# Created by Octave 3.6.1, Fri Mar 30 13:10:46 2012 UTC # name: cache # type: cell # rows: 3 # columns: 6 # name: # type: sq_string # elements: 1 # length: 10 catmullrom # name: # type: sq_string # elements: 1 # length: 494 -- Function File: PP = catmullrom( X, F, V) Returns the piecewise polynomial form of the Catmull-Rom cubic spline interpolating F at the points X. If the input V is supplied it will be interpreted as the values of the tangents at the extremals, if it is missing, the values will be computed from the data via one-sided finite difference formulas. See the wikipedia page for "Cubic Hermite spline" for a description of the algorithm. See also: ppval # name: # type: sq_string # elements: 1 # length: 80 Returns the piecewise polynomial form of the Catmull-Rom cubic spline interpolat # name: # type: sq_string # elements: 1 # length: 5 csape # name: # type: sq_string # elements: 1 # length: 741 -- Function File: PP = csape (X, Y, COND, VALC) cubic spline interpolation with various end conditions. creates the pp-form of the cubic spline. the following end conditions as given in COND are possible. 'complete' match slopes at first and last point as given in VALC 'not-a-knot' third derivatives are continuous at the second and second last point 'periodic' match first and second derivative of first and last point 'second' match second derivative at first and last point as given in VALC 'variational' set second derivative at first and last point to zero (natural cubic spline) See also: ppval, spline # name: # type: sq_string # elements: 1 # length: 55 cubic spline interpolation with various end conditions. # name: # type: sq_string # elements: 1 # length: 5 csapi # name: # type: sq_string # elements: 1 # length: 151 -- Function File: PP = csapi (X, Y) -- Function File: YI = csapi (X, Y, XI) cubic spline interpolation See also: ppval, spline, csape # name: # type: sq_string # elements: 1 # length: 27 cubic spline interpolation # name: # type: sq_string # elements: 1 # length: 5 fnder # name: # type: sq_string # elements: 1 # length: 104 -- Function File: fnder (PP, ORDER) differentiate the spline in pp-form See also: ppval # name: # type: sq_string # elements: 1 # length: 36 differentiate the spline in pp-form # name: # type: sq_string # elements: 1 # length: 5 fnplt # name: # type: sq_string # elements: 1 # length: 96 -- Function File: fnplt (PP, 'PLT') plots spline See also: ppval, spline, csape # name: # type: sq_string # elements: 1 # length: 13 plots spline # name: # type: sq_string # elements: 1 # length: 5 fnval # name: # type: sq_string # elements: 1 # length: 100 r = fnval(pp,x) or r = fnval(x,pp) Compute the value of the piece-wise polynomial pp at points x. # name: # type: sq_string # elements: 1 # length: 80 r = fnval(pp,x) or r = fnval(x,pp) Compute the value of the piece-wise polynom