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Titlebook: Reversible Computation; 10th International C Jarkko Kari,Irek Ulidowski Conference proceedings 2018 Springer Nature Switzerland AG 2018 Art

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Event Structure Semantics of (controlled) Reversible CCSrsed; there is no control on whether or when a computation reverses. We propose an event structure semantics for CCSK. For this purpose we define a category of reversible bundle event structures, and use the causal subcategory to model CCSK. We then modify CCSK to control the reversibility with a ro
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Simulation of Base Excision Repair in the Calculus of Covalent Bondingof the calculus was a new prefix operator of the form (.; .), where doing of action . triggers undoing of one of the actions in .. Because of this connection between doing and undoing of actions (or forming and breaking of bonds in a chemical modelling) we called this local reversibility. We have sh
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A Unified Approach to Quantum Computation and Classical Reversible Computationroup structure of the infinite group of unitary matrices, whereas the latter is based on the subgroup structure of the finite group of permutation matrices. Because these two groups display similarities as well as differences, the corresponding circuit designs are comparable but not identical.
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SAT-based {CNOT, T} Quantum Circuit SynthesisClifford+. quantum circuit that needs to be optimized in order to comply with quantum technology constraints. Most of the optimization algorithms aim at reducing the number of . gates. Nevertheless, a secondary optimization objective should be to minimize the number of two-qubit operations (the CNOT
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