close this section of the libraryftp://cml.rice.edu (80)
open this document and view contentsftp://cml.rice.edu/pub/reports/9203.ps.Z, 19930927
Wavelet Interpolation and Approximate Solutions of Elliptic Partial Differential Equations Raymond O. Wells, Jr. Xiaodong Zhou August 30, 1993
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Representing the geometry of domains by wavelets with applications to partial differential equations Raymond O. Wells, Jr. Xiaodong Zhou Department of Mathematics, Rice University Houston, TX 77251-1892
open this document and view contentsftp://cml.rice.edu/pub/reports/9102.ps.Z, 19930927
Wavelet Calculus and Finite Difference Operators Kent McCormick and Raymond O. Wells, Jr. March 17, 1993
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Wavelet Variations on the Shannon Sampling Theorem Hubert Bray Kent McCormick R. O. Wells, Jr. Xiao-dong Zhou July 26, 1993 Contents 1 Introduction 2 2 The Shannon Sampling Theorem 4 3 A Wavelet Varation of the Shannon Sampling Theorem 6 4 A Variational Principle: Existence of the Implicit Coefficients
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Semi-algebraic multi-level methods based on wavelet decompositions I: Application to two-point boundary value problems Andreas Rieder Rice University Department of Mathematics Houston, TX 77251 April 1993
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Table 3. The moments of (t) M = 5 and N = MK N k m0;k d0;k 10 1.0000000e+00 1.0000000e+00 1 6.0961180e-01 2.4384472e+00 2 3.7162654e-01 5.9460247e+00 3 9.3544517e-02 -1.9933553e+00 4 -3.6313857e-01 -2.3590840e+02 15 1.0000000e+00 1.0000000e+00 1 7.5803488e-01 3.0321395e+00 2 5.7461687e-01 9.1938700e+00
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1 2 -2 2 4 (a) 10 20 30 0.2 0.4 0.6 0.8 1 (b) 1 2 -5 5 (c) 10 20 30 0.2 0.4 0.6 0.8 1 (d) Figure 5. MWTF Example: Type 1, M = 2, N = 4. (a) Scaling Function (t) (b) Fourier transform ^0(!) (c) Wavelet 1(t) and (d) Fourier Transform ^0(!) z 1 z 1 #M
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R. A. Gopinath and C. S. Burrus. On CosineModulated Wavelet Orthonormal Bases. Technical Report CML TR92-06, Computational Mathematics Laboratory, Rice University, Mar 1992. IEEE Trans. in Image Processing, to appear. R. A. Gopinath, J. E. Odegard, and C. S. Burrus. On The Optimal And Robust
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To appear in IEEE Trans. in SP special issue on Wavelets December '93 THEORY OF REGULAR M-BAND WAVELET BASES P. Steffen, P. Heller, R. A. Gopinath and C. S. Burrus CML TR-93-02 22nd March 93 THEORY OF REGULAR M-BAND WAVELET BASES P. Steffen , P. Hellery, R. A. Gopinathzand C. S. Burrusx CML TR-93-02
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Appears in Wavelets: A Tutorial in Theory and Applications, ed. C.K.Chui, Academic Press WAVELETS AND FILTER BANKS R.A.Gopinath and C.S.Burrus Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251 CML TR-91-20 30th September '91 WAVELET TRANSFORMS AND FILTER BANKS
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To appear in IEEE Trans. in SP ON UPSAMPLING, DOWNSAMPLING AND RATIONAL SAMPLING RATE FILTER BANKS R.A.Gopinath and C.S.Burrus Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251 CML TR-91-25 25th November '91, Revised 17th December '92 ON UPSAMPLING, DOWNSAMPLING AND
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To be Submitted to IEEE Transactions in Signal Processing FACTORIZATION APPROACH TO UNITARY TIME-VARYING FILTER BANKS R.A.Gopinath and C.S.Burrus Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251 CML TR-92-23 3rd December 1992 FACTORIZATION APPROACH TO TIME-VARYING
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Submitted to IEEE Transactions in Circuits and Systems - Sept '92 UNITARY FIR FILTER BANKS AND SYMMETRY R.A.Gopinath and C.S.Burrus Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251 CML TR-92-17 20th June '92 UNITARY FIR FILTER BANKS AND SYMMETRY R.A.Gopinath and
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Equivalently, X k h0i(k)g0j (M l k) = ffi(i j)ffi(l); (45) and the new filter bank is PR. When (N;M) <> 1, the above relationship does not hold, and therefore, in general, the new filter bank is not PR. 2 Remark: Even if (N; M) <> 1, the new filter bank may be PR. For example, if Hp(z) = I, then,
