2019 10th International Conference on Computing, Communication and Networking Technologies (ICCCNT) 2019
DOI: 10.1109/icccnt45670.2019.8944524
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High Speed and Ultra Low Power Design of Carry-Out Bit of 4-Bit Carry Look-Ahead Adder

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Cited by 20 publications
(6 citation statements)
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“…where, 0< i < 3 and "i" is integer number C=Carry terms G i =AB (Carry Generate Term) P i =A i B i (Carry Propagate Term) Based on the observations on the equations stated above, it can be clearly said that the carry generation circuit would require AND and XOR gate since the Boolean expression of the G i and the P i terms represents AND and XOR operations respectively. As per [33], CLA circuits for 4-bit CLA adder are represented in Figure 2. The circuits for designing G i and P i terms are depicted by Figure 3.…”
Section: Conventional 4-bit Cla Adder Design Methodologymentioning
confidence: 99%
“…where, 0< i < 3 and "i" is integer number C=Carry terms G i =AB (Carry Generate Term) P i =A i B i (Carry Propagate Term) Based on the observations on the equations stated above, it can be clearly said that the carry generation circuit would require AND and XOR gate since the Boolean expression of the G i and the P i terms represents AND and XOR operations respectively. As per [33], CLA circuits for 4-bit CLA adder are represented in Figure 2. The circuits for designing G i and P i terms are depicted by Figure 3.…”
Section: Conventional 4-bit Cla Adder Design Methodologymentioning
confidence: 99%
“…In circuit design, it becomes necessary to have a comparison of the performance parameters [80][81][82][83]. Based on the performance comparison parameters of QCA FAs discussed above, a summary is provided in Table 1.…”
Section: Design and Performancementioning
confidence: 99%
“…20 The G i represents AND operation of the input terms A i and B i (G i = A i B i ) . 21 On the other hand, P i represents XOR operation of the input terms A i and B i ( 20 Based on G i and P i terms, Boolean representation of carry terms are 21 :…”
Section: Static Cmos Logic Based Conventional 4-bit Clamentioning
confidence: 99%
“…The Gi$$ {G}_{\mathrm{i}} $$ represents AND operation of the input terms Ai$$ {A}_{\mathrm{i}} $$ and Bi0.25em()Gi=Ai0.25emBi.$$ {B}_{\mathrm{i}}\ \left({G}_i={A}_i\ {B}_i\right). $$ 21 On the other hand, Pi$$ {P}_{\mathrm{i}} $$ represents XOR operation of the input terms Ai$$ {A}_{\mathrm{i}} $$ and Bi$$ {B}_{\mathrm{i}} $$ (Pi=AiBi$$ {P}_i={A}_i\oplus {B}_i $$) 20 . Based on Gi$$ {G}_i $$ and Pi$$ {P}_i $$ terms, Boolean representation of carry terms are 21 : C1goodbreak=G0goodbreak+P0C0$$ {C}_1={G}_0+{P}_0{C}_0 $$ C2goodbreak=G1goodbreak+P1G0goodbreak+P1P0C0$$ {C}_2={G}_1+{P}_1{G}_0+{P}_1{P}_0{C}_0 $$ …”
Section: Literature Review Of Existing 4‐bit Clamentioning
confidence: 99%
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