Quantum computation and quantum information
Quantum computation and quantum information
Why haven't more quantum algorithms been found?
Journal of the ACM (JACM)
Building quantum wires: the long and the short of it
Proceedings of the 30th annual international symposium on Computer architecture
Proceedings of the 32nd annual international symposium on Computer Architecture
A Quantum Logic Array Microarchitecture: Scalable Quantum Data Movement and Computation
Proceedings of the 38th annual IEEE/ACM International Symposium on Microarchitecture
Proceedings of the 34th annual international symposium on Computer architecture
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Quantum computing's power comes from new algorithms that exploit quantum mechanical phenomena for computation. Quantum algorithms are different from their classical counterparts in that quantum algorithms rely on algorithmic structures that are simply not present in classical computing. Just as classical program transformations and architectures have been designed for common classical algorithm structures, quantum program transformations and quantum architectures should be designed with quantum algorithms in mind. Because quantum algorithms come with these new algorithmic structures, resultant quantum program transformations and architectures may look very different from their classical counterparts.This paper focuses on uncomputation, a critical and prevalent structure in quantum algorithms, and considers how program transformations, and architecture support should be designed to accommodate uncomputation. In this paper,we show a simple quantum program transformation that exposes independence between uncomputation and later computation. We then propose a multicore architecture tailored to this exposed parallelism and propose a scheduling policy that efficiently maps such parallelism to the multicore architecture. Our policy achieves parallelism between uncomputation and later computation while reducing cumulative communication distance. Our scheduling and architecture allows significant speedup of quantum programs (between 1.8x and 2.8x speedup in Shor's factoring algorithm), while reducing cumulative communication distance 26%.