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thus making the recursion, Mi(z) = Mi 1(zM) + M 1 X k=1 z kA0;k(zM)Mi 1(zM): (41) This formula makes transparent exactly what happens in a recursive computation of the correlation functions. At every stage i, we have the Z-transform at points M in of the appropriate function. In going to the (i + 1)st
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schemes. The interpolating class corresponding to l, viz., F l is described by, x l(t) = P n x(n) l(t): Let Wl = Span f l(t n)g. Then, the interpolation with l(t) is easily seen to equivalent to the Wavelet-Galerkin approximation to the shift operator on L2(IR) restricted to Wl. Moreover, in the
open this document and view contentsftp://cml.rice.edu/pub/reports/9310.ps.Z, 19931216
On the Robustness of the Damped V -cycle of the Wavelet Frequency Decomposition Multigrid Method Andreas Rieder 1 Xiaodong Zhou 1 December 15, 1993
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Wavelet Solutions for the Dirichlet Problem Raymond O. Wells, Jr. Xiaodong Zhou October 13, 1993
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DESIGN OF LINEAR PHASE COSINE MODULATED FILTER BANKS FOR SUBBAND IMAGE COMPRESSION J. E. Odegard, R. A. Gopinath, C. S. Burrus Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251
open this document and view contentsftp://cml.rice.edu/pub/reports/9308.ps.Z, 19940308
SOME THOUGHTS ON LEAST SQUARED ERROR OPTIMAL WINDOWS R.A.Gopinath Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251
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FACTORIZATION APPROACH TO TIME-VARYING FILTER BANKS AND WAVELETS R.A.Gopinath Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251
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R. A. Gopinath and C. S. Burrus. State-space Approach to Multiplicity M Orthonormal Wavelet Bases. Technical Report CML TR91-22, Rice University, 1991. R. A. Gopinath and C. S. Burrus. Wavelets and Filter Banks. In C. K. Chui, editor, Wavelets: A Tutorial in Theory and Applications, pages
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Submitted to IEEE Transactions in Image Processing - Revised October 4, '93 ON COSINE-MODULATED WAVELET ORTHONORMAL BASES R.A.Gopinath and C.S.Burrus Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251 CML TR-92-6 4th March '92, Revised October 4, '93 ON
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A Wavelet Approach to Robust Multilevel Solvers for Anisotropic Elliptic Problems Andreas Rieder 1 Raymond O. Wells, Jr. 1 Xiaodong Zhou 1 March 9, 1994
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A Wavelet Multigrid Preconditioner for Dirichlet Boundary-Value Problems in General Domains Roland Glowinski1 Andreas Rieder1y Raymond O. Wells, Jr.1 Xiaodong Zhou1 March 9, 1994
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Wavelet and Finite Element Solutions for the Neumann Problem Using Fictitious Domains Roland Glowinski T. W. Pan Raymond O. Wells, Jr. Xiaodong Zhou March 10, 1994 Contents 1 Introduction 2 2 The Neumann Problem for Elliptic Operators: Variational Formulations 3 2.1 Generalities : : : : : : : : : : : :
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Appears in: IEEE Trans. on CAS II - April 1994 OPTIMAL WAVELET REPRESENTATION OF SIGNALS AND THE WAVELET SAMPLING THEOREM R. A. Gopinath, J. E. Odegard, and C. S. Burrus Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251 CML TR92-05 15th April '92 Revised Aug 12 '93
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SPECKLE REDUCTION BY WAVELET THRESHOLDING COMBINED WITH (SPATIAL) POLARIMETRIC WHITENING OF SAR FOR APPLICATIONS TO ATD/R J. E. Odegard, H. Guo, M. Lang, C. S. Burrus, R. O. Wells, Jr. Computational Mathematics Laboratory, Rice University, Houston, TX-77251 L. M. Novak, M. Hiett MIT Lincoln Laboratory,
open this document and view contentsftp://cml.rice.edu/pub/reports/9410.ps.Z, 19940604
Adaptive Wave Propagation Modeling Raymond O. Wells, Jr. Department of Mathematics, Rice University Houston, TX 77251-1892
