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Cubic Spline Interpolation | Numerical Analysis | Math ...
https://www.youtube.com/watch?v=7kschwxqIJ0
Cubic Spline Interpolation, Numerical Analysis, Math Practical, Lecture 2#CubicSpline #Interpolation
2 Cubic Spline - michaelkrzyzaniak.com
https://michaelkrzyzaniak.com/AudioSynthesis/2_Audio_Synthesis/8_Interpolation/2_Cubic_Spline/
This is a cubic interpolation algorithm that is capable of stretching out or contracting a buffer of interleaved audio data. In general, linear interpolation is somewhat inelegant, and a somewhat higher-fidelity result can be achieved by attempting to draw some sort of curve between the known sample-points. y=ax^3 + bx^2 + cx + d
A real-time audio frequency cubic spline interpolator ...
https://www.sciencedirect.com/science/article/abs/pii/016516849500145X
The implementation of a real-time cubic spline interpolator for audio frequency applications is presented. The interpolator is based on the parabolically blended cubic spline algorithm (Browne and Gaydecki, 1987; Rogers and Adams, 1990), and …
A real-time audio frequency cubic spline interpolator ...
https://www.sciencedirect.com/science/article/pii/016516849500145X
The implementation of a real-time cubic spline interpolator for audio frequency applications is presented. The interpolator is based on the parabolically blended cubic spline algorithm (Browne and Gaydecki, 1987; Rogers and Adams, 1990), and is implemented in a TMS320C25 DSP environment.
Cubic Spline Interpolation | Numerical Analysis | Math ...
https://www.youtube.com/watch?v=SXwsCmvot8M
Cubic Spline Interpolation, Numerical Analysis, Math Practical, Lecture 2 (last part), MATLAB code#CubicSplineInterpolation #MATLAB
cubic spline interpolation free download - SourceForge
https://sourceforge.net/directory/?q=cubic%20spline%20interpolation
cubic spline interpolation free download. Qtractor Qtractor is an Audio/MIDI multi-track sequencer application written in C++ around the Qt framework. cubic spline interpolation free download - SourceForge
A STUDY OF CUBIC SPLINE INTERPOLATION
https://www2.rivier.edu/journal/ROAJ-Fall-2013/J784-Wang_cubic-splines.pdf
A STUDY OF CUBIC SPLINE INTERPOLATION 2 3 (1 y) y k c c As the spline will take a function (shape) more smoothly (minimizing the bending), both yc and yc should be continuous everywhere and at the knots. Therefore: q i (x i) q i c 1 (x i 1) and c( ) c 1 ( 1) q i x i q i x i for i, where 1did n 1 This can only be achieved if polynomials of degree 3 or higher are used.
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