000 01243nam a2200241 4500
001 UPMIN-00000009130
003 UPMIN
005 20230210162646.0
008 230210b |||||||| |||| 00| 0 eng d
040 _aDLC
_cUPMin
_dupmin
041 _aeng
090 _aLG993.5 2002
_bA64 S49
100 1 _aSevilla, Peter Paul P.
_92377
245 0 0 _aOn different end-point constraints of cubic spline interpolation /
_cPeter Paul P. Sevilla
260 _c2002
300 _a59 leaves
502 _aThesis (BS Applied Mathematics) -- University of the Philippines Mindanao, 2002
520 3 _aThis study made use of four cubic spline interpolation methods with four different conditions to approximate six different test functions coming from different families of functions. The primary goal of the study was to investigate and determine which of the endpoint constraints works best for the six functions. The numerical experiment showed that natural, periodic and not-a-knot boundary conditions were the best interpolants for most of the test functions. However, no definite boundary condition could give a uniformly best result.
658 _aUndergraduate Thesis
_cAMAT200,
_2BSAM
905 _aFi
905 _aUP
942 _2lcc
_cTHESIS
999 _c204
_d204