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RECENT ADVANCES IN WAVELET TECHNOLOGY R. O. Wells, Jr. Computational Mathematics Laboratory Department of Mathematics Rice University Houston, Texas 77251 wells@rice.edu March 24, 1994 1 INTRODUCTION AND OVERVIEW In this paper I want to report on some recent developments in wavelet technology and, in
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On the Wavelet Frequency Decomposition Method Andreas Rieder Raymond O. Wells, Jr. Xiaodong Zhou Computational Mathematics Laboratory Mathematics Department, Rice University Houston, TX 77251
open this document and view contentsftp://cml.rice.edu/pub/reports/9409.ps.Z, 19940616
Multiscale Applications of Wavelets to Solutions of Partial Differential Equations R. O. Wells, Jr. Department of Mathematics Rice University Houston, TX 77251 In 1988 Daubechies' fundamental paper on wavelets appeared. In this paper we find for the first time a parametrized family of orthonormal
open this document and view contentsftp://cml.rice.edu/pub/reports/9414.ps.Z, 19940617
Glowinski R., Rieder A., Wells R.O., Zhou X. A Preconditioned CG{Method for Wavelet{Galerkin Discretizations of Elliptic Problems We present an efficient solver for a class of linear systems arising by a wavelet{Galerkin discretization of the following elliptic model problem u + u = f in ! ae IR2; u = g
open this document and view contentsftp://cml.rice.edu/pub/reports/9405.ps.Z, 19940915
Enhancement of Decompressed Images at Low Bit Rates R. A. Gopinath IBM T. J. Watson Research, #J2-J05, 30 Saw Mill River Road, Hawthorne, NY 10542 M. Langy, H. Guozand J. E. Odegardx Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251 Paper presented and published in
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WAVELET-BASED POST-PROCESSING OF LOW BIT RATE TRANSFORM CODED IMAGES R. A. Gopinath IBM T. J. Watson Research, #J2-J05, 30 Saw Mill River Road, Hawthorne, NY 10542 M. Langy, H. Guozand J. E. Odegardx Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251
open this document and view contentsftp://cml.rice.edu/pub/reports/9402.ps.Z, 19940915
WAVELET BASED SPECKLE REDUCTION WITH APPLICATION TO SAR BASED ATD/R H. Guo, J. E. Odegard, M. Lang, R. A. Gopinath, I. W. Selesnick and C. S. Burrus Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251
open this document and view contentsftp://cml.rice.edu/pub/reports/9309.ps.Z, 19941003
The Spectral Theory of Multiresolution Operators and Applications P. N. Heller R. O. Wells, Jr. 1 Introduction In this article we explore the notion of the multiresolution operator, its spectral theory, and applications. This operator (also called the transition operator) has appeared as a fundamental
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A New and Efficient Program for Finding all Polynomial Roots Markus Lang , Electrical and Computer Engineering Department Rice University, Houston, TX 77251, lang@dsp.rice.edu Bernhard-Christian Frenzel, Sonnebergerstr. 11 90765 F urth, Germany Technical Report # 9308 April 15, 1994
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OPTIMAL WAVELETS FOR SIGNAL DECOMPOSITION AND THE EXISTENCE OF SCALE-LIMITED SIGNALS J. E. Odegard R.A. Gopinath C. S. Burrus Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251
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Image enhancement by nonlinear wavelet processing J. E. Odegard Department of Electrical and Computer Engineering { MS366, Rice University, Houston, TX 77251-1892 email: odegard@rice.edu; w3: http://jazz.rice.edu
open this document and view contentsftp://cml.rice.edu/pub/reports/CML9503.ps.Z, 19950206
Nonlinear processing of a shift invariant DWT for noise reduction M. Lang , H. Guoy, J. E. Odegardz, and C. S. Burrus x Department of Electrical and Computer Engineering, Rice University, Houston, TX 77251-1892 R. O. Wells{ Department of Mathematics, Rice University, Houston, TX 77251-1892 Paper
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NONLINEAR WAVELET PROCESSING FOR ENHANCEMENT OF IMAGES J.E. Odegard, M. Lang, H. Guo, R.A. Gopinath, C.S. Burrus Department of Electrical and Computer Engineering, Rice University, Houston, TX-77251 CML TR94-04 May 1994 NONLINEAR WAVELET PROCESSING FOR ENHANCEMENT OF IMAGES J.E. Odegard, M. Lang, H.
