Measurement of Single-Flux-Quantum Floating-Point Divider Based on Goldschmidt's Algorithm

Y. Yamanashi, Akiyoshi Sanada, N. Yoshikawa
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引用次数: 1

Abstract

We have been developing the floating-point unit (FPU) based on single-flux-quantum (SFQ) logic toward a highspeed and low-power superconducting graphical processing unit. The floating-point divider is the most complicated circuit element of the SFQ FPU. We designed the SFQ floating-point divider on the basis of Goldschmidt's algorithm, which is one of multiplicative hardware algorithms for division. Because the multiplies in the divider can be used for multiplication in the FPU by employing the multiplicative division algorithm, the FPU can be efficiently designed by using the designed floating-point divider. We show the circuit scale estimation of the FPU that uses the designed divider as a function on floating-point precision. We measured the 4-bit and 11-bit SFQ floating-point dividers implemented by the AIST 10 kA/cm2 Nb advanced process. The 11-bit SFQ floating- point divider is composed of 8091 Josephson junctions and can be applied to half-precision FPU. We confirmed correct operation of the 4-bit SFQ divider by low-frequency function test.
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基于Goldschmidt算法的单通量量子浮点除法器测量
基于单通量量子(SFQ)逻辑的浮点单元(FPU)朝着高速低功耗超导图形处理单元的方向发展。浮点分频器是SFQ fppu中最复杂的电路元件。我们在Goldschmidt算法的基础上设计了SFQ浮点除法器,Goldschmidt算法是一种用于除法的乘法硬件算法。由于采用乘法除法算法可以将除法器中的乘法用于FPU中的乘法,因此使用所设计的浮点除法器可以高效地设计FPU。我们展示了使用所设计的分频器作为浮点精度函数的FPU的电路规模估计。我们测量了由AIST 10 kA/cm2 Nb高级工艺实现的4位和11位SFQ浮点分频器。该11位SFQ浮点分频器由8091个约瑟夫森结组成,可应用于半精度FPU。通过低频功能测试,确认了4位SFQ分频器的正确工作。
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