Hi Ajit,
Yes you are right.
i made a hasty decision on the basis of i=1,2,3 as they mean for the commonly used x,y,z directions.
Then, it(displacement 1 load) might be the
component of the load related to displacement in the x (= 1) direction. However, '1' here does not explicitly mean the global x direction but it is something like normal direction to the object concerned. in the example you have mentioned,
displacement 1 load means the load normal/perpendicular to the surface/line with the respective
target coordinate point - and for these two normal loads, the corresponding two target coordinate points on the surface/line are (2.0, 0.0) and (2.0, 0.3) . The positive direction for load at (2.0,0.0) means "normally outward" and negative direction for load at (2.0,0.3) means "normally inward" to the surface".
Suppose, If additional vertical load were also put in the example at these two points, it would be represented as
displacement 2 load for it being tangential to the surface.
and if load in both normal and tangential directions are shown for a given force.
then, in 2D,
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displacement 1 load = real 1.23 !load/force for normal displacements
displacement 2 load = real 3.21 !load/force for tangential displacement
and for a 3D geometry
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displacement 1 load = real 1.23 !load/force for normal displacements
displacement 2 load = real 3.21 !load/force for tangential displacement
diplacement 3 load = real 4.56 ! load force for the remaining direction in a hypothetical cube.
In Elmer, 1,2,3 mean x,y and z and are used x =1= normal to the object, y =2= tangential to the object and z =3= remaining direction for 3D geometry. or, now you can just use 1,2 and 3 directions. These x,y,z are localized to the region of analysis and are thus represented as 1,2,3.
If two surfaces for a same geometry are not coplanar, then the directions '1' for these two different surface are not same. If two lines for a same geometry are not collinear, then the directions '1' for these two different surface are not same. Can we say now that the coordinate system in Elmer are local? This is how i understood about the coordinate system in Elmer solver.
Note: I have made update in my earlier post for further reference.
yours
annier