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Optimally smooth symmetric quadrature mirror filters for image coding Peter Niels Heller and Jerome M. Shapiro Aware, Inc. Cambridge, MA 02142 R. O. Wells, Jr. Rice University Houston, TX 77251
open this document and view contentsftp://cml.rice.edu/pub/reports/CML9502.ps.Z, 19950320
Simultaneous speckle reduction and data compression using best wavelet packet bases with application to SAR based ATD/R D. Wei, H. Guo, J. E. Odegard, M. Lang, and C. S. Burrus Department of Electrical and Computer Engineering Rice University, Houston, TX 77251-1892 January 25, 1995 Paper accepted for
open this document and view contentsftp://cml.rice.edu/pub/reports/CML9512.ps.Z, 19950622
SIMULTANEOUS NOISE REDUCTION AND SAR IMAGE DATA COMPRESSION USING BEST WAVELET PACKET BASIS D. Wei J. E. Odegard H. Guo M. Lang C. S. Burrus Department of Electrical and Computer Engineering Rice University, Houston, TX 77251{1892, USA
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OPTIMAL WAVELET THRESHOLDING FOR VARIOUS CODING SCHEMES Dong Wei C. S. Burrus Department of Electrical and Computer Engineering Rice University, Houston, TX 77251{1892, USA
open this document and view contentsftp://cml.rice.edu/pub/reports/CML9508.ps.Z, 19950622
Wavelet Based SAR Speckle Reduction and Image Compression J. E. Odegard, H. Guo, M. Lang, C. S. Burrus, R. O. Wells, Jr. Computational Mathematics Laboratory Rice University, Houston, TX-77251 L. M. Novak, M. Hiett MIT Lincoln Laboratory Lexington, MA-02173 June 5, 1995 Paper accepted for the
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Quantization Noise Reduction Using Wavelet Thresholding for Various Coding Schemes D. Wei, M. Lang, H. Guo, J. E. Odegard, and C. S. Burrus Department of Electrical and Computer Engineering Rice University, Houston, TX 77251-1892 June 14, 1995 Paper accepted for the Proceedings of SPIE, Mathematical
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Evaluation of a new wavelet based compression algorithm for synthetic aperture radar images Jun Tian, Haitao Guo, Raymond O. Wells, Jr., C. Sidney Burrus, and Jan E. Odegard Computational Mathematics Laboratory, Rice University Houston, Texas 77251-1892
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/old/b8-10.ps.Z, 19960613
Lincoln North Building, Lincoln Massachusetts Single Channel SAR: VV image CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Single Channel SAR: Wavelet Denoised VV image CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Single Channel SAR: Shift Invariant Wavelet
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/b22-23.ps.Z, 19960613
Lincoln North Building, Lincoln Massachusetts JPEG Compressed PWF image: C = 15:1; MSE = 54.1 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts JPEG Compressed PWF image: C = 75:1; MSE = 136.4 CML Rice University DSP
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/old/b14-17.ps.Z, 19960613
Lincoln North Building, Lincoln Massachusetts Original PWF image CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed PWF image: C = 15:1; MSE = 8.3 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed PWF image: C = 75:1; MSE =
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/b2-4.ps.Z, 19960613
Lincoln North Building, Lincoln Massachusetts Single Channel SAR: HH image CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Single Channel SAR: Wavelet Denoised HH image CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Single Channel SAR: Shift Invariant Wavelet
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/old/b11-13.ps.Z, 19960613
Lincoln North Building, Lincoln Massachusetts Fully Polarimetric SAR: PWF image CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Fully Polarimetric SAR: Wavelet Denoised PWF image CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Fully Polarimetric SAR: Shift
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/old/b1.ps, 19960613
