void smp_flush_tlb_range(struct mm_struct *mm, unsigned long start,
unsigned long end)
{
if(mm->context != NO_CONTEXT) {
if(mm->cpu_vm_mask != (1 << smp_processor_id()))
xc3((smpfunc_t) BTFIXUP_CALL(local_flush_tlb_range), (unsigned long) mm, start, end);
local_flush_tlb_range(mm, start, end);
}
}
void smp_flush_tlb_range(struct vm_area_struct *vma, unsigned long start,
unsigned long end)
{
struct mm_struct *mm = vma->vm_mm;
if (mm->context != NO_CONTEXT) {
cpumask_t cpu_mask = mm->cpu_vm_mask;
cpu_clear(smp_processor_id(), cpu_mask);
if (!cpus_empty(cpu_mask))
xc3((smpfunc_t) BTFIXUP_CALL(local_flush_tlb_range), (unsigned long) vma, start, end);
local_flush_tlb_range(vma, start, end);
}
}
void smp_flush_cache_range(struct vm_area_struct *vma, unsigned long start,
unsigned long end)
{
struct mm_struct *mm = vma->vm_mm;
if (mm->context != NO_CONTEXT) {
cpumask_t cpu_mask;
cpumask_copy(&cpu_mask, mm_cpumask(mm));
cpumask_clear_cpu(smp_processor_id(), &cpu_mask);
if (!cpumask_empty(&cpu_mask))
xc3((smpfunc_t) BTFIXUP_CALL(local_flush_cache_range), (unsigned long) vma, start, end);
local_flush_cache_range(vma, start, end);
}
}
int main(int argc, char* argv[])
{
Polycurve_conic_traits_2 traits;
//polycurve constructors
Polycurve_conic_traits_2::Construct_x_monotone_curve_2
construct_x_mono_polycurve = traits.construct_x_monotone_curve_2_object();
Polycurve_conic_traits_2::Construct_curve_2 construct_polycurve =
traits.construct_curve_2_object();
//create a curve
Conic_curve_2 c3(1,0,0,0,-1,0,CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(0), Algebraic(0)),
Conic_point_2(Algebraic(3), Algebraic(9)));
Conic_curve_2 c4(1,0,0,0,-1,0,CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(3), Algebraic(9)),
Conic_point_2(Algebraic(5), Algebraic(25)));
Conic_curve_2 c5(0,1,0,1,0,0, CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(-25), Algebraic(-5)),
Conic_point_2(Algebraic(0), Algebraic(0)));
Conic_curve_2 c6(1,1,0,6,-26,162,CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(-7), Algebraic(13)),
Conic_point_2(Algebraic(-3), Algebraic(9)));
Conic_curve_2 c7(1,0,0,0,-1,0,CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(-3), Algebraic(9)),
Conic_point_2(Algebraic(0), Algebraic(0)));
Conic_curve_2 c8(0,1,0,-1,0,0, CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(0), Algebraic(0)),
Conic_point_2(Algebraic(4), Algebraic(-2)));
Conic_curve_2 c9(1,0,0,0,-1,0,CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(-5), Algebraic(25)),
Conic_point_2(Algebraic(5), Algebraic(25)));
Conic_curve_2 c10(58, 72, -48, 0, 0, -360);
//This vector is used to store curves that will be used to create polycurve
std::vector<Conic_curve_2> conic_curves;
conic_curves.push_back(c9);
//construct poly-curve
Polycurve_conic_traits_2::Curve_2 conic_polycurve =
construct_polycurve(conic_curves.begin(), conic_curves.end());
Conic_curve_2 c11(0,1,0,-1,0,0,CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(25), Algebraic(-5)),
Conic_point_2(Algebraic(0), Algebraic(0)));
Conic_curve_2 c12(1,0,0,0,-1,0,CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(0), Algebraic(0)),
Conic_point_2(Algebraic(5), Algebraic(25)));
conic_curves.clear();
conic_curves.push_back(c11);
conic_curves.push_back(c12);
//construct poly-curve
Polycurve_conic_traits_2::Curve_2 conic_polycurve_2 =
construct_polycurve(conic_curves.begin(), conic_curves.end());
/* VERY IMPORTANT
* For efficiency reasons, we recommend users not to construct
* x-monotone conic arc directly, but rather use the Make_x_monotone_2
* functor supplied by the conic-arc traits class to convert conic curves
* to x-monotone curves.
