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of the project] * Background of the recruitment and description of the project The missions of RIKEN Center for Quantum Computing (RQC) are to deepen our understandings of quantum mechanics and quantum information
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properties of phase transitions involving magnetism, elasticity, dielectricity, etc. by applying and developing computational methods such as classical and quantum Monte Carlo simulations, molecular dynamics
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of the recruitment and description of the project] * Background of the recruitment and description of the project Conduct research on the fundamental physical properties of semiconductor materials for quantum sensing
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of the project] * Background of the recruitment and description of the project [Outline of Laboratory] The missions of RIKEN Center for Quantum Computing (RQC) are to deepen our understandings of quantum mechanics
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of semiconductor nanoparticles (colloidal quantum dots), free control of their dimensional assembly, emergent photoelectronic properties, and application to optoelectronic devices are studied. We precisely control
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of the project] * Background of the recruitment and description of the project We invite applications for a postdoctoral position within the ASPIRE project “Quantum Computing with Neutral Atoms,” in which
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of the recruitment and description of the project [Outline of Laboratory] The Quantum Optoelectronics Research Team focuses on pioneering and engineering next-generation nanodevices that exploit the quantum properties
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study their structures and dynamics using multi-scale simulations, which include all-atom molecular dynamics (MD) simulations, coarse-grained MD simulations, quantum mechanics/molecular mechanics (QM/MM
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symmetries arising in quantum field theories. More specifically, it focuses on the representation theory of infinite-dimensional Lie algebras such as Kac–Moody algebras, and more generally, on vertex algebras
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underlying quantum field theory. The group seeks to elucidate how scattering amplitudes and quantum observables arise from total positivity and positive geometry, connecting algebraic combinatorics, algebraic