Add to ORKGReversible logic circuits of certain logic width form a group, isomorphic to a symmetric group. Its Young Subgroups allow systematic synthesis of an arbitrary reversible circuit. We can choose either a left coset, right coset, or double coset approach. The tools are beneficial to both classical and quantum computers.Reversible logic circuits of certain logic width form a group, isomorphic to a symmetric group. Its Young Subgroups allow systematic synthesis of an arbitrary reversible circuit. We can choose either a left coset, right coset, or double coset approach. The tools are beneficial to both classical and quantum computers.A
Logic gates with three input bits and three output bits have a privileged position within fundamenta...
Whereas quantum computing circuits follow the symmetries of the unitary Lie group, classical reversi...
This paper presents a new approach to designing reversible circuits. Reversible circuits can decreas...
Reversible logic circuits of certain logic width form a group, isomorphic to a symmetric group. Its ...
Reversible logic circuits are beneficial to both classical and quantum computer design. Present-day ...
The (2(w))! reversible transformations on w wires, i.e. reversible logic circuits with w inputs and ...
Whereas quantum computing circuits follow the symmetries of the unitary Lie group, classical reversi...
We consider the symmetric group S-n in the special case where n is composite: n = pq (both p and q b...
Thanks to the cosine-sine decomposition of unitary matrices, an arbitrary quantum circuit, acting on...
The lambda-calculus is destructive: its main computational mechanism, beta reduction, destroys the r...
AbstractThe λ-calculus is destructive: its main computational mechanism – beta reduction – destroys ...
Reversible logical operations implemented via reversible logic gates (that can be realized in practi...
This book opens the door to a new interesting and ambitious world of reversible and quantum computin...
Abstract—This paper provides the initial threshold to building of more complex system having reversi...
The Pi family of reversible programming languages for boolean circuits is presented as a syntax of c...
Logic gates with three input bits and three output bits have a privileged position within fundamenta...
Whereas quantum computing circuits follow the symmetries of the unitary Lie group, classical reversi...
This paper presents a new approach to designing reversible circuits. Reversible circuits can decreas...
Reversible logic circuits of certain logic width form a group, isomorphic to a symmetric group. Its ...
Reversible logic circuits are beneficial to both classical and quantum computer design. Present-day ...
The (2(w))! reversible transformations on w wires, i.e. reversible logic circuits with w inputs and ...
Whereas quantum computing circuits follow the symmetries of the unitary Lie group, classical reversi...
We consider the symmetric group S-n in the special case where n is composite: n = pq (both p and q b...
Thanks to the cosine-sine decomposition of unitary matrices, an arbitrary quantum circuit, acting on...
The lambda-calculus is destructive: its main computational mechanism, beta reduction, destroys the r...
AbstractThe λ-calculus is destructive: its main computational mechanism – beta reduction – destroys ...
Reversible logical operations implemented via reversible logic gates (that can be realized in practi...
This book opens the door to a new interesting and ambitious world of reversible and quantum computin...
Abstract—This paper provides the initial threshold to building of more complex system having reversi...
The Pi family of reversible programming languages for boolean circuits is presented as a syntax of c...
Logic gates with three input bits and three output bits have a privileged position within fundamenta...
Whereas quantum computing circuits follow the symmetries of the unitary Lie group, classical reversi...
This paper presents a new approach to designing reversible circuits. Reversible circuits can decreas...