*/
Conic_x_monotone_curve_2 xc3(c3);
Conic_x_monotone_curve_2 xc4(c4);
Conic_x_monotone_curve_2 xc5(c5);
Conic_x_monotone_curve_2 xc6(c6);
Conic_x_monotone_curve_2 xc7(c7);
Conic_x_monotone_curve_2 xc8(c8);
//This vector is used to store curves that will be used to create
//X-monotone-polycurve
std::vector<Conic_x_monotone_curve_2> xmono_conic_curves_2;
xmono_conic_curves_2.push_back(xc5);
xmono_conic_curves_2.push_back(xc3);
xmono_conic_curves_2.push_back(xc4);
//construct x-monotone poly-curve
Pc_x_monotone_curve_2 conic_x_mono_polycurve_1 =
construct_x_mono_polycurve(xmono_conic_curves_2.begin(),
xmono_conic_curves_2.end());
xmono_conic_curves_2.clear();
xmono_conic_curves_2.push_back(xc6);
xmono_conic_curves_2.push_back(xc7);
xmono_conic_curves_2.push_back(xc8);
//construct x-monotone poly-curve
Pc_x_monotone_curve_2 conic_x_mono_polycurve_2 =
construct_x_mono_polycurve(xmono_conic_curves_2.begin(),
xmono_conic_curves_2.end());
xmono_conic_curves_2.clear();
xmono_conic_curves_2.push_back(xc5);
Pc_x_monotone_curve_2 x_polycurve_push =
construct_x_mono_polycurve(xmono_conic_curves_2.begin(),
xmono_conic_curves_2.end());
Polycurve_conic_traits_2::X_monotone_subcurve_2 xcurve_push =
Polycurve_conic_traits_2::X_monotone_subcurve_2(c5);
//traits.construct_x_monotone_curve_2_object()(c5);
xmono_conic_curves_2.clear();
xmono_conic_curves_2.push_back(xc3);
xmono_conic_curves_2.push_back(xc4);
Pc_x_monotone_curve_2 base_curve =
construct_x_mono_polycurve(xmono_conic_curves_2.begin(),
xmono_conic_curves_2.end());
//curves for push_back
Conic_curve_2 c13(1,1,0,-50,12,660,CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(25), Algebraic(-7)),
Conic_point_2(Algebraic(25), Algebraic(-5)));
Conic_curve_2 c14(0,1,0,-1,0,0,CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(25), Algebraic(-5)),
Conic_point_2(Algebraic(0), Algebraic(0)));
Conic_curve_2 c15(-1,0,0,0,1,0,CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(0), Algebraic(0)),
Conic_point_2(Algebraic(5), Algebraic(25)));
conic_curves.clear();
conic_curves.push_back(c13);
conic_curves.push_back(c14);
Polycurve_conic_traits_2::Curve_2 base_curve_push_back =
construct_polycurve(conic_curves.begin(), conic_curves.end());
conic_curves.push_back(c15);
Polycurve_conic_traits_2::Curve_2 Expected_push_back_result =
construct_polycurve(conic_curves.begin(), conic_curves.end());
// //checking the orientattion consistency
// Conic_curve_2 c21(0,1,0,1,0,0,CGAL::CLOCKWISE,
// Conic_point_2(Algebraic(9), Algebraic(-3)),
// Conic_point_2(Algebraic(0), Algebraic(0)));
// Conic_curve_2 c20(1,0,0,0,-1,0,CGAL::COUNTERCLOCKWISE,
// Conic_point_2(Algebraic(0), Algebraic(0)),
// Conic_point_2(Algebraic(3), Algebraic(9)));
// Conic_x_monotone_curve_2 xc20(c20);
// Conic_x_monotone_curve_2 xc21(c21);
// xmono_conic_curves_2.clear();
// xmono_conic_curves_2.push_back(xc20);
// xmono_conic_curves_2.push_back(xc21);
// Pc_x_monotone_curve_2 eric_polycurve =
// construct_x_mono_polycurve(xmono_conic_curves_2.begin(),
// xmono_conic_curves_2.end());
// std::cout << "the polycurve is: " << eric_polycurve << std::endl;
// std::cout<< std::endl;
//check_compare_x_2(xc3, xc5);
// check_equal();
// std::cout<< std::endl;
//check_intersect(conic_x_mono_polycurve_1, conic_x_mono_polycurve_2);
//std::cout<< std::endl;
// check_compare_end_points_xy_2();
// std::cout<< std::endl;
//check_split(conic_x_mono_polycurve_1, conic_x_mono_polycurve_2);
// std::cout<< std::endl;
//check_make_x_monotne_curve(conic_polycurve_2);
//std::cout<< std::endl;
// check_is_vertical();
// std::cout<< std::endl;
//check_compare_y_at_x_2();
//std::cout<< std::endl;
//adds the segment to the right.
