• Tidak ada hasil yang ditemukan

sigma08-024. 350KB Jun 04 2011 12:10:14 AM

N/A
N/A
Protected

Academic year: 2017

Membagikan "sigma08-024. 350KB Jun 04 2011 12:10:14 AM"

Copied!
14
0
0

Teks penuh

Gambar

Figure 1. The the l.h.s. (straight short-dashed line) and the r.h.s. (other curves) of the gap equation (|wherevalues of the magnetic field strengththe two full curves represent the cases for magnetic fields of strengthrelated to the four-quark Lagrangian,
Figure 2.The effective potential0κ V Λ−4 (in dimensionless units) for the parameters GΛ2 = 3,Λ5 = −800, λΛ8 = 1.667 · 103.From bottom to top the curves correspond to |QH|Λ−2 = 0.05;.1; 0.2275; 0.3; 0.4.
Figure 3.The l.h.s. (short dashed line, labelsolutions u) and r.h.s. (label f) of the gap equation (all in di-mensionless units) with the parameter set G, κ, λ of Fig
Figure 4.The non-trivial solutionsmulti-quark forces. A coexistence of both kinds of solutions (at the interrupted line) happens in a verynarrow window ofphase

Referensi

Dokumen terkait

Then the formal inversion of generating series allows to obtain another form of hierarchical relations and to investigate further (see [ 8 ]) special properties of UBV when

Key words: extended quantum symmetries; groupoids and algebroids; quantum algebraic topology (QAT); algebraic topology of quantum systems; symmetry breaking, paracrystals,

Several simplest solutions of these unitarity equations have been found: three 2-parametric subgroups G1, G2, G3 – each of subgroups consists of two commuting Abelian unitary

In particular, the locality of special symmetries of the duality-symmetric linearized gravity constraints the index structure of the dual to graviton field in the same manner as it

Key words: quantum hall effect; non-anti-commutative geometry; supersymmetry; Hopf map; Landau problem; Chern–Simons theory; charge-flux duality.. 2000 Mathematics

At this stage it is worth recalling that various schemes, with the Coset Space Dimensional Reduction (CSDR) [ 14 , 15 , 16 , 17 ] being pioneer, were suggesting that a unification

Group classification of the three-dimensional equations describing flows of fluids with internal inertia, where the potential function W = W (ρ, ρ), is presented1. The given ˙

New reductions for the multicomponent modified Korteweg–de Vries (MMKdV) equations on the symmetric spaces of DIII-type are derived using the approach based on the reduction