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Using finite size scaling arguments, the critical properties of a chain of interacting anyons can be extracted from the low energy spectrum of a finite system.
We identify a large class of quantum many-body systems that can be solved exactly: natural frustration-free spin-1/2 nearest-neighbor Hamiltonians on arbitrary lattices.
Using finite size scaling arguments, the critical properties of a chain of interacting anyons can be extracted from the low energy spectrum of a finite system.
We identify a large class of quantum many-body systems that can be solved exactly: natural frustration-free spin-1/2 nearest-neighbor Hamiltonians on arbitrary lattices.
London, United Kingdom - Finance Director - Developing Markets Region at Brinks Inc.View Kobi Vinokur's professional profile on LinkedIn. LinkedIn is the world's largest business network, helping professionals like Kobi Vinokur discover ...
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Featuring: Noa Viviorka, Shahar Molcho, Reut Malleron, Tomer Zonens, Omer & Gili & Nash Fatran, Noa Rabinovitz & Kobi Vinokur, Ram Bracha & Alma Snior, ...
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