🚀 go-pugleaf

Here is a post I saved which has a bunch of wavelet references. Sorry,
no explanations. I've meant to check into this, but haven't. My understanding
is that the transform involves a set of localized functions (wavelets), as
opposed to plane waves of infinite extent.

--- Begin quoted article ---
Article 14360 of comp.graphics:
Path: boulder!ncar!asuvax!cs.utexas.edu!sdd.hp.com!ucsd!ucbvax!ucsfcgl!socrates.ucsf.edu!rl
From: rl@socrates.ucsf.edu (Robert Langridge)
Newsgroups: comp.graphics
Subject: Re: References on wavelets
Message-ID: <rl.655227166@socrates.ucsf.edu>
Date: 6 Oct 90 15:32:46 GMT
References: <109624@philabs.Philips.Com>
Sender: daemon@cgl.ucsf.edu
Lines: 53
cc: rl

zhu@gandalf.Philips.Com (Benjamin Zhu) writes:

>I would like to receive some references on wavelets in image
>processing or related disciplines. I am not exactly sure if
>it has a synonym elsewhere. Please respond by e-mail. Thanks.

>Ben

>------------
>Benjamin Zhu				(914) 945-6564
>Philips Laboratories			zhu@philabs.philips.com

I posted refences to sci.math.  Here is a longer list.

1. DAUBECHIES I.
     THE WAVELET TRANSFORM, TIME-FREQUENCY LOCALIZATION AND SIGNAL ANALYSIS.
     IEEE TRANSACTIONS ON INFORMATION THEORY, 1990 SEP, V36 N5:961-1005.

4. KNOWLES G.
     VLSI ARCHITECTURE FOR THE DISCRETE WAVELET TRANSFORM.
     ELECTRONICS LETTERS, 1990 JUL 19, V26 N15:1184-1185.

7. WORNELL GW.
     A KARHUNEN-LOEVE-LIKE EXPANSION FOR 1/F PROCESSES VIA WAVELETS.
     Pub type:  Letter.
     IEEE TRANSACTIONS ON INFORMATION THEORY, 1990 JUL, V36 N4:859-861.

14. LEWIS AS; KNOWLES G.
      VIDEO COMPRESSION USING 3D WAVELET TRANSFORMS.
      ELECTRONICS LETTERS, 1990 MAR 15, V26 N6:396-398.

20. SLEZAK E; BIJAOUI A; MARS G.
      IDENTIFICATION OF STRUCTURES FROM GALAXY COUNTS - USE OF THE WAVELET
    TRANSFORM.
      ASTRONOMY AND ASTROPHYSICS, 1990 JAN, V227 N2:301-316.

21. MALLAT SG.
      MULTIFREQUENCY CHANNEL DECOMPOSITIONS OF IMAGES AND WAVELET MODELS.
      IEEE TRANSACTIONS ON ACOUSTICS SPEECH AND SIGNAL PROCESSING, 1989 DEC,
    V37 N12:2091-2110.

30. MALLAT SG.
      A THEORY FOR MULTIRESOLUTION SIGNAL DECOMPOSITION - THE WAVELET
    REPRESENTATION.
      IEEE TRANSACTIONS ON PATTERN ANALYSIS AND MACHINE INTELLIGENCE, 1989 JUL,
    V11 N7:674-693.

Best Regards

Bob Langridge			       Phone: +1 415 476-2630, -1540, -5128
Computer Graphics Laboratory		               FAX: +1 415 476-0688 
University of California	                    E-Mail: rl@cgl.ucsf.edu
San Francisco  CA  94143-0446 

--
Rainer Malzbender 
Dept. of Physics (303)492-6829 
U. of Colorado, Boulder         rainer@boulder.colorado.edu 128.138.240.246