On digital smoothing filters: A brief review of closed form solutions and two new filter approaches
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[1] U. Grenander,et al. Toeplitz Forms And Their Applications , 1958 .
[2] W. F. Trench. An Algorithm for the Inversion of Finite Toeplitz Matrices , 1964 .
[3] J. L. Hock,et al. An exact recursion for the composite nearest‐neighbor degeneracy for a 2×N lattice space , 1984 .
[4] A. Savitzky,et al. Smoothing and Differentiation of Data by Simplified Least Squares Procedures. , 1964 .
[5] M. Bromba,et al. Explicit formula for filter function of maximally flat nonrecursive digital filters , 1980 .
[6] M. Bromba,et al. Application hints for Savitzky-Golay digital smoothing filters , 1981 .
[7] F. B. Hildebrand,et al. Introduction To Numerical Analysis , 1957 .
[8] H. Schuessler,et al. An approach for designing systems with prescribed behaviour at distinct frequencies regarding additional constraints , 1985, ICASSP '85. IEEE International Conference on Acoustics, Speech, and Signal Processing.
[9] N. Levinson. The Wiener (Root Mean Square) Error Criterion in Filter Design and Prediction , 1946 .
[10] G. Szegö,et al. Concerning sets of polynomials orthogonal simultaneously on several circles , 1939 .
[11] H. H. Madden. Comments on the Savitzky-Golay convolution method for least-squares-fit smoothing and differentiation of digital data , 1976 .
[12] N. E. Nörlund. Vorlesungen über Differenzenrechnung , 1924 .
[13] M. R. Spiegel. Schaum's outline series theory and problems of calculus of finite differences and difference equations : including 420 solved problems / Murray R. Spiegel , 1971 .
[14] M. Bromba,et al. Efficient computation of polynomial smoothing digital filters , 1979 .
[15] Shalhav Zohar,et al. The Solution of a Toeplitz Set of Linear Equations , 1974, JACM.
[16] Hans-Wilhelm Schüßler. Digitale Systeme zur Signalverarbeitung , 1973 .
[17] T. N. E. Greville,et al. On Stability of Linear Smoothing Formulas , 1966 .