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Realization and Synthesis of Ring Counter and Twisted Ring Counter using Reversible Logical Computation with Minimum Quantum Cost

机译:最小量子成本的可逆逻辑计算实现和合成环形计数器和扭转环计数器

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Reversible Logical computation is the dominating field of research in low power VLSI. In recent time reversible logic has gained special attention in reducing power consumption mainly in concern to digital logic design. The main aim of this paper is to realize and synthesize shift counters like Ring counter and Johnson ring counter using reversible logic. Shift Counter is a sequential circuit that performs counting through shifting operation in a loop fashion. The output of last register of the circuit will be fed to the input of first register. Ring counter owns its applications in clock division circuits, square wave generators, hardware logic design of ASIC and FPGA circuits etc., Ring counter and Johnson Ring counter are designed using logical reversible Computation to reduce heat dissipation or power consumption. A Boolean function f(i_1, i_2, i_3,......, i_n) having 'n' inputs and 'm' outputs is said to be logically reversible when its corresponding number of inputs are equal to the number of outputs (i.e. n = m) and when its input pattern uniquely maps the output pattern. Logical reversible computation has its applications in various fields like Quantum Computing, Optical Computing, low power VLSI etc., Logical reversibility has gained essence in recent years largely due to its property of low power consumption and low heat dissipation. In this paper, shift registers like shift right register and shift left register which has less heat dissipation and low power consumption is proposed. Till to date shift counters are not yet designed using reversible logic. In this paper an attempt is made to design shift counters like ring counter and Johnson ring counter using reversible logic. The designed circuit are analysed in terms of quantum cost, garbage outputs and number of gates. The Circuits had been designed and simulated using Xilinx software.
机译:可逆逻辑计算是低功耗VLSI的主导研究领域。最近,在令人担忧的数字逻辑设计的关注,可逆逻辑在降低功耗方面取得了特别关注。本文的主要目的是使用可逆逻辑实现环形计数器和Johnson Ring计数器等换档计数器。 Shift计数器是一种顺序电路,通过以循环方式通过移位操作进行计数。电路的最后一个寄存器的输出将被馈送到第一寄存器的输入。环形计数器拥有其在时钟分割电路应用中,方波发生器,ASIC和FPGA的电路等,环形计数器和Johnson环形计数器使用逻辑可逆计算,以减少热耗散或功耗设计的硬件逻辑设计。具有'n'输入和'm'输出的布尔函数f(i_1,i_2,i_3,......,i_n)当其对应的输入数等于输出的数量时,逻辑上是可逆的(即n = m)以及其输入模式唯一地映射输出模式。逻辑可逆计算具有其在各种领域的应用,如量子计算,光学计算,低功率VLSI等,近年来的逻辑可逆性主要是由于其低功耗和低散热性的性质。在本文中,提出了换档寄存器和换档左寄存器等换档寄存器,其具有较少的散热和低功耗。直到迄今为止换档计数器尚未使用可逆逻辑设计。在本文中,尝试使用可逆逻辑设计环形计数器和Johnson Ring计数器等换档计数器。在量子成本,垃圾输出和门数方面分析设计的电路。使用Xilinx软件设计和模拟电路。

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