2020
DOI: 10.1109/tcsii.2020.2971974
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Hyperbolic CORDIC-Based Architecture for Computing Logarithm and Its Implementation

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Cited by 16 publications
(10 citation statements)
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“…rp2 [3] rp1 [3] rp2 [4] rp1 [4] rp2 [5] rp1 [5] rp2 [6] Full Adder Full Adder Full Adder pp3 [9] ~pp2 [11] ~pp1 [11] bq [8] pp4 [7] Full Adder Half Adder Full Adder pp4 [8] pp3 [10] bq [9] 1'b1 bq [10] Full Adder pp4 [9] ~pp3 [11] Full Adder … … … rp1 [11] rp2 [12] rp1 [12] rp2 [13] rp1 […”
Section: Half Addermentioning
confidence: 99%
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“…rp2 [3] rp1 [3] rp2 [4] rp1 [4] rp2 [5] rp1 [5] rp2 [6] Full Adder Full Adder Full Adder pp3 [9] ~pp2 [11] ~pp1 [11] bq [8] pp4 [7] Full Adder Half Adder Full Adder pp4 [8] pp3 [10] bq [9] 1'b1 bq [10] Full Adder pp4 [9] ~pp3 [11] Full Adder … … … rp1 [11] rp2 [12] rp1 [12] rp2 [13] rp1 […”
Section: Half Addermentioning
confidence: 99%
“…rp2 [3] rp1 [3] rp2 [4] rp1 [4] rp2 [5] Full Adder Full Adder pp3 [9] ~pp2 [11] ~pp1 [11] bq [8] Full Adder…”
Section: Half Addermentioning
confidence: 99%
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“…Ref. [14] proposed a single-precision floating-point THV-CORDIC algorithm that employs a pipelined structure for computing the base-2 logarithm and allows for configurable iteration counts, balancing precision and area as needed. Ref.…”
Section: Introductionmentioning
confidence: 99%
“…The CORDIC algorithm was first proposed in 1959 by E. Volder for computing trigonometric functions, multiplication and division [11,12]. To expand the usage areas, the CORDIC algorithm is applied in the computation of logarithms, exponentials, square roots, arbitrary Nth root, complex operations [13][14][15][16][17][18][19][20][21][22][23][24][25][26][27][28][29]. In the implementation of the CORDIC algorithm, the type of computation (addition or subtraction) in the iteration is determined by the rotation direction.…”
Section: Introductionmentioning
confidence: 99%