//check_push_back(base_curve_push_back, c15);
//std::cout<< std::endl;
//adds the segment to the left.
//check_push_front(base_curve, xcurve_push);
//std::cout<< std::endl;
// check_are_mergable();
// std::cout<< std::endl;
// check_merge_2();
// std::cout<< std::endl;
// check_construct_opposite();
// std::cout<< std::endl;
// check_compare_y_at_x_right();
// std::cout<< std::endl;
// check_compare_y_at_x_left();
// std::cout<< std::endl;
//check_compare_points(conic_x_mono_polycurve_1);
//number of segments
//std::cout << "Number of segments: "
// << traits.number_of_points_2_object()(base_curve_push_back)
// << std::endl;
check_trim(conic_x_mono_polycurve_1, atoi(argv[1]), atoi(argv[2]),
atoi(argv[3]), atoi(argv[4]));
std::cout << std::endl;
//std::cout << (atoi(argv[1]) + atoi(argv[2])) << std::endl;
// Conic_traits_2 con_traits;
// Conic_curve_2 cc3(1,0,0,0,-1,0,CGAL::COUNTERCLOCKWISE,
// Conic_point_2(Algebraic(0), Algebraic(0)),
// Conic_point_2(Algebraic(3), Algebraic(9)));
// Conic_x_monotone_curve_2 xcc3(cc3);
// Conic_point_2 ps2(0, 0);
// Conic_point_2 pt2(3, 9);
// std::cout << "conic curve is : " << xcc3 << std::endl;
// Conic_x_monotone_curve_2 trimmed_curve =
// con_traits.trim_2_object()(xc3, ps2, pt2);
// std::cout << "trimmed conic curve is : " << trimmed_curve << std::endl;
return 0;
}
bool check_compare_y_at_x_2()
{
Polycurve_conic_traits_2 traits;
Polycurve_conic_traits_2::Compare_y_at_x_2 cmp_y_at_x_2 =
traits.compare_y_at_x_2_object();
//polycurve constructors
Polycurve_conic_traits_2::Construct_x_monotone_curve_2
construct_x_mono_polycurve = traits.construct_x_monotone_curve_2_object();
Polycurve_conic_traits_2::Construct_curve_2 construct_polycurve =
traits.construct_curve_2_object();
//create a curve
Rat_point_2 ps1(1, 10);
Rat_point_2 pmid1(5, 4);
Rat_point_2 pt1(10, 1);
Conic_curve_2 c1(ps1, pmid1, pt1);
//create a curve
Rat_point_2 ps2(10, 1);
Rat_point_2 pmid2(15, 5);
Rat_point_2 pt2(20, 10);
Conic_curve_2 c2(ps2, pmid2, pt2);
Conic_curve_2 c3(1,0,0,0,-1,0,CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(0), Algebraic(0)),
Conic_point_2(Algebraic(3), Algebraic(9)));
Conic_curve_2 c4(1,0,0,0,-1,0,CGAL::COUNTERCLOCKWISE,
Conic_point_2(Algebraic(3), Algebraic(9)),
Conic_point_2(Algebraic(5), Algebraic(25)));
std::vector<Conic_curve_2> conic_curves, conic_curves_2, Conic_curves_3;
conic_curves.push_back(c1);
conic_curves.push_back(c2);
//conic_curves_2.push_back(c3);
//conic_curves_2.push_back(c4);
Conic_x_monotone_curve_2 xc1(c1);
Conic_x_monotone_curve_2 xc2(c2);
Conic_x_monotone_curve_2 xc3(c3);
Conic_x_monotone_curve_2 xc4(c4);
std::vector<Conic_x_monotone_curve_2> xmono_conic_curves, xmono_conic_curves_2;
/* VERY IMPORTANT
* For efficiency reasons, we recommend users not to construct x-monotone
* conic arc directly, but rather use the Make_x_monotone_2 functor supplied
* by the conic-arc traits class to convert conic curves to x-monotone curves.
