2015, XIX, 351 p. 215 illus., 100 illus. in color.
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Serves as a milestone for implementing universal one-way quantum computation
Presents general theories of continuous-variable one-way quantum computation that are ideally compatible with experiments
Demonstrates controllability of one-way quantum computation over two-mode input state by the gain-tunable entangling gate experiment
Nominated as an outstanding Ph.D. thesis by University of Tokyo’s Applied Physics Department in 2013
In this thesis, the author develops for the first time an implementation methodology for arbitrary Gaussian operations using temporal-mode cluster states. The author also presents three experiments involving continuous-variable one-way quantum computations, where their non-classical nature is shown by observing entanglement at the outputs. The experimental basic structure of one-way quantum computation over two-mode input state is demonstrated by the controlled-Z gate and the optimum nonlocal gate experiments. Furthermore, the author proves that the operation can be controlled by the gain-tunable entangling gate experiment.