A graphic implementation of cubic spline interpolation under tension

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dc.contributor.advisor McKinney, Earl H. en_US
dc.contributor.author Nierste, Joseph P. en_US
dc.date.accessioned 2011-06-03T19:33:50Z
dc.date.available 2011-06-03T19:33:50Z
dc.date.created 1984 en_US
dc.date.issued 1984
dc.identifier LD2489.Z78 1984 .N52 en_US
dc.identifier.uri http://cardinalscholar.bsu.edu/handle/handle/182987
dc.description.abstract Although one significant method of interpolation is that of the cubic spline, it has the drawback of occasionally producing undesired inflections in a curve. As a remedy, the spline can mathematically be "stretched" (so to speak) in much the same way that a draftsman's spline could be pulled at its ends while still being anchored at certain points throughout.This thesis will make use of FORTRAN subroutines given in the April, 1974 issue of Communications of the ACM, which have the capability of applying this tension factor to a cublic spline in a graphics package. It will also discuss the necessary modifications which are required before compatibility can be achieved between these subroutines and the Tektronix terminal which is coupled to the DEC-10 here at Ball State University.
dc.format.extent ii, 18, [3] leaves ; 28 cm. + 1 computer printout. en_US
dc.source Virtual Press en_US
dc.subject.lcsh Differential equations -- Numerical solutions -- Computer programs. en_US
dc.subject.lcsh Interpolation. en_US
dc.subject.lcsh Spline theory. en_US
dc.title A graphic implementation of cubic spline interpolation under tension en_US
dc.description.degree Thesis (M.S.)
dc.identifier.cardcat-url http://liblink.bsu.edu/catkey/225627 en_US


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  • Master's Theses [5510]
    Master's theses submitted to the Graduate School by Ball State University master's degree candidates in partial fulfillment of degree requirements.

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