Spelling suggestions: "subject:"filters (amathematics)"" "subject:"filters (bmathematics)""
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Incorporating robustness into fuzzy logic and mixture decomposition for image enhancement and segementationChoi, Youngsik, January 1996 (has links)
Thesis (Ph. D.)--University of Missouri-Columbia, 1996. / Typescript. Vita. Includes bibliographical references (leaves 96-103). Also available on the Internet.
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Lifting schemes for wavelet filters of trigonometric vanishing momentsCheng, Ho-Yin. January 2002 (has links)
Thesis (M.Phil.)--University of Hong Kong, 2003. / Includes bibliographical references (leaves 80) Also available in print.
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Distortion analysis of weakly nonlinear filters using Volterra series /Cherry, James A., January 1900 (has links)
Thesis (M. Eng.)--Carleton University, 1995. / Includes bibliographical references. Also available in electronic format on the Internet.
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An integrated-circuit piano tuner for the equal-tempered keyboard employing a tuneable fixed-coefficient digital filterHagee, Michael William. January 1969 (has links) (PDF)
Thesis (M.S. in E.E.)--Naval Postgraduate School, 1969. / Thesis advisor: James S. Demetry. Bibliography: p. 90-94. Also available in print.
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Local systems on P{superscript 1} -S for S a finite set /Belkale, Prakash. January 1999 (has links)
Thesis (Ph. D.)--University of Chicago, Dept. of Mathematics, June 1999. / Includes bibliographical references. Also available on the Internet.
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Estimation and control with quantized measurementsJanuary 1970 (has links)
[by] Renwick E. Curry. / Bibliography: p. 120-122.
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Filtering theory and quantum fieldsJanuary 1979 (has links)
by Sanjoy K. Mitter. / "April 1979." / Bibliography: leaf 6. / Air Force Office of Scientific Research Grant AFOSR-77-3281B
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Linear estimation of boundary value stochastic processes : Part II--1-D smoothing problemsJanuary 1982 (has links)
by Milton B. Adams,Alan S. Willsky, Bernard C. Levy. / "November, 1982." / Includes bibliographical references. / National Science Foundation Grant ECS-8012668
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Design of two-dimensional digital filters using singular-value decompositionWang, Hui Ping 29 June 2018 (has links)
This thesis presents a study on the design of two-dimensional (2-D) digital filters by using the singular-value decomposition (SVD).
A new method for the design of 2-D quadrantally symmetric FIR filters with linear phase response is proposed. It is shown that three realizations are possible, namely, a direct realization, a modified version of the direct realization, and a realization based on the combined application of the SV and LU decompositions. Each of the three realizations consists of a parallel arrangement of cascaded pairs
of 1-D filters; hence extensive parallel processing and pipelining can be applied. The three realizations are compared and it is shown that the realization based on the SV and LU decomposition leads to the lowest approximation error and involves the smallest number of multiplications.
It is shown that the SVD of the sampled amplitude response of a 2-D digital filter with real coefficients possesses a special structure: every singular vector is either mirror-image symmetric or antisymmetric with respect to its midpoint. Consequently, the SVD method can be applied along with 1-D FIR techniques for the design of linear-phase 2-D filters with arbitrary prescribed amplitude responses which are symmetrical with respect to the origin of the (ω1, ω2) plane.
A method for the design of 2-D IIR digital filters based on the combined application of the SVD and the balanced approximation (BA) is proposed. It is shown that the approximation error in the phase angle is bounded by the sum of the neglected Hankel singular values of the filter. Consequently, the phase response of the resulting filter is approximately linear over the passband region provided that only small Hankel singular values are neglected. It is also shown that the resulting 2-D filter is nearly balanced, which implies that the filter has low roundoff noise as well as low parameter sensitivity. Furthermore, the 2-D filter obtained is more economical and computationally more efficient than the original 2-D FIR filter, and in the case where an IIR filter is obtained the stability of the filter is guaranteed.
Efficient general algorithms for the evaluation of the 1-D and 2-D gramians for 1-D and 2-D, causal, stable, recursive digital filters are proposed, which facilitate the application of the BA method in the design of digital filters. The algorithms obtained are based on a two-stage extension of the Astrom-Jury-Agniel (AJA) algorithm. It is shown that the AJA algorithm can be modified to solve a 1-D Lyapunov equation in a recursive manner. The recursive algorithm is then extended to the case where the rational function vector involved depends on two complex variables. It is shown that the two algorithms obtained can be combined to evaluate the 2-D gramians. The proposed algorithms are also useful in obtaining optimal digital filter structures that minimize the output-noise power due to the roundoff of products. / Graduate
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Design methods for recursive two-dimensional digital filtersDubois, Eric January 1974 (has links)
No description available.
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