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triangular quadrature amplitude modulation.
This paper presents the mathematical model for symbol error probability of triangular quadrature amplitude modulation in a single-input multi-output environment.
Recently, in 2007, Sung-Joon Park [6] presented a novel symmetrical structure named as triangular quadrature amplitude modulation (TQAM) in which vertices of the equilateral triangles were taken as constellation signal points.
Motivated by aspects such as minimization of the symbol error probability (SEP) and implementation complexity, a new constellation geometry was proposed in [12], the so-called triangular quadrature amplitude modulation (TQAM), for which the symbols associated with the transmitted signals are located in the vertices of contiguous triangles [13].
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The triangular differential quadrature method is applied to the free flexural vibration of isosceles triangular Mindlin plates.
The first six frequencies are sought and the convergence of triangular differential quadrature method in vibrational analysis of triangular Mindlin plates is examined.
The implementation of various other boundary conditions in triangular differential quadrature analysis is also discussed and the sensitivity of solution to the implementation of corner conditions in vibrational analysis is highlighted.
The basic function is chosen as the product of boundary expressions of the basic square plate, each raised to an appropriate power to satisfy the various geometric boundary conditions of the actual triangular plate Gaussian quadrature is used for numerical evaluation of stiffness and mass matrices.
This work generalizes DGSEM to triangular grids using symmetric quadrature points in sphere close packed arrangement.
In order to test the proposed method, several simple problems have been solved by employing the triangular element with standard Gaussian quadrature integration points.
The space time flux integral computation is carried out at the boundaries of each triangular space time control volume using the Simpson quadrature rule in space and Gauss Legendre quadrature in time.
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