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In this paper, a generalization of the condition, the so-called anisotropic non-obtuse angle condition, is developed for the finite element solution of heterogeneous anisotropic diffusion problems.
A well known mesh condition for the DMP satisfaction by the linear finite element solution of isotropic diffusion problems is the non-obtuse angle condition that requires the dihedral angles of mesh elements to be non-obtuse.
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This inequality claims that, for any non-obtuse triangle, the inequality s ≥ 2 R + r (2).
As applications of our results, the Walker inequality and a new inequality in non-obtuse triangles are obtained.
The elbow of your dominant arm should be almost completely straight and your non-dominant elbow should be flexed at a slightly obtuse angle.
Since the hypothesis of the obtuse angle correctly characterizes Euclidean geometry applied to the surface of a sphere, the non-Euclidean geometry based on it must be exactly as consistent as Euclidean geometry.
"It's an outstanding obtuse angle".
Try to create an obtuse angle with your shoulders and theirs.
These older branches are frequently still alive and well but now emerge at a more obtuse angle.
When closed, the gates meet at an obtuse angle that points upstream in order to resist the water pressure.
These fragments are held together at an angle to each other, to comply with the chemically preferred obtuse angle at the oxygen joints.
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