An efficient universal multi-mode floating point multiplier using Vedic mathematics

Nithu Mangalath, R. Priya, P. Malathi
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引用次数: 2

Abstract

Floating point multiplication is of key importance to many modern applications. These applications usually involve floating point calculations with single and/or double precision format. For this reason, most modern processors have hardware support for single precision and double precision floating point multiplication. Achieving this goal however, usually affects the throughput since most FPUs convert the single precision operands to double precision and then translate again the result to single precision format. This output and precision is inadequate for many scientific computations like modeling of climatic conditions, processing of digital signals, graphic accelerators etc. All these higher level applications uses quadruple precision floating point arithmetic. The quadruple precision arithmetic specifications was included in the IEEE 754-2008 revised standard. Its precision is twice as compared to the double precision format. The design proposed in this paper performs all the three precision multiplication operation. The universal floating point multiplier is implemented using Vedic mathematics (Nikhilam Navatascaramam Dasatah Sutra).
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一个有效的通用多模式浮点乘法器使用吠陀数学
浮点乘法在许多现代应用中都是非常重要的。这些应用程序通常涉及单精度和/或双精度格式的浮点计算。由于这个原因,大多数现代处理器都支持单精度和双精度浮点乘法。然而,实现这个目标通常会影响吞吐量,因为大多数fpu将单精度操作数转换为双精度操作数,然后再将结果转换为单精度格式。这种输出和精度不足以满足许多科学计算,如气候条件建模、数字信号处理、图形加速器等。所有这些高级应用程序都使用四倍精度浮点运算。四倍精度算术规范被纳入IEEE 754-2008修订标准。它的精度是双精度格式的两倍。本文提出的设计实现了三种精度乘法运算。通用浮点乘数是使用吠陀数学(Nikhilam Navatascaramam Dasatah Sutra)实现的。
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