High speed multiplier implementation based on Vedic Mathematics
The proposed multiplier pertaining to concepts of Vedic Mathematics was designed to reduce propagation delay, design complexity as well as to optimize power consumption in comparison to conventional multipliers. A multiplier is a key element in DSP systems, serving as a building block of most comput...
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Published in | 2015 International Conference on Smart Sensors and Systems (IC-SSS) pp. 1 - 5 |
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Main Authors | , , , |
Format | Conference Proceeding |
Language | English |
Published |
IEEE
01.12.2015
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Subjects | |
Online Access | Get full text |
DOI | 10.1109/SMARTSENS.2015.7873593 |
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Abstract | The proposed multiplier pertaining to concepts of Vedic Mathematics was designed to reduce propagation delay, design complexity as well as to optimize power consumption in comparison to conventional multipliers. A multiplier is a key element in DSP systems, serving as a building block of most computational digital systems, therefore, speed and power consumption are two important parameters of design. The Vedic Multiplier computed the partial products in a simultaneous manner and the carry was propagated using ripple carry adders. The higher bit-multipliers were designed using lower-bit multipliers, giving the multiplier a modular structure, thereby reducing the design complexity. The designed 8×8 Vedic Multiplier was coded in VHDL. The results were simulated using the Xilinx Tool and synthesized using System Generator tool on the FPGA board Spartan 1×45-324. Upon simulation of the results, the Vedic Multiplier was found to restrict the delay, compared to the Array and Booth Multipliers. |
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AbstractList | The proposed multiplier pertaining to concepts of Vedic Mathematics was designed to reduce propagation delay, design complexity as well as to optimize power consumption in comparison to conventional multipliers. A multiplier is a key element in DSP systems, serving as a building block of most computational digital systems, therefore, speed and power consumption are two important parameters of design. The Vedic Multiplier computed the partial products in a simultaneous manner and the carry was propagated using ripple carry adders. The higher bit-multipliers were designed using lower-bit multipliers, giving the multiplier a modular structure, thereby reducing the design complexity. The designed 8×8 Vedic Multiplier was coded in VHDL. The results were simulated using the Xilinx Tool and synthesized using System Generator tool on the FPGA board Spartan 1×45-324. Upon simulation of the results, the Vedic Multiplier was found to restrict the delay, compared to the Array and Booth Multipliers. |
Author | Meghana, V. Aparna, R. Gururaj, C. Sandhya, S. |
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SubjectTerms | Adders Array Multiplier Delays Digital signal processing Field programmable gate arrays FPGA Mathematics Propagation Delay Ripple Carry Adder Table lookup Vedic Multiplier VHDL |
Title | High speed multiplier implementation based on Vedic Mathematics |
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