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[Getfem-commits] r4864 - /trunk/getfem/src/getfem_generic_assembly.cc
From: |
Yves . Renard |
Subject: |
[Getfem-commits] r4864 - /trunk/getfem/src/getfem_generic_assembly.cc |
Date: |
Wed, 25 Feb 2015 13:13:53 -0000 |
Author: renard
Date: Wed Feb 25 14:13:53 2015
New Revision: 4864
URL: http://svn.gna.org/viewcvs/getfem?rev=4864&view=rev
Log:
small improvment in the interpolate transformation
Modified:
trunk/getfem/src/getfem_generic_assembly.cc
Modified: trunk/getfem/src/getfem_generic_assembly.cc
URL:
http://svn.gna.org/viewcvs/getfem/trunk/getfem/src/getfem_generic_assembly.cc?rev=4864&r1=4863&r2=4864&view=diff
==============================================================================
--- trunk/getfem/src/getfem_generic_assembly.cc (original)
+++ trunk/getfem/src/getfem_generic_assembly.cc Wed Feb 25 14:13:53 2015
@@ -8932,9 +8932,31 @@
element_boxes.find_boxes_at_point(P, bset);
*m_t = &target_mesh;
- bgeot::rtree::pbox_set::iterator it = bset.begin();
- for (; it != bset.end(); ++it) {
- cv = (*it)->id;
+ while (bset.size()) {
+
+ // Searching the box for which the point is the most in the interior
+ bgeot::rtree::pbox_set::iterator it = bset.begin(), itmax;
+ scalar_type rate_max = scalar_type(0);
+ for (; it != bset.end(); ++it) {
+
+ scalar_type rate_box = scalar_type(1);
+ for (size_type i = 0; i < m.dim(); ++i) {
+ scalar_type h = (*it)->max[i] - (*it)->min[i];
+ if (h > scalar_type(0)) {
+ scalar_type rate
+ = std::min((*it)->max[i] - P[i], P[i] - (*it)->min[i]) / h;
+ rate_box = std::min(rate, rate_box);
+ }
+ }
+ if (rate_box != scalar_type(1) && rate_box > rate_max) {
+ itmax = it;
+ rate_max = rate_box;
+ }
+ }
+
+
+ cv = (*itmax)->id;
+ bset.erase(itmax);
gic.init(target_mesh.points_of_convex(cv),
target_mesh.trans_of_convex(cv));
@@ -8947,12 +8969,14 @@
ret_type = 1;
break;
}
+
+
}
// Note on derivatives of the transformation : for efficiency and
// simplicity reasons, the derivative should be computed with
// the value of corresponding test functions. This means that
- // for a transformation F(u) the conputed derivative is F'(u).Test_u
+ // for a transformation F(u) the computed derivative is F'(u).Test_u
// including the Test_u.
if (compute_derivatives) { // To be tested both with the computation
// of derivative. Could be optimized ?
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