Pdf Design And Implementation Reversible Multiplexer Using Quantum
Pdf Design And Implementation Reversible Multiplexer Using Quantum This paper discusses and evaluates two multiplexer (mux) architectures: an innovative and effective 4×1 mux structure and an 8×1 mux structures using qca technology. The aim of this paper is to suggested qca designs for reversible multiplexers (muxs) using a fundamental building block. the fundamental building block can be requested to implement their required gate.
Pdf Design Of Reversible Quantum Ternary Multiplexer And Demultiplexer Design and implementation reversible multiplexer using quantum dot cellular automata approach. In the following subsections, we introduce the design of a scalable ternary quantum reversible 3 ×1 multiplexer as a fundamental building block, and extend it to construct generalized n × 1 multiplexers. The simulation tool which is quite common in use for the design and implementation of the digital circuits is qca i.e. quantum dot cellular automata. this softw. Quantum cost of the circuit is considered by knowing the number of simple reversible gates (gates of which rate is previously identified) needed to realize the circuit.
Pdf Reversible Implementation Of Multiplexer And Demultiplexer Using The simulation tool which is quite common in use for the design and implementation of the digital circuits is qca i.e. quantum dot cellular automata. this softw. Quantum cost of the circuit is considered by knowing the number of simple reversible gates (gates of which rate is previously identified) needed to realize the circuit. Feynman gate is a 2*2 reversible logic gate. the input vector is (a,b) and the output vector is (p,q).the outputs are defined by p=a,q=a xor b .quantum cost of a feynman gate is one. A detailed design methodology is provided, including cell configuration, majority logic implementation, and optimization strategies. the proposed design is simulated and validated using qcadesigner, and its performance is compared with existing qca based multiplexer designs. Lexer (rm) synthesized by compact 2:1 qca multiplexers. the reversible multiplexer is able to achieve 100% fault tolerance in the presence of . ingle missing or additional cell defects in qca layout. the ralu circuit can be tested for classical unidirectional stuck at. In this paper, we have presented the synthesis of quantum multiplexer circuit in detail. instead of using functional blocks, we have used physically realizable quantum logic gates for synthesis of quantum multiplexers.
Reversible Implementation Of Multiplexer And Demultiplexer Using R Feynman gate is a 2*2 reversible logic gate. the input vector is (a,b) and the output vector is (p,q).the outputs are defined by p=a,q=a xor b .quantum cost of a feynman gate is one. A detailed design methodology is provided, including cell configuration, majority logic implementation, and optimization strategies. the proposed design is simulated and validated using qcadesigner, and its performance is compared with existing qca based multiplexer designs. Lexer (rm) synthesized by compact 2:1 qca multiplexers. the reversible multiplexer is able to achieve 100% fault tolerance in the presence of . ingle missing or additional cell defects in qca layout. the ralu circuit can be tested for classical unidirectional stuck at. In this paper, we have presented the synthesis of quantum multiplexer circuit in detail. instead of using functional blocks, we have used physically realizable quantum logic gates for synthesis of quantum multiplexers.
Reversible Implementation Of Multiplexer And Demultiplexer Using R Lexer (rm) synthesized by compact 2:1 qca multiplexers. the reversible multiplexer is able to achieve 100% fault tolerance in the presence of . ingle missing or additional cell defects in qca layout. the ralu circuit can be tested for classical unidirectional stuck at. In this paper, we have presented the synthesis of quantum multiplexer circuit in detail. instead of using functional blocks, we have used physically realizable quantum logic gates for synthesis of quantum multiplexers.
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