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The base angle of the core triangle (fillet) is the most important geometry parameter of the triangular T-joint.
The base angle of the core triangle is the most important geometry parameter of the joint, and tensile tests show very good agreement with the numerical predictions.
LANS adapts to this heterogeneity, retaining the most important geometry in such networks.
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In the present paper, the four most important geometries will be discussed.
The radial model is one of the most important geometries both for benchmarking and as a starter solution for 3D and Planar 3D models.
The most important geometries for coordination number four (tetrahedral, square-planar, dodecahedral, and disphenoidal), as well as less symmetric structural isomers, were evaluated.
The most important such geometry is hyperbolic geometry, the original example of a non-Euclidean geometry discovered by Bolyai, Gauss, and Lobatchevski.
The 19th century itself saw a profusion of new geometries, of which the most important were projective geometry and non-Euclidean or hyperbolic geometry.
In the next decade, he travelled in Germany, France, the Netherlands, and Italy; did some of his most important work in geometry and optics; and started writing a treatise on the scientific method, which he never finished.
This morphostructural setting can be comprised in a model, where the tilted and faulted-blocks (inner platform) and stepped margin (outer platform) paleo-topography, inherited from the rifting tectonics, was the most important factor controlling the geometry and depositional architecture of a carbonate platform growing on the Southern Tethyan passive margin.
As in the other examples, the discrete distance field covers the most important features of the geometry.
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