Abstract—We present a novel combinatorial geometrical ap-proach for evaluating the performance of multidimensional finite lattice constellations in Additive White Gaussian Noise (AWGN). More specifically, we present an analytical expression for the exact symbol error probability (SEP) of multidimensional signal sets, which is then used to derive a tight closed-form lower bound of the SEP, named Multiple Sphere Lower Bound (MLSB). Simulations are used to compare the proposed bound with the performance of various lattice constellations. It is clearly demonstrated that the MSLB can be efficiently used in finite lattice constellations, with arbitrary structure, dimension and rank. Furthermore, it can be easily extended to the case of fading cha...
Geometrically shaped multidimensional constellations with more than 1028 points are simulated using ...
This letter proposes two contributions to improve the performance of transmission with generalized m...
In this work, we address the application of emergent structures, known as lattices, for the digital ...
Abstract—This is the second part of a two-part series of papers, where the error performance of mult...
Abstract—We employ the theory of multidimensional lattice constellations in order to evaluate the ma...
Abstract — We study the error probability performance of ro-tated lattice constellations in frequenc...
The Hurwitz lattice provides the densest four-dimensional packing. This fact has motivated research ...
A classical problem in digital communications is to evaluate the symbol error probability (SEP) and ...
Recently it was shown that a lattice code with lattice decoding can achieve the capacity of the addi...
Nowadays, most digital modulation schemes are based on conventional signal constellations that have ...
On étudie le problème de la transmission de l'information à travers le canal AWGN en utilisant des r...
Abstract—Computing the probability of symbol error for two-dimensional (2-D) signal constellations w...
The probleme of transmission of information over the AWGN channel using lattices is addressed. First...
We extend the study of the joint constellation design problem for noncoherent multiple-input multipl...
Abstract—We address an open question, regarding whether a lattice code with lattice decoding (as opp...
Geometrically shaped multidimensional constellations with more than 1028 points are simulated using ...
This letter proposes two contributions to improve the performance of transmission with generalized m...
In this work, we address the application of emergent structures, known as lattices, for the digital ...
Abstract—This is the second part of a two-part series of papers, where the error performance of mult...
Abstract—We employ the theory of multidimensional lattice constellations in order to evaluate the ma...
Abstract — We study the error probability performance of ro-tated lattice constellations in frequenc...
The Hurwitz lattice provides the densest four-dimensional packing. This fact has motivated research ...
A classical problem in digital communications is to evaluate the symbol error probability (SEP) and ...
Recently it was shown that a lattice code with lattice decoding can achieve the capacity of the addi...
Nowadays, most digital modulation schemes are based on conventional signal constellations that have ...
On étudie le problème de la transmission de l'information à travers le canal AWGN en utilisant des r...
Abstract—Computing the probability of symbol error for two-dimensional (2-D) signal constellations w...
The probleme of transmission of information over the AWGN channel using lattices is addressed. First...
We extend the study of the joint constellation design problem for noncoherent multiple-input multipl...
Abstract—We address an open question, regarding whether a lattice code with lattice decoding (as opp...
Geometrically shaped multidimensional constellations with more than 1028 points are simulated using ...
This letter proposes two contributions to improve the performance of transmission with generalized m...
In this work, we address the application of emergent structures, known as lattices, for the digital ...