@@ -1198,26 +1198,6 @@ class CGeometry {
11981198 */
11991199 inline vector<vector<unsigned long > > GetPlanarPoints () const {return Plane_points;}
12001200
1201- /* !
1202- * \brief Given arrays x[1..n] and y[1..n] containing a tabulated function, i.e., yi = f(xi), with
1203- x1 < x2 < . . . < xN , and given values yp1 and ypn for the first derivative of the interpolating
1204- function at points 1 and n, respectively, this routine returns an array y2[1..n] that contains
1205- the second derivatives of the interpolating function at the tabulated points xi. If yp1 and/or
1206- ypn are equal to 1 × 1030 or larger, the routine is signaled to set the corresponding boundary
1207- condition for a natural spline, with zero second derivative on that boundary.
1208- Numerical Recipes: The Art of Scientific Computing, Third Edition in C++.
1209- */
1210- void SetSpline (vector<su2double> &x, vector<su2double> &y, unsigned long n, su2double yp1, su2double ypn, vector<su2double> &y2);
1211-
1212- /* !
1213- * \brief Given the arrays xa[1..n] and ya[1..n], which tabulate a function (with the xai’s in order),
1214- and given the array y2a[1..n], which is the output from spline above, and given a value of
1215- x, this routine returns a cubic-spline interpolated value y.
1216- Numerical Recipes: The Art of Scientific Computing, Third Edition in C++.
1217- * \return The interpolated value of for x.
1218- */
1219- su2double GetSpline (vector<su2double> &xa, vector<su2double> &ya, vector<su2double> &y2a, unsigned long n, su2double x);
1220-
12211201 /* !
12221202 * \brief Compute the intersection between a segment and a plane.
12231203 * \param[in] Segment_P0 - Definition of the particular problem.
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