Reversible logic finds many applications, especially in the area of quantum computing. A
completely specified n-input, n-output Boolean function is called reversible if it maps each …

Optimal synthesis of reversible functions is a nontrivial problem. One of the major limiting
factors in computing such circuits is the sheer number of reversible functions. Even …

A digital combinational logic circuit is reversible if it maps each input pattern to a unique
output pattern. Such circuits are of interest in quantum computing, optical computing …

Reversible logic has applications in quantum computing, low power CMOS,
nanotechnology, optical computing, and DNA computing. The most common reversible …

Reversible computation is a heavily investigated emerging technology due to its promising
characteristics in low-power design, its application in quantum computations, and several …

Reversible logic functions can be realized as networks of Toffoli gates. The synthesis of
Toffoli networks can be divided into two steps. First, find a network that realizes the desired …

Reversible circuits can lead to low-power CMOS implementations and are also of interest in
optical and quantum computing. In this paper, we consider the synthesis of reversible logic …

Reversible or information-lossless circuits have applications in digital signal processing,
communication, computer graphics and cryptography. They are also a fundamental …

Reversible logic has applications in many fields, including quantum computing. Synthesis
techniques for reversible circuits are not well developed, even for functions with a small …

Reversible logic has applications in low-power computing and quantum computing. Most
reversible logic synthesis methods are tied to particular gate types, and cannot synthesize …