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搜索结果: 1-15 共查到高能物理学其他学科 M-theory相关记录25条 . 查询时间(0.231 秒)
Toy models of interacting Pomerons with triple and quaternary Pomeron vertices in zero transverse dimension are investigated. Numerical solutions for eigenvalues and eigenfunctions of the correspondin...
The theory unifying spin and charges and predicting families, proposed as a new way to explain the assumptions of the standard model of the electroweak and colour interactions, predicts at the low ene...
Mapping theorem and Green functions in Yang-Mills theory     Mapping theorem  Green functions  Yang-Mills theory       font style='font-size:12px;'> 2010/12/23
It is shown how, starting from a mapping theorem recently proved between massless quartic scalar field theory and Yang-Mills theory, both two-point functions and spectrum of the Yang-Mills theory can ...
On the Interaction in Lattice Gauge Theory     Lattice Gauge Theory  High Energy Physics        font style='font-size:12px;'> 2011/1/6
Haag's theorem states that if a quantum field theory is Lorentz invariant and irreducible, there is no interaction picture. But if we construct quantum field theory on a discrete lattice spacetime, it...
On the Interaction in Lattice Gauge Theory     Lattice Gauge Theory  High Energy Physics        font style='font-size:12px;'> 2011/1/6
Haag's theorem states that if a quantum field theory is Lorentz invariant and irreducible, there is no interaction picture. But if we construct quantum field theory on a discrete lattice spacetime, it...
Scalar and Pseudoscalar Correlators in Yang-Mills Theory     Scalar  Pseudoscalar Correlators  Yang-Mills Theory       font style='font-size:12px;'> 2011/1/7
Correlation functions of the FF and F\tilde{F} operators in hot SU(3) Yang-Mills theory have recently been studied both on the lattice and in perturbation theory, and the results subsequently compared...
Holographic description of large N gauge theory     Holographic description  N gauge theory       font style='font-size:12px;'> 2011/1/7
Based on the earlier work [S.-S. Lee, Nucl. Rev. B 832, 567 (2010)], we derive a holographic dual for the D-dimensional U(N) lattice gauge theory from a first principle construction. The resulting the...
We explore aspects of the phase structure of SU(2) and SU(3) lattice gauge theories at strong coupling with many flavours $N_f$ of Wilson fermions in the fundamental representation, including the rele...
We sharpen constraints related to hypercharge flux in F-theory GUTs that possess U(1) symmetries and argue that they arise as a consequence of 4-dimensional anomaly cancellation. This gives a physical...
The Sphaleron Rate in SU(N) Gauge Theory     The Sphaleron Rate  SU(N) Gauge Theory       font style='font-size:12px;'> 2011/1/7
The sphaleron rate is defined as the diffusion constant for topological number NCS = int g^2 F Fdual/32 pi^2. It establishes the rate of equilibration of axial light quark number in QCD and is of inte...
We present our preliminary study of the SU(2) gauge theory with 8 flavors of fermions in fundamental representation. This theory could be a candidate of the gauge theory with conformal fixed point. By...
We continue the study of the entanglement entropy of two disjoint intervals in conformal field theories that we started in J. Stat. Mech. (2009) P11001. We compute Tr\rho_A^n for any integer n for the...
We study the four-dimensional Yang-Mills theory in the presence of a three-dimensional membrane of fermions by lattice Monte Carlo simulations. We analyze the phase structure of this theory at finite ...
Wilson Fermions, Random Matrix Theory and the Aoki Phase     Wilson Fermions  Random Matrix Theory  the Aoki Phase       font style='font-size:12px;'> 2011/1/7
The QCD partition function for the Wilson Dirac operator, $D_W$, at nonzero lattice spacing $a$ can be expressed in terms of a chiral Lagrangian as a systematic expansion in the quark mass, the moment...
Seven-dimensional inhomogeneous Sasaki-Einstein manifolds $Y^{p,k}(KE_4)$ present a challenging example of AdS/CFT correspondence. At present, their field theory duals for $KE_4=\mathbb{CP}^2$ base ar...

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