*/
xmono_conic_curves.push_back(xc1);
xmono_conic_curves.push_back(xc2);
xmono_conic_curves_2.push_back(xc3);
xmono_conic_curves_2.push_back(xc4);
//construct x-monotone poly-curve
Polycurve_conic_traits_2::X_monotone_curve_2 conic_x_mono_polycurve =
construct_x_mono_polycurve(xmono_conic_curves.begin(),
xmono_conic_curves.end());
Polycurve_conic_traits_2::X_monotone_curve_2 conic_x_mono_polycurve_2 =
construct_x_mono_polycurve(xmono_conic_curves_2.begin(),
xmono_conic_curves_2.end());
//construct poly-curve
Polycurve_conic_traits_2::Curve_2 conic_polycurve =
construct_polycurve(conic_curves.begin(), conic_curves.end());
//Polycurve_conic_traits_2::Curve_2 conic_polycurve_2 =
// construct_polycurve(conic_curves_2.begin(), conic_curves_2.end());
//make x-monotone curve
//Polycurve_conic_traits_2::X_monotone_curve_2 polyline_xmc1 =
// construct_x_monotone_curve_2(c1);
//create points
Polycurve_conic_traits_2::Point_2
point_above_line = Polycurve_conic_traits_2::Point_2(2,10),
point_below_line = Polycurve_conic_traits_2::Point_2(4,7),
point_on_line = Polycurve_conic_traits_2::Point_2(2,4);
CGAL::Comparison_result result;
result = cmp_y_at_x_2(point_above_line, conic_x_mono_polycurve_2);
std::cout << "Compare_y_at_x_2:: for point above the curve computed Answer is: "
<< (result == CGAL::SMALLER ? "Below":
(result == CGAL::LARGER ? "Above" : "On-line")) << std::endl;
result = cmp_y_at_x_2(point_below_line, conic_x_mono_polycurve_2);
std::cout << "Compare_y_at_x_2:: for point below the curve computed Answer is: "
<< (result == CGAL::SMALLER ? "Below":
(result == CGAL::LARGER ? "Above" : "On-line")) << std::endl;
result = cmp_y_at_x_2(point_on_line, conic_x_mono_polycurve_2);
std::cout << "Compare_y_at_x_2:: for point on the curve computed Answer is: "
<< (result == CGAL::SMALLER ? "Below":
(result == CGAL::LARGER ? "Above" : "On-line")) << std::endl;
return true;
}
//---------------------------------------------------------
void EulerShock2D::precalc_limiter_data()
//---------------------------------------------------------
{
//---------------------------------------------
// pre-calculate element geometry and constant
// factors for use in this->EulerLimiter2D()
//---------------------------------------------
Lim_AVE = 0.5 * MassMatrix.col_sums();
DMat dropAVE = eye(Np) - outer(ones(Np),Lim_AVE);
Lim_dx = dropAVE*x;
Lim_dy = dropAVE*y;
// Extract coordinates of vertices of elements
IVec v1=EToV(All,1); Lim_xv1=VX(v1); Lim_yv1=VY(v1);
IVec v2=EToV(All,2); Lim_xv2=VX(v2); Lim_yv2=VY(v2);
IVec v3=EToV(All,3); Lim_xv3=VX(v3); Lim_yv3=VY(v3);