Lincoln North Building, Lincoln Massachusetts Aerial View CML Rice University DSP
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Lincoln North Building, Lincoln Massachusetts Single Channel SAR: HV image CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Single Channel SAR: Wavelet Denoised HV image CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Single Channel SAR: Shift Invariant Wavelet
open this document and view contentsftp://cml.rice.edu/pub/reports/CML9501.ps.Z, 19960715
Vanishing Moments and Wavelet Approximation Jun Tian and Raymond O. Wells, Jr. January 9, 1995
open this document and view contentsftp://cml.rice.edu/pub/reports/CML9515.ps.Z, 19960813
A Lossy Image Codec Based on Index Coding Jun Tian and Raymond O. Wells, Jr. Computational Mathematics Laboratory, Rice University Houston, Texas 77251-1892, USA juntian@rice.edu, wells@rice.edu
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/HH2.ps.gz, 19961003
Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HH image: C = 300:1; MSE = 30.46 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HH image: C = 1200:1; MSE = 34.33 CML Rice University DSP Lincoln North Building,
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/old2/HV2.ps.gz, 19961003
Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HV image: C = 300:1; MSE = 30.38 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HV image: C = 1200:1; MSE = 33.68 CML Rice University DSP Lincoln North Building,
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/HV2.ps.gz, 19961003
Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HV image: C = 300:1; MSE = 30.38 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HV image: C = 1200:1; MSE = 33.68 CML Rice University DSP Lincoln North Building,
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/VV1.ps.gz, 19961003
Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel VV image: C = 15:1; MSE = 3.321 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel VV image: C = 75:1; MSE = 21.41 CML Rice University DSP Lincoln North Building, Lincoln
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/old2/VV2.ps.gz, 19961003
Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel VV image: C = 300:1; MSE = 30.00 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel VV image: C = 1200:1; MSE = 33.82 CML Rice University DSP Lincoln North Building,
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/old2/HV1.ps.gz, 19961003
Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HV image: C = 15:1; MSE = 3.754 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HV image: C = 75:1; MSE = 21.69 CML Rice University DSP Lincoln North Building, Lincoln
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/HH1.ps.gz, 19961003
Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HH image: C = 15:1; MSE = 3.644 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HH image: C = 75:1; MSE = 21.51 CML Rice University DSP Lincoln North Building, Lincoln
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/old2/HH1.ps.gz, 19961003
Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HH image: C = 15:1; MSE = 3.644 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HH image: C = 75:1; MSE = 21.51 CML Rice University DSP Lincoln North Building, Lincoln
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/HV1.ps.gz, 19961003
Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HV image: C = 15:1; MSE = 3.754 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HV image: C = 75:1; MSE = 21.69 CML Rice University DSP Lincoln North Building, Lincoln
open this document and view contentsftp://cml.rice.edu/pub/reports/CML9606.ps.Z, 19961003
IMAGE DATA PROCESSING IN THE COMPRESSED WAVELET DOMAIN Jun Tian and Raymond O. Wells, Jr. Computational Mathematics Laboratory, Rice University Houston, Texas 77251-1892, USA E-mail: juntian@rice.edu, wells@rice.edu
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/old2/HH2.ps.gz, 19961003
Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HH image: C = 300:1; MSE = 30.46 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel HH image: C = 1200:1; MSE = 34.33 CML Rice University DSP Lincoln North Building,
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/old2/VV1.ps.gz, 19961003
Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel VV image: C = 15:1; MSE = 3.321 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel VV image: C = 75:1; MSE = 21.41 CML Rice University DSP Lincoln North Building, Lincoln
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/VV2.ps.gz, 19961003
Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel VV image: C = 300:1; MSE = 30.00 CML Rice University DSP Lincoln North Building, Lincoln Massachusetts Wavelet Compressed Single Channel VV image: C = 1200:1; MSE = 33.82 CML Rice University DSP Lincoln North Building,
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/mammograms.ps.gz, 19961022
Evaluation of Automatic Detection of Microcalci cation Clusters using Compressed Digitized Mammograms A multiscale spot detector is used to generate cues (regions of interest) for probable locations of microcalci cations. The spot detection is enhanced by a physical model describing a microcalci cation
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/old2/mammograms.ps.gz, 19961022
Evaluation of Automatic Detection of Microcalci cation Clusters using Compressed Digitized Mammograms A multiscale spot detector is used to generate cues (regions of interest) for probable locations of microcalci cations. The spot detection is enhanced by a physical model describing a microcalci cation
open this document and view contentsftp://cml.rice.edu/pub/reports/CML9608.ps.Z, 19961023
SOBOLEV REGULARITY FOR RANK M WAVELETS P. N. HELLER AND R. O. WELLS, JR. October 1996
open this document and view contentsftp://cml.rice.edu/pub/reports/CML9602.ps.Z, 19961101
A Remark on Vanishing Moments Jun Tian and Raymond O. Wells, Jr. Computational Mathematics Laboratory, Rice University Houston, Texas 77005-1892 juntian@rice.edu, wells@rice.edu
open this document and view contentsftp://cml.rice.edu/pub/reports/CML9607.ps.Z, 19961111
Dyadic Rational Biorthogonal Coifman Wavelet Systems Jun Tian and Raymond O. Wells, Jr. Department of Mathematics Rice University Houston, Texas 77005-1892 juntian@rice.edu, wells@rice.edu February 27, 1996
open this document and view contentsftp://cml.rice.edu/pub/odegard/evans/evans.ps.gz, 19970106
Lincoln North Building (Lincoln, MA) Single Channel SAR: HV image CML Rice University DSP Lincoln North Building, Lincoln, MA Fully Polarimetric SAR: PWF image CML Rice University DSP Lincoln North Building (Lincoln, MA) Fully Polarimetric SAR: Shift Invariant Wavelet Denoised PWF image CML Rice
open this document and view contentsftp://cml.rice.edu/pub/reports/CML9701.ps.Z, 19970128
1 Coifman Wavelet Systems: Approximation, Smoothness, and Computational Algorithms1 J. Tian, R. O. Wells, Jr., J. E. Odegard, and C. S. Burrus Computational Mathematics Laboratory Rice University Houston, Texas 77005-1892, USA http://cml.rice.edu/ 1. INTRODUCTION The theory of wavelet analysis has grown
open this document and view contentsftp://cml.rice.edu/pub/reports/cmltrs.ps.Z, 19970128
Computational Mathematics Laboratory Technical Reports CML TR90-01 Michael Lewis Cardinal Interpolating Multiresolutions" CML TR90-02 Roland Glowinski, Finite Element Methods for the Numerical Simulation of Incompressible Viscous Flow. Introduction to the Control of the Navier-Stokes Equations," in C.
open this document and view contentsftp://cml.rice.edu/pub/reports/CML9603.ps.Z, 19970220
Vanishing Moments and Biorthogonal Wavelet Systems Jun Tian and Raymond O. Wells, Jr. Computational Mathematics Laboratory, Rice University Houston, Texas 77005-1892, USA juntian@rice.edu, wells@rice.edu http://cml.rice.edu/ to appear in Mathematics in Signal Processing IV, J. G. McWhirter, Editor,