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Subject: Integrate area/volume using triscatteredinterp? From: AJP Date: 1 Mar, 2011 12:38:05 Message: 1 of 11 
Say I have some smooth, single valued 2D function that goes like y=f(x) or some equivalent 3D function z=f(x,y), but I only know it at discrete coordinates. 
Subject: Integrate area/volume using triscatteredinterp? From: AJP Date: 1 Mar, 2011 12:55:19 Message: 2 of 11 
"AJP" wrote in message <ikipbd$llu$1@fred.mathworks.com>... 
Subject: Integrate area/volume using triscatteredinterp? From: AJP Date: 1 Mar, 2011 13:19:23 Message: 3 of 11 
"AJP" wrote in message <ikiqbn$qqu$1@fred.mathworks.com>... 
Subject: Integrate area/volume using triscatteredinterp? From: Bruno Luong Date: 1 Mar, 2011 13:33:23 Message: 4 of 11 
"AJP" wrote in message <ikipbd$llu$1@fred.mathworks.com>... 
Subject: Integrate area/volume using triscatteredinterp? From: John D'Errico Date: 1 Mar, 2011 13:35:19 Message: 5 of 11 
"AJP" wrote in message <ikipbd$llu$1@fred.mathworks.com>... 
Subject: Integrate area/volume using triscatteredinterp? From: AJP Date: 1 Mar, 2011 13:48:04 Message: 6 of 11 
Thank you very much for you insightful comments. 
Subject: Integrate area/volume using triscatteredinterp? From: AJP Date: 3 Mar, 2011 15:12:05 Message: 7 of 11 
"John D'Errico" <woodchips@rochester.rr.com> wrote in message 
Subject: Integrate area/volume using triscatteredinterp? From: John D'Errico Date: 3 Mar, 2011 15:42:08 Message: 8 of 11 
"AJP" wrote in message <ikob45$cve$1@fred.mathworks.com>... 
Subject: Integrate area/volume using triscatteredinterp? From: AJP Date: 3 Mar, 2011 16:17:05 Message: 9 of 11 
"John D'Errico" <woodchips@rochester.rr.com> wrote in message <ikocsg$s8l$1@fred.mathworks.com>... 
Subject: Integrate area/volume using triscatteredinterp? From: AJP Date: 3 Mar, 2011 18:18:05 Message: 10 of 11 
"AJP" wrote in message <ikoeu1$dmj$1@fred.mathworks.com>... 
Subject: Integrate area/volume using triscatteredinterp? From: John D'Errico Date: 3 Mar, 2011 19:07:04 Message: 11 of 11 
"AJP" wrote in message <ikom0t$m7f$1@fred.mathworks.com>... 
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