]*v[157]+v[138]*v[165]+v[150]*v[173])*v[86];
v[151]=v[177];
v[255]=(v[127]*v[160]+v[139]*v[168]+v[151]*v[176])*v[86];
v[253]=(v[127]*v[159]+v[139]*v[167]+v[151]*v[175])*v[86];
v[251]=(v[127]*v[158]+v[139]*v[166]+v[151]*v[174])*v[86];
v[249]=(v[127]*v[157]+v[139]*v[165]+v[151]*v[173])*v[86];
v[153]=v[178];
v[269]=(v[129]*v[161]+v[141]*v[169]+v[153]*v[177])*v[86];
v[267]=(v[129]*v[160]+v[141]*v[168]+v[153]*v[176])*v[86];
v[265]=(v[129]*v[159]+v[141]*v[167]+v[153]*v[175])*v[86];
v[263]=(v[129]*v[158]+v[141]*v[166]+v[153]*v[174])*v[86];
v[261]=(v[129]*v[157]+v[141]*v[165]+v[153]*v[173])*v[86];
v[154]=v[179];
v[284]=(v[130]*v[162]+v[142]*v[170]+v[154]*v[178])*v[86];
v[282]=(v[130]*v[161]+v[142]*v[169]+v[154]*v[177])*v[86];
v[280]=(v[130]*v[160]+v[142]*v[168]+v[154]*v[176])*v[86];
v[278]=(v[130]*v[159]+v[142]*v[167]+v[154]*v[175])*v[86];
v[276]=(v[130]*v[158]+v[142]*v[166]+v[154]*v[174])*v[86];
v[274]=(v[130]*v[157]+v[142]*v[165]+v[154]*v[173])*v[86];
v[156]=v[180];
v[300]=(v[132]*v[163]+v[144]*v[171]+v[156]*v[179])*v[86];
v[298]=(v[132]*v[162]+v[144]*v[170]+v[156]*v[178])*v[86];
v[296]=(v[132]*v[161]+v[144]*v[169]+v[156]*v[177])*v[86];
v[294]=(v[132]*v[160]+v[144]*v[168]+v[156]*v[176])*v[86];
v[292]=(v[132]*v[159]+v[144]*v[167]+v[156]*v[175])*v[86];
v[290]=(v[132]*v[158]+v[144]*v[166]+v[156]*v[174])*v[86];
v[288]=(v[132]*v[157]+v[144]*v[165]+v[156]*v[173])*v[86];
v[181]=v[157]*v[25]+v[158]*v[26]+v[159]*v[27]+v[160]*v[28]+v[161]*v[29]+v[\
162]*v[30]+v[163]*v[31]
+v[164]*v[32];
v[182]=v[165]*v[25]+v[166]*v[26]+v[167]*v[27]+v[168]*v[28]+v[169]*v[29]+v[\
170]*v[30]+v[171]*v[31]
+v[172]*v[32];
v[183]=v[173]*v[25]+v[174]*v[26]+v[175]*v[27]+v[176]*v[28]+v[177]*v[29]+v[\
178]*v[30]+v[179]*v[31]
+v[180]*v[32];
v[217]=v[132]*v[181]+v[144]*v[182]+v[156]*v[183];
v[215]=v[130]*v[181]+v[142]*v[182]+v[154]*v[183];
v[213]=v[129]*v[181]+v[141]*v[182]+v[153]*v[183];
v[211]=v[127]*v[181]+v[139]*v[182]+v[151]*v[183];
v[209]=v[126]*v[181]+v[138]*v[182]+v[150]*v[183];
v[207]=v[124]*v[181]+v[136]*v[182]+v[148]*v[183];
v[205]=v[123]*v[181]+v[135]*v[182]+v[147]*v[183];
v[203]=v[121]*v[181]+v[133]*v[182]+v[145]*v[183];
p[0]+=v[308]*(v[309]*v[42]+v[203]*v[86]);
p[1]+=v[308]*(v[309]*v[44]+v[205]*v[86]);
p[2]+=v[308]*(v[309]*v[47]+v[207]*v[86]);
p[3]+=v[308]*(v[309]*v[50]+v[209]*v[86]);
p[4]+=v[308]*(v[309]*v[52]+v[211]*v[86]);
p[5]+=v[308]*(v[309]*v[54]+v[213]*v[86]);
p[6]+=v[308]*(v[309]*v[57]+v[215]*v[86]);
p[7]+=v[308]*(v[309]*v[59]+v[217]*v[86]);
s[0][0]+=v[308]*(v[194]*v[203]+(v[121]*v[157]+v[133]*v[165]+v[145]*v[173])*v[\
86]);
s[0][1]+=(v[196]*v[203]+v[219])*v[308];
s[0][2]+=(v[197]*v[203]+v[228])*v[308];
s[0][3]+=(v[198]*v[203]+v[238])*v[308];
s[0][4]+=(v[199]*v[203]+v[249])*v[308];
s[0][5]+=(v[200]*v[203]+v[261])*v[308];
s[0][6]+=(v[201]*v[203]+v[274])*v[308];
s[0][7]+=(v[202]*v[203]+v[288])*v[308];
s[1][0]+=(v[194]*v[205]+v[219])*v[308];
s[1][1]+=v[308]*(v[196]*v[205]+(v[123]*v[158]+v[135]*v[166]+v[147]*v[174])*v[\
86]);
s[1][2]+=(v[197]*v[205]+v[230])*v[308];
s[1][3]+=(v[198]*v[205]+v[240])*v[308];
