2015
DOI: 10.1587/elex.12.20150450
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FPGA design, simulation and prototyping of a high speed 32-bit pipeline multiplier based on Vedic mathematics

Abstract: This research is about a new approach, which is used for optimizing multipliers designs, which are based on the concept of Vedic mathematics. The design has been targeted to to FPGAs (state-of-the art field-programmable gate arrays). It has been assessed that the multiplier produces partial products by utilizing Vedic mathematics concept by deploying basic 4 × 4 multipliers, which is designed by exploiting special features of multiplexers and 6-input look up tables (LUTs) on the same slices, resulting in consi… Show more

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Cited by 5 publications
(4 citation statements)
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References 12 publications
(24 reference statements)
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“…However, in a binary subtraction, the rst number must be added to the second number's two's complement using Sankalana after rst adding the second number's one to its two's complement using Purak and Ekadhika whereas multiplication is carried using [13] "Urudhva Triyagbyham"and "Dhwajam" Algorithm if using Vedic sutra. Urudhva Triyagbyham sutra Algorithm used for implementing Multiplication: Urudhva [14] means "Vertically up and down" .Triyagbyham means "left or right" or vice versa.…”
Section: Proposed Methodsmentioning
confidence: 99%
“…However, in a binary subtraction, the rst number must be added to the second number's two's complement using Sankalana after rst adding the second number's one to its two's complement using Purak and Ekadhika whereas multiplication is carried using [13] "Urudhva Triyagbyham"and "Dhwajam" Algorithm if using Vedic sutra. Urudhva Triyagbyham sutra Algorithm used for implementing Multiplication: Urudhva [14] means "Vertically up and down" .Triyagbyham means "left or right" or vice versa.…”
Section: Proposed Methodsmentioning
confidence: 99%
“…Multipliers with large width are required for the implementation of cryptography and error correction circuits for more reliable transmission over highly insecure and/or noisy channels in networking and multimedia applications. The hierarchical principle helps to realize fast large bit multiplier, except that it requires a large width adder for performing the addition task, which poses limitation on the performance and increases area of the designed multiplier [16][17][18].…”
Section: Hierarchy Multipliermentioning
confidence: 99%
“…However, this method requires twice the number of adders thus results in increased area. On the other hand, the delay is reduced with the deployment of carry look ahead adder for the addition process but this increases the interconnection complexity [17]. Not only delay and area, the power consumption of the hierarchy multiplier also has to be reduced because the existing designs appending more zeros to equalize the number of bits in order to make them suitable for parallel computation [18].…”
Section: Hierarchy Multipliermentioning
confidence: 99%
“…Vedic Multiplier in [13] is based on basic 4-bit multiplier which has a fine regularity, but less efficient in implementing compressor array. Array Multiplier has a fine regularity in compressor array, and good efficiency in compression, but has too many partial products.…”
Section: Pipelined Multiplier Supporting Multi-operand Additionmentioning
confidence: 99%