Results 281 to 290 of about 77,978 (344)
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Design and implementation of modified BCD digit multiplier for digit-by-digit decimal multiplier
Analog Integrated Circuits and Signal Processing, 2021Parthibaraj Anguraj, T. Krishnan
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A novel decimal-to-decimal logarithmic converter
2008 IEEE International Symposium on Circuits and Systems (ISCAS), 2008This paper presents a novel design and implementation of a 7-digit fixed-point decimal-to-decimal logarithmic converter. Two approaches, binary-based decimal approximation algorithm (algorithm 1) and decimal linear approximation algorithm (algorithm 2), are proposed and investigated. It shows that decimal linear approximation algorithm (algorithm 2) is
null Dongdong Chen +5 more
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Soft Computing - A Fusion of Foundations, Methodologies and Applications, 2020
M. Kutlu Sengul, Turker Tuncer
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M. Kutlu Sengul, Turker Tuncer
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Serial Binary-to-Decimal and Decimal-to-Binary Conversion
IEEE Transactions on Computers, 1970Over ten years ago, Couleur described a serial binary/ decimal conversion algorithm, the BIDEC method. This was a two-step process involving a shift followed by a parallel modification of the data being converted. With the integrated-circuit J-K flip-flop, the implementation of this two-step process requires an excessive amount of control logic.
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A uniform decimal code for growth stages of crops and weeds
, 1991P. Lancashire +6 more
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Fast Decimal Counting with Binary-Decimal Logic
IEEE Transactions on Nuclear Science, 1964Speed limits of decimal counting schemes based on binary-to-decimal conversion are considered. A simple "1-2-4-8" decimal logic is described, which is inherently as fast as the basic bistable. A decade for counting in 100-200 Mc/sec range, based on this logic and the tunnel diode-transistor bistable, is presented.
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1979
In this chapter we examine the orders of elements of ℤ t , for any number t, and complete our study of repeating decimals. These subjects are closely related, for we showed in Chapter I-12 that the base a expansion of u/t, \({u\over t}=(.a_1a_2\ldots a_da_1a_2\ldots a_da_1\ldots)_a\ =(.a_1a_2\ldots a_d)_a, \) is repeating: $$ {u\over t}=(.a_1a_2 ...
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In this chapter we examine the orders of elements of ℤ t , for any number t, and complete our study of repeating decimals. These subjects are closely related, for we showed in Chapter I-12 that the base a expansion of u/t, \({u\over t}=(.a_1a_2\ldots a_da_1a_2\ldots a_da_1\ldots)_a\ =(.a_1a_2\ldots a_d)_a, \) is repeating: $$ {u\over t}=(.a_1a_2 ...
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