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Evolution of conventional antilogarithmic approach and implementation in FPGA through VHDL

机译:常规反对数方法的演进以及通过VHDL在FPGA中实现

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An antilog is the inverse function of a logarithm. Today, conventional use of the term “antilog” has been replaced in mathematics by the term “exponent”. The binary logarithm is often used in the field of computer science and information theory because it is closely connected to the binary numeral system, in the analysis of algorithms and Single-elimination tournaments etc. So an efficient system has to perform antilogarithm at higher speed, lower power consumption with minimal area requirement. In this paper calculation of antilogarithm of a number with any base is proposed through four different approaches where next approach is modified version of previous approach. Obviously modification is done in such a way that there is an improvement of area, power and delays at each subsequent stage. FPGA implementation of each method is done with which, following the simulation result, comparison of these 4 methods can be made. Xilinx 13.2 version is used for simulation. The VHDL approach for FPGA implementation is done in binary fix point with base 2. However it is possible to take any other base and proceed through same algorithm with some modification that will be explained later. Area, power, delay and error analysis is done. At the end possible optimization techniques are proposed for future modification.
机译:对数是对数的反函数。如今,数学中的“对数”一词的常规用法已被术语“指数”所代替。二进制对数经常用于计算机科学和信息论领域,因为它与二进制数字系统紧密相连,在算法分析和单淘汰赛等方面也是如此。因此,有效的系统必须以更高的速度执行对数运算,以最小的面积要求降低功耗。在本文中,通过四种不同的方法提出了具有任意底数的对数的计算方法,其中下一种方法是前一种方法的修改版本。显然,以这样的方式进行了修改,即在每个后续阶段都有面积,功率和延迟的改善。完成每种方法的FPGA实现,根据仿真结果,可以对这4种方法进行比较。 Xilinx 13.2版用于仿真。用于FPGA实现的VHDL方法是在以2为底的二进制固定点上完成的。但是,也可以采用其他任何基础,并通过相同的算法进行一些修改,这将在后面说明。完成了面积,功率,延迟和错误分析。最后,提出了可能的优化技术以用于将来的修改。

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