🚀 go-pugleaf

In article <1992Jul21.142510.789@csi.uottawa.ca>, dominic@scooter.genie.uottawa.ca
 (Dominic Richens) writes:
|> 
|> In article <1992Jul20.202315.7143@ultb.isc.rit.edu>, jch3254@ultb.isc.rit.edu
 (J.C. Handley ) writes:
|> !    I asked my advisor, Ed Dougherty, about morphological image
|> !    processing being used for image compression.  He said to his 
|> !    knowledge there has been no fruitful use of morphology for image
|> !    compression.   
|> 
|> Well, I would think some derivative of fractal compression could make good
|> use of morphological operators.  Also, classification and segmentation
|> using morphological techniques is kinda image compression, no?!
|> 
|> As far as references go:
|> 
|> The definitive volumes on mathematical morphology has got to be Jean Serra's
|> three volume set.  Only problem I found with them is that you really have
   ^^^^^^^^^^^^

When was volume 3 published ? (I have seen only volumes 1 & 2 so far.)


|> to start at page 1 if you are to understand anything.  Sorry that I can't
|> remember the exact referrence for this, but they shouldn't be too hard to
|> find.  I'm pretty sure this is in English.
|> 
|> For algorithm, try to get a copy of Luc Vincent's Phd dissertation from
|> Ecole des Mines, Paris.  It is the best explained piece I have seen (hey,
|> even _I_ understood it!) and the algorithms he presents take most of work 
|> out of the coding.  I'm pretty sure this is in French.

Beucher's thesis on image segmentation (from the same lab; i.e., Centre de
Morphologie Mathematique, Fontainebleau, France) is quite good too.
Both theses are in French.
-- 
Frederic Leymarie -- leyfre@mcrcim.mcgill.edu
McGill University, Electrical Eng. Dept., McRCIM,    |	Tel.: (514) 398-8204
3480 University St., Montreal, QC, CANADA, H3A 2A7.  |	FAX:  (514) 398-7348