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Non-Abelian Field Theory

Worldline colour fields and non-Abelian quantum field theory

Worldline colour fields and non-Abelian quantum field theory

... of non-Abelian field theory would be welcome if they were to shed light on the analytic calculation of scattering amplitudes or the non-perturbative phenomenon of ...quantum ...

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Confinement, Chiral Symmetry Breaking and it's Restoration using Dual QCD Formalism

Confinement, Chiral Symmetry Breaking and it's Restoration using Dual QCD Formalism

... outstanding non-perturbative phenomena in quantum chromodynamics (QCD) and their relation have been studied as one of the important difficult problems in theoretical particle ...Yang-Mills theory [1–5] is ...

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Non existence of natural states for Abelian Chern–Simons theory

Non existence of natural states for Abelian Chern–Simons theory

... quantum field theories, such as topological ones, since these do not satisfy the hypotheses of ...considering Abelian Chern-Simons theory and proving that it does not admit a natural ...that ...

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Theory of non-Abelian Fabry-Perot interferometry in topological insulators

Theory of non-Abelian Fabry-Perot interferometry in topological insulators

... a theory for a non- Abelian interferometer on the surface state of a 3D topologi- cal insulator brought in proximity to an s-wave supercon- ...This theory uses CFT to describe the vortex ...

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Abelian Gauge Symmetries in F-Theory and Dual Theories

Abelian Gauge Symmetries in F-Theory and Dual Theories

... function field, as it arises in elliptic fibrations Z n of E over a base B n−1 used for lower-dimensional heterotic compactifcations, the N points are the zeros of ...In non- generic situations, where ...

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Abelian Hall Fluids and Edge States: a Conformal Field Theory Approach

Abelian Hall Fluids and Edge States: a Conformal Field Theory Approach

... generic abelian Hall fluid, as a n component 2DCFT char- acterized by an integer valued, non singular symmetric matrix K, is essentially kine- matical in nature, and does not lead to specific dynamical ...

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Homotopy colimits and global observables in Abelian gauge theory

Homotopy colimits and global observables in Abelian gauge theory

... quantum field theory, these constructions may be interpreted as a gauge theoretic (or homotopy theoretic) version of Fredenhagen’s ‘universal algebra’ ...gauge field configurations in terms of ...

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Non-Abelian Chern-Simons theory from a Hubbard-like model

Non-Abelian Chern-Simons theory from a Hubbard-like model

... Interacting systems are in general too hard to track analytically. An interesting approach is to employ low- dimensional interacting relativistic quantum field the- ories at zero temperature for which bosonisation ...

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Vector and axial mesons in strong abelian magnetic field in SU(3) lattice gauge theory

Vector and axial mesons in strong abelian magnetic field in SU(3) lattice gauge theory

... We investigate the behaviour of the ground energy states in background gauge field, which is a sum of non-abelian S U(3) gluonic field and U(1) abelian uniform magnetic field. Abelian gauge fields ...

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Finite-density phase diagram of a $(1+1)-d$ non-abelian lattice gauge theory with tensor networks

Finite-density phase diagram of a $(1+1)-d$ non-abelian lattice gauge theory with tensor networks

... a non-Abelian lattice gauge ...Yang-Mills theory for a SU(2) gauge symmetry, following a Kogut-Susskind for- mulation, and it has been recast in a quantum link ...

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Testing a non-perturbative mechanism for elementary fermion mass generation: lattice setup

Testing a non-perturbative mechanism for elementary fermion mass generation: lattice setup

... the non- perturbative study of a field theoretical model where a SU(2) fermion doublet, subjected to non-Abelian gauge interactions, is also coupled to a complex scalar field doublet ...

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Worldlines and worldsheets for non-abelian lattice field theories: Abelian color fluxes and Abelian color cycles

Worldlines and worldsheets for non-abelian lattice field theories: Abelian color fluxes and Abelian color cycles

... lattice field theo- ries in terms of worldlines and ...to non-abelian theories: traces and matrix/vector products are written as explicit sums over color indices and a dual variable is introduced for ...

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Non-Abelian finite gauge theories

Non-Abelian finite gauge theories

... A physical connection between SU d (2) modular invariants and quiver theories with 8 supercharges has been pointed out [34]. We remark that our conjecture is in the same spirit and a hint may come from string ...

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Non-Abelian  Analogs  of  Lattice  Rounding

Non-Abelian Analogs of Lattice Rounding

... Furstenberg-Kesten theory [6, 7, 13] of random matrix products to correlate the two (in a probabilistic sense) in certain situations, which is analogous to the “good basis” situation described in (a) ...

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A nilpotent non abelian group code

A nilpotent non abelian group code

... an abelian group code. Again all smaller p-groups G admit an abelian decomposition, so this is the smallest possible example for non abelian nilpotent group ring ...an abelian group ...

6

Rings of functions on non-abelian groups

Rings of functions on non-abelian groups

... Abstract. For several classes of finite nonabelian groups we investigate the structure of the ring of functions, R(C), deter- mined by the cover C of maximal abelian subgroups. We deter- mine the Jacobson radical ...

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Finite local nearrings with split metacyclic additive group

Finite local nearrings with split metacyclic additive group

... Nearrings are generalized rings in the sense that the addition need not be commutative and only one distributive law is assumed. For a detailed account of basic concepts concerning the nearrings we refer the reader to ...

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The algorithms that recognize Milnor laws and properties of these laws

The algorithms that recognize Milnor laws and properties of these laws

... to the abelian law. This question is still open. Next Ghandi, Moravec and Tomkinson and Kappe investigated laws of the form [x, y] ≡ [a, b, c] or [x, y] ≡ [a, b, c, d] where a, b, c, d ∈ {x ±1 , y ±1 } [6,13,22]. ...

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SYMMETRIC PRESENTATIONS OF NON-ABELIAN SIMPLE GROUPS

SYMMETRIC PRESENTATIONS OF NON-ABELIAN SIMPLE GROUPS

... G < x, y, t >:= Group < x, y, t | x 4 , y 2 , (x ⇤ y) 3 , t 2 , (t, y), (t, y x ), (x ⇤ y ⇤ t ⇤ t x ⇤ t y ) 4 , (x ⇤ y ⇤ t) 10 > As before, we compute the normal lattice of G. We also find that G has a center ...

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The field of moduli of quaternionic multiplication on abelian varieties

The field of moduli of quaternionic multiplication on abelian varieties

... Let End (A) = End Q (A) denote the ring of endomorphisms of A . It is well known that End (A) = Z for a generic polarized abelian variety (A, ᏸ ) . However, from Albert’s classification of involuting division ...

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