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Article View: comp.robotics
Article #713

Re: Puma encoders -> degrees

#713
From: Sean Graves
Date: Fri, 05 Oct 1990 22:17
39 lines
2016 bytes
Newsgroups: comp.robotics
Subject: Re: Puma 560 encoders->degrees
Summary: 
Expires: 
References: <8780@helios.TAMU.EDU> <1990Oct4.072035.27746@tukki.jyu.fi>
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Organization: Computer Science Department, Texas A&M University
Keywords: time-optimal movements

In article <1990Oct4.072035.27746@tukki.jyu.fi> tarkiain@tukki.jyu.fi (FM Mikko Tarkiainen) writes:
>In article <8780@helios.TAMU.EDU> sean@cs.tamu.edu (Sean Graves) writes:
>>the user wants the move to take.  Does anyone have a movement routine
>>in which the user specifies the percentage of max velocity instead?
>
>In order to determine the maximum velocity on a given path one needs to
>optimize the velocity profile, which is a bit complicated task.
>See e.g. Bobrow, Dubowsky, Gibson: Time-Optimal Control of Robotic 
>Manipulators Along Specified Paths. Int. J. of Robotics Research, 
>VOL 4, NO 3, 1985, pp. 3-17.
>
>Mikko Tarkiainen                e-mail: tarkiain@jyu.fi, tarkiain@finjyu.bitnet

Thanks for the reference - I will check it out.  However, I think I
did not make myself clear.  When I say max velocity, I am not referring
to time-optimality.  What I am saying is that there is some maximum
angular velocity that I can drive this robot without damage, independent
of the path.

I would like to specify that all my moves should attempt to attain a 
velocity that is some fraction of this maximum.  I think this is similar 
to VAL (but I may be wrong).  

--
Sean Graves                                        sean@cs.tamu.edu
Department of Computer Science                     
Texas A&M University
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Path: arc1-ca.pugleaf.net!utzoo!utgpu!news-server.csri.toronto.edu!cs.utexas.edu!helios!cs.tamu.edu
From: sean@cs.tamu.edu (Sean Graves)
Newsgroups: comp.robotics
Subject: Re: Puma encoders -> degrees
Message-ID: <8856@helios.TAMU.EDU>
Date: 5 Oct 90 22:17:56 GMT
Sender: usenet@helios.TAMU.EDU
Organization: Computer Science Department, Texas A&M University
Lines: 39