const DVec &xv1=Lim_xv1,&xv2=Lim_xv2,&xv3=Lim_xv3;
const DVec &yv1=Lim_yv1,&yv2=Lim_yv2,&yv3=Lim_yv3;
DMat &fnx=Lim_fnx, &fny=Lim_fny, &fL=Lim_fL;
// Compute face unit normals and lengths
fnx.resize(3,K); fny.resize(3,K);
// fnx = (3,K) = [yv2-yv1; yv3-yv2; yv1-yv3];
fnx.set_row(1, yv2-yv1); fnx.set_row(2, yv3-yv2); fnx.set_row(3, yv1-yv3);
// fny = (3,K) = -[xv2-xv1;xv3-xv2;xv1-xv3];
//fny.set_row(1, xv2-xv1); fny.set_row(2, xv3-xv2); fny.set_row(3, xv1-xv3);
fny.set_row(1, xv1-xv2); fny.set_row(2, xv2-xv3); fny.set_row(3, xv3-xv1);
fL = sqrt(sqr(fnx)+sqr(fny)); fnx.div_element(fL); fny.div_element(fL);
//-------------------------------------------------------
// Compute coords of element centers and face weights
//-------------------------------------------------------
// Find neighbors in patch
Lim_E1=EToE(All,1); Lim_E2=EToE(All,2); Lim_E3=EToE(All,3);
// Compute coordinates of element centers
xc0=Lim_AVE*x; xc1=xc0(Lim_E1); xc2=xc0(Lim_E2); xc3=xc0(Lim_E3);
yc0=Lim_AVE*y; yc1=yc0(Lim_E1); yc2=yc0(Lim_E2); yc3=yc0(Lim_E3);
// Compute weights for face gradients
A0=Lim_AVE*J*TWOTHIRD;
A1=A0+A0(Lim_E1); A2=A0+A0(Lim_E2); A3=A0+A0(Lim_E3);
A1_A2_A3 = A1+A2+A3;
// Find boundary faces for each face
Lim_id1=find(BCType.get_col(1),'!',0);
Lim_id2=find(BCType.get_col(2),'!',0);
Lim_id3=find(BCType.get_col(3),'!',0);
// Compute location of centers of reflected ghost elements at boundary faces
if (1) {
DMat FL1=fL(1,Lim_id1), Fnx1=fnx(1,Lim_id1), Fny1=fny(1,Lim_id1);
DVec fL1=FL1, fnx1=Fnx1, fny1=Fny1;
DVec H1 = 2.0*(dd(A0(Lim_id1),fL1));
xc1(Lim_id1) += 2.0*fnx1.dm(H1);
yc1(Lim_id1) += 2.0*fny1.dm(H1);
DMat FL2=fL(2,Lim_id2), Fnx2=fnx(2,Lim_id2), Fny2=fny(2,Lim_id2);
DVec fL2=FL2, fnx2=Fnx2, fny2=Fny2;
DVec H2 = 2.0*(dd(A0(Lim_id2),fL2));
xc2(Lim_id2) += 2.0*fnx2.dm(H2);
yc2(Lim_id2) += 2.0*fny2.dm(H2);
DMat FL3=fL(3,Lim_id3), Fnx3=fnx(3,Lim_id3), Fny3=fny(3,Lim_id3);
DVec fL3=FL3, fnx3=Fnx3, fny3=Fny3;
DVec H3 = 2.0*(dd(A0(Lim_id3),fL3));
xc3(Lim_id3) += 2.0*fnx3.dm(H3);
yc3(Lim_id3) += 2.0*fny3.dm(H3);
}
// Find boundary faces
IVec bct = trans(BCType);
Lim_idI = find(bct, '=', (int)BC_In);
Lim_idO = find(bct, '=', (int)BC_Out);
Lim_idW = find(bct, '=', (int)BC_Wall);
Lim_idC = find(bct, '=', (int)BC_Cyl);
Lim_ctx.resize(3,K); Lim_cty.resize(3,K);
Lim_ctx.set_row(1,xc1); Lim_ctx.set_row(2,xc2); Lim_ctx.set_row(3,xc3);
Lim_cty.set_row(1,yc1); Lim_cty.set_row(2,yc2); Lim_cty.set_row(3,yc3);
// load the set of ids
Lim_ids.resize(6);
Lim_ids(1)=1; Lim_ids(2)=Nfp; Lim_ids(3)=Nfp+1;
Lim_ids(4)=2*Nfp; Lim_ids(5)=3*Nfp; Lim_ids(6)=2*Nfp+1;
limQ = Q;
}