Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: There has been tremendous work done on designing space-time codes for the quasi-static multiple-input multiple output (MIMO) channel. All the coding design up-to-date focuses on either high-performance, high rates, low complexity encoding and decoding, or targeting a combination of these criteria . ,  analyze in details the performance limits of diagonal lattice space-time codes under lattice decoding.  present both lor and upper bounds on the average decoding error probability.  first derive a new closed-form expression for the lor bound using the so-called sphere lor bound. This bound presents the ultimate performance limit a diagonal lattice space-time code can achieve at any signal-to-noise ratio (SNR). The upper bound is then derived using the union-bound which demonstrates how the average error probability can be minimized by maximizing the minimum product distance of the code. Combining both the lor and the upper bounds on the average error probability yields a simple upper bound on the the minimum product distance that any (complex) lattice code can achieve. At high-SNR regime,  discuss the outage performance of such codes and provide the achievable diversity-multiplexing tradeoff under lattice decoding.
['Walid Abediseid', 'Mohamed-Slim Alouini']
I am writing a research paper on a idea On the Performance of Diagonal Lattice Space-Time Codes
[{"from": "human", "value": "I am writing a research paper on a idea On the Performance of Diagonal Lattice Space-Time Codes"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: There has been tremendous work done on designing space-time codes for the quasi-static multiple-input multiple output (MIMO) channel. All the coding design up-to-date focuses on either high-performance, high rates, low complexity encoding and decoding, or targeting a combination of these criteria . ,  analyze in details the performance limits of diagonal lattice space-time codes under lattice decoding.  present both lor and upper bounds on the average decoding error probability.  first derive a new closed-form expression for the lor bound using the so-called sphere lor bound. This bound presents the ultimate performance limit a diagonal lattice space-time code can achieve at any signal-to-noise ratio (SNR). The upper bound is then derived using the union-bound which demonstrates how the average error probability can be minimized by maximizing the minimum product distance of the code. Combining both the lor and the upper bounds on the average error probability yields a simple upper bound on the the minimum product distance that any (complex) lattice code can achieve. At high-SNR regime,  discuss the outage performance of such codes and provide the achievable diversity-multiplexing tradeoff under lattice decoding."}]