Results 11 to 20 of about 217,019 (271)
Fermion Number Conservation Isn't Fermion Conservation [PDF]
A nonperturbative regularization of the Standard Model may have a superficially undesirable exact global U(1) symmetry corresponding to exact fermion number conservation.
Banks +5 more
core +3 more sources
Fermionization of Two Distinguishable Fermions [PDF]
In this work we study a system of two distinguishable fermions in a 1D harmonic potential. This system has the exceptional property that there is an analytic solution for arbitrary values of the interparticle interaction. We tune the interaction strength via a magnetic offset field and compare the measured properties of the system to the theoretical ...
Zürn, G. +6 more
openaire +5 more sources
Published in Nature 532,189-194 (14 April 2016).
Wang, Zhijun +3 more
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Fermionic Minimal Models [PDF]
We show that there is a fermionic minimal model, i.e. a 1+1d conformal field theory which contains operators of half-integral spins in its spectrum, for each $c=1-6/m(m+1)$, $m\ge 3$. This generalizes the Majorana fermion for $c=1/2$, $m=3$ and the smallest $\mathcal{N}{=}1$ supersymmetric minimal model for $c=7/10$, $m=4$.
Chang-Tse Hsieh +2 more
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Multilocal Fermionization [PDF]
18 pages.
Rehren, Karl-Henning, Tedesco, Gennaro
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Fermions without Fermion Fields [PDF]
It is shown that an arbitrary Fermion hopping hamiltonian can be represented by a system with no fermion fields, generalising earlier results by M. Levin & X.G. Wen [Phys Rev B 67, 245316 (2003)]. All the operators in the hamiltonian of resulting description obey the principle of locality, that operators associated with different sites commute ...
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4 pages, 1 figure, Marcel Grossmann 13 meeting ...
Ambruş, V.E., Winstanley, E.
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We introduce a new domain wall operator that represents a full (real) Moebius transformation of a given non-chiral Dirac kernel. Shamir's and Borici's domain wall fermions are special cases of this new class. By tuning the parameters of the Moebius operator and by introducing a new Red/Black preconditioning, we are able to reduce the computational ...
Brower, R. C., Neff, H., Orginos, K.
openaire +2 more sources
Tangent Fermions: Dirac or Majorana Fermions on a Lattice Without Fermion Doubling
AbstractMethods to discretize the Hamiltonian of a topological insulator or topological superconductor, without giving up on the topological protection of the massless excitations (respectively, Dirac fermions or Majorana fermions) are reviewed. The method of tangent fermions, pioneered by Richard Stacey, is singled out as being uniquely suited for ...
Beenakker, C. W. J. +4 more
openaire +5 more sources
Lattice-fermionic Casimir effect and topological insulators
The Casimir effect arises from the zero-point energy of particles in momentum space deformed by the existence of two parallel plates. For degrees of freedom on the lattice, its energy-momentum dispersion is determined so as to keep a periodicity within ...
Tsutomu Ishikawa +2 more
doaj +1 more source

