Semi-Lorentz invariance, unitarity, and critical exponents of symplectic fermion models

We study a model of N-component complex fermions with a kinetic term that is second order in derivatives. This symplectic fermion model has an Sp(2N) symmetry, which for any N contains an SO(3) subgroup that can be identified with rotational spin of spin-1/2 particles. Since the spin-1/2 representation is not promoted to a representation of the Lorentz group, the model is not fully Lorentz invariant, although it has a relativistic dispersion relation. The hamiltonian is pseudo-hermitian, H^\dagger = C H C, which implies it has a unitary time evolution. Renormalization-group analysis shows the model has a low-energy fixed point that is a fermionic version of the Wilson-Fisher fixed points. The critical exponents are computed to two-loop order. Possible applications to condensed matter physics in 3 space-time dimensions are discussed.Comment: v2: Published version, minor typose correcte

The α2 HS glycoprotein receptor on lymphocytes transformed by Epstein—Barr virus

AbstractThe α2HS glycoprotein receptor form lymphocytes transformed by Epstein—Barr Virus was isolated by affinity chromatography. The protein receptor has a monomer Mr of 48 000, which is similar to the Epstein—Barr virus-determined nuclear antigen (EBNA), and pI = 7.2. Like EBNA the 48 000 Mr component in unfractionated labelled detergent solubilised cell supernatants also binds DNA. These results may suggest some similarity between the α2HS receptor and EBNA