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In many references this inequality is called the fundamental triangle inequality.
The fundamental triangle of Lie theory is remarkably robust: it can be generalized to a variety of situations.
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The main tool in our proofs is the fundamental inequality in the triangle.
Of the fundamental waveforms tested; sine, triangle and square, the highest chemical yield resulted from the square wave source.
Employing the geometry of three fundamental shapes (the equilateral triangle, square, and circle) as a platform to jump from, Scirpa uses neon and mirrors to approach objective space and the theoretical realm of infinity.
In the determination of intersection between two triangles, four fundamental cases are identified and treated systematically to enhance robustness and reliability.
Another fundamental inequality, related to non-obtuse triangle (or non-acute triangle), is known in the literature as Ciamberlini's inequality (see [2]).
However, the triangle is the fundamental element of an integral in our triangular integral theory.
In the determination of intersection, each quadrilateral is divided into two triangles and four fundamental cases are identified and treated systematically to enhance robustness and reliability.
There are several fundamental differences between planar and spherical triangles; for example, two spherical triangles whose angles are equal in pairs are congruent (identical in size as well as in shape), whereas they are only similar (identical in shape) for the planar case.
In each of these cases, a triangle of factors proved fundamental: popular support, clerical opposition and the involvement of the bazaars.
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