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Tighter Bounds on the Gaussian Function and Its Application in Nakagami- Fading Channel

机译:高斯函数的更严格界及其在中上衰落信道中的应用

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In this letter, using the Trapezoidal rule of numerical integration, we propose simpler and tighter approximations for the Gaussian function. These can be efficiently applied to compute the integrals in symbol error probability (SEP) expressions of various digital modulation schemes over additive white Gaussian noise as well as fading channels. Using the proposed approximations, we present a closed-form solution to these integrals for Nakagami- fading channel, which are valid for the entire range of fading parameter ( ). To further validate the closed-form solution of these integrals, the SEP of 16-HQAM signal is also analyzed and compared with existing approximations.
机译:在这封信中,我们使用数值积分的梯形法则,为高斯函数提出了更简单,更严格的逼近。这些可以有效地用于在加性高斯白噪声和衰落信道上计算各种数字调制方案的符号错误概率(SEP)表达式中的积分。使用所提出的近似值,我们为中阶衰落信道的这些积分提供了一种封闭形式的解决方案,这些积分对于衰落参数()的整个范围均有效。为了进一步验证这些积分的闭式解,还分析了16-HQAM信号的SEP并将其与现有近似值进行比较。

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