“…On the other hand, the analytical problems associated with it have raised a great interest in finding its closed-form bounds or approximations for decades [2]- [9], in order to simplify the handling of the mathematical expressions involving it [5], [6]. In fact, exponential-type bounds or approximations are often useful in the bit-error probability evaluation for the most common communication and information theory problems, such those involving coding (see, e.g., [10]- [12], addressing low density parity check (LDPC) codes), fading (see, e.g., [13], considering the FPGA implementation of a burst error and burst erasure channel emulator, being the error burst the result of a temporary reduction in the power of the received signal (fading), leading to a demodulation failure of a certain number of symbols), and multichannel reception (see, e.g., [14], considering a joint spectrum and energy efficient resource allocation algorithm for D2D communications). These approximations for the Gaussian Q-function have been developed with the objective of obtaining high estimation accuracies, to derive the error probability for digital modulation schemes.…”