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• W3012239179 abstract "In this work, the capability of restricted Boltzmann machines (RBMs) to find solutions for the Kitaev honeycomb model with periodic boundary conditions is investigated. The measured groundstate (GS) energy of the system is compared and, for small lattice sizes (e.g. $3 times 3$ with $18$ spinors), shown to agree with the analytically derived value of the energy up to a deviation of $0.09%$. Moreover, the wave-functions we find have $99.89%$ overlap with the exact ground state wave-functions. Furthermore, the possibility of realizing anyons in the RBM is discussed and an algorithm is given to build these anyonic excitations and braid them for possible future applications in quantum computation. Using the correspondence between topological field theories in (2+1)d and 2d CFTs, we propose an identification between our RBM states with the Moore-Read state and conformal blocks of the $2$d Ising model." @default.
• W3012239179 created "2020-03-23" @default.
• W3012239179 creator A5021857266 @default.
• W3012239179 creator A5022125911 @default.
• W3012239179 creator A5061020754 @default.
• W3012239179 date "2020-03-16" @default.
• W3012239179 modified "2023-09-27" @default.
• W3012239179 title "Restricted Boltzmann machine representation for the groundstate and excited states of Kitaev Honeycomb model" @default.
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• W3012239179 hasPublicationYear "2020" @default.
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