s[1][4]+=(v[199]*v[205]+v[251])*v[308];
s[1][5]+=(v[200]*v[205]+v[263])*v[308];
s[1][6]+=(v[201]*v[205]+v[276])*v[308];
s[1][7]+=(v[202]*v[205]+v[290])*v[308];
s[2][0]+=(v[194]*v[207]+v[228])*v[308];
s[2][1]+=(v[196]*v[207]+v[230])*v[308];
s[2][2]+=v[308]*(v[197]*v[207]+(v[124]*v[159]+v[136]*v[167]+v[148]*v[175])*v[\
86]);
s[2][3]+=(v[198]*v[207]+v[242])*v[308];
s[2][4]+=(v[199]*v[207]+v[253])*v[308];
s[2][5]+=(v[200]*v[207]+v[265])*v[308];
s[2][6]+=(v[201]*v[207]+v[278])*v[308];
s[2][7]+=(v[202]*v[207]+v[292])*v[308];
s[3][0]+=(v[194]*v[209]+v[238])*v[308];
s[3][1]+=(v[196]*v[209]+v[240])*v[308];
s[3][2]+=(v[197]*v[209]+v[242])*v[308];
s[3][3]+=v[308]*(v[198]*v[209]+(v[126]*v[160]+v[138]*v[168]+v[150]*v[176])*v[\
86]);
s[3][4]+=(v[199]*v[209]+v[255])*v[308];
s[3][5]+=(v[200]*v[209]+v[267])*v[308];
s[3][6]+=(v[201]*v[209]+v[280])*v[308];
s[3][7]+=(v[202]*v[209]+v[294])*v[308];
s[4][0]+=(v[194]*v[211]+v[249])*v[308];
s[4][1]+=(v[196]*v[211]+v[251])*v[308];
s[4][2]+=(v[197]*v[211]+v[253])*v[308];
s[4][3]+=(v[198]*v[211]+v[255])*v[308];
s[4][4]+=v[308]*(v[199]*v[211]+(v[127]*v[161]+v[139]*v[169]+v[151]*v[177])*v[\
86]);
s[4][5]+=(v[200]*v[211]+v[269])*v[308];
s[4][6]+=(v[201]*v[211]+v[282])*v[308];
s[4][7]+=(v[202]*v[211]+v[296])*v[308];
s[5][0]+=(v[194]*v[213]+v[261])*v[308];
s[5][1]+=(v[196]*v[213]+v[263])*v[308];
s[5][2]+=(v[197]*v[213]+v[265])*v[308];
s[5][3]+=(v[198]*v[213]+v[267])*v[308];
s[5][4]+=(v[199]*v[213]+v[269])*v[308];
s[5][5]+=v[308]*(v[200]*v[213]+(v[129]*v[162]+v[141]*v[170]+v[153]*v[178])*v[\
86]);
s[5][6]+=(v[201]*v[213]+v[284])*v[308];
s[5][7]+=(v[202]*v[213]+v[298])*v[308];
s[6][0]+=(v[194]*v[215]+v[274])*v[308];
s[6][1]+=(v[196]*v[215]+v[276])*v[308];
s[6][2]+=(v[197]*v[215]+v[278])*v[308];
s[6][3]+=(v[198]*v[215]+v[280])*v[308];
s[6][4]+=(v[199]*v[215]+v[282])*v[308];
s[6][5]+=(v[200]*v[215]+v[284])*v[308];
s[6][6]+=v[308]*(v[201]*v[215]+(v[130]*v[163]+v[142]*v[171]+v[154]*v[179])*v[\
86]);
s[6][7]+=(v[202]*v[215]+v[300])*v[308];
s[7][0]+=(v[194]*v[217]+v[288])*v[308];
s[7][1]+=(v[196]*v[217]+v[290])*v[308];
s[7][2]+=(v[197]*v[217]+v[292])*v[308];
s[7][3]+=(v[198]*v[217]+v[294])*v[308];
s[7][4]+=(v[199]*v[217]+v[296])*v[308];
s[7][5]+=(v[200]*v[217]+v[298])*v[308];
s[7][6]+=(v[201]*v[217]+v[300])*v[308];
s[7][7]+=v[308]*(v[202]*v[217]+(v[132]*v[164]+v[144]*v[172]+v[156]*v[180])*v[\
86]);
};/* end for */
};\
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CellLabel->"From In[251]:="]
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"Free energy of the heat conduction problem is formulated as\n",
Cell[BoxData[
\(TraditionalForm\`\[CapitalPi] = \[Integral]\_\[CapitalOmega]\((\(1\/2\
\) k\ \[CapitalDelta]\[Phi] . \[CapitalDelta]\[Phi] - \[Phi]\ Q)\) \
\[DifferentialD]\[CapitalOmega]\)]],
"\nwhere a \[Phi] indicates temperature, a k is the conductivity and a Q is \
the heat generation per unit volume and \[CapitalOmega] is the domain of the \
problem. \nThe domain of the example is a cube filled with water:"
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