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$Modeling 3-D anisotropic fractal mediaa$

34 Maurice Madagascar Documentation 35 # −−− CHANGE BELOW −−− 36 # t r y ” exp ( −0.1∗( input−l o c )ˆ2 −200∗( x3ˆ2+x4 ˆ2))” 37 Flow ( ’ s i m i l ’ , ’ spray l o c a l ’ , 38 ’ ’ ’ 39 math l o c=${SOURCES[ 1 ] } output=1 40 ’ ’ ’ ) 41 42 Flow ( ’ norm ’ , ’ s i m i l ’ , 43 ’ stack a x i s=4 | stack a x i s=3 ’ ) 44 45 Flow ( ’ smoothed2 ’ , ’ l o c a l s i m i l norm ’ , 46 ’ ’ ’ 47 add mode=p ${SOURCES[ 1 ] } | 48 stack a x i s=4 | stack a x i s=3 | 49 add mode=d ${SOURCES[ 2 ] } 50 ’ ’ ’ ) 51 Result ( ’ smoothed2 ’ , ’ grey y r e v e r s e=n c o l o r=j t i t l e=Output ’ ) 52 53 End ( ) Figure 7: Your final result. school2009/channel2 smoothed2 1 from r s f . p r o j import ∗ 2 3 # Download data 4 Fetch ( ’mona . img ’ , ’ imgs ’ ) 5 6 # Convert to standard format 7 Flow ( ’mona ’ , ’mona . img ’ , 8 ’ ’ ’ 9 echo n1=512 n2=513 in=$SOURCE data format=n a t i v e u c h a r | 10 dd type=f l o a t 11 ’ ’ ’ , s t d i n =0) 12
Madagascar Documentation Tutorial 35 Figure 8: Can you apply your algorithm to Mona Lisa? school2009/mona mona 13 Result ( ’mona ’ , 14 ’ ’ ’ 15 grey transp=n a l l p o s=y t i t l e =”Mona Lisa ” 16 c o l o r=b s c r e e n r a t i o =1 wantaxis=n 17 ’ ’ ’ ) 18 19 End ( ) WRITING A REPORT 1. Change directory to the parent directory bash$ cd .. This should be the directory that contains paper.tex. 2. Run bash$ sftour scons lock The sftour command visits all subdirectories and runs scons lock, which copies result files to a different location so that they do not get modified until further notice. 3. You can also run bash$ sftour scons -c
Page 1 and 2: MADAGASCAR DOCUMENTATION Maurice Ay
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