Reversible Computation: 11th International Conference, RC 2019, Lausanne, Switzerland, June 24-25, 2019, Proceedings

by Michael Kirkedal Thomsen, Mathias Soeken

Overview

This book constitutes the refereed proceedings of the 11th International Conference on Reversible Computation, RC 2019, held in Lausanne, Switzerland, in June 2019.

The 12 full papers and two short papers included in this volume were carefully reviewed and selected from 22 submissions. One invited talk is also included. The papers are organized in the following topical sections: theory and foundation; programming languages; circuit synthesis; evaluation of circuit synthesis; and applications and implementations.

Product Details

ISBN-13:	9783030214999
Publisher:	Springer International Publishing
Publication date:	05/23/2019
Series:	Lecture Notes in Computer Science , #11497
Edition description:	1st ed. 2019
Pages:	247
Product dimensions:	6.10(w) x 9.25(h) x (d)

Table of Contents

Invited Talk.- Concurrent Quantum Strategies.- Theory and Foundation.- A Birkhoff Connection between Quantum Circuits and Linear Classical Reversible Circuits.- Inversion, Iteration, and the Art of Dual Wielding.- Reversibility vs local creation/destruction.- Characterizing Compatible View Updates in Syntactic Bidirectionalization.- Programming Languages.- Sized Types for low-level Quantum Metaprogramming.- Reversible Imperative Parallel Programs and Debugging.- Circuit Synthesis.- Efficient Realization of Toffoli and NCV Circuits for IBM QX Architectures.- Automatically Translating Quantum Programs from a Subset of Common Gates to an Adiabatic Representation.- An Efficient Method for Quantum Circuit Placement Problem on a 2-D Grid.- Evaluation of Circuit Synthesis.- Evaluating the Flexibility of A* for Mapping Quantum Circuits.- Evaluating ESOP Optimization Methods in Quantum Compilation Flows.- Applications and Implementations.- Implementing NChooseK on IBM Q Quantum Computers.- Reversible Carry-Lookahead Addition With Few Ancillae.- Controlling Reversibility in Reversing Petri Nets with Application to Wireless Communications.