搜索结果: 1-7 共查到“物理学 \cal N=4”相关记录7条 . 查询时间(0.042 秒)
Light Transport in Random Media with ${\cal PT}$-Symmetry
Light Transport Random Media ${\cal PT}$-Symmetry Optics
2012/5/29
The scattering properties of randomly layered optical media with ${\cal PT}$-symmetric index of refraction are studied using the transfer-matrix method. We find that the transmitance decays exponentia...
$q{\bar q}$ Potential at Finite T and Weak Coupling in ${\cal N}=4$
Potential Finite T and Weak Coupling
2010/12/24
We compute the potential between a $q{\bar q}$ singlet for ${\cal N}=4$ $SUSY$ with gauge group $SU(N)$ at finite temperature $T$, large distances $rT \gg 1$ and weak coupling $g$. As a first step, w...
On the ${\cal{U}}_{q}[sl(2)]$ Temperley-Lieb reflection matrices
Temperley Lieb reflection matrices
2010/12/27
This work concerns the boundary integrability of the spin-s ${\cal{U}}_{q}[sl(2)]$ Temperley-Lieb model. A systematic computation method is used to constructed the solutions of the boundary Yang-Baxt...
Cosmological observations on the largest scales exhibit a solid record of unexpected anomalies and alignments, apparently pointing towards a large scale violation of statistical isotropy. These inclu...
$q{\bar q}$ Potential at Finite T and Weak Coupling in ${\cal N}=4$
$q{\bar q}$ Potential Finite T Weak ${\cal N}=4$
2011/1/10
We compute the potential between a q¯q singlet for N = 4 SUSY with gauge group SU(N) at finite temperature T, large distances rT ≫ 1 and weak coupling g. As a first step.
Projective Geometry and $\cal PT$-Symmetric Dirac Hamiltonian
Projective Geometry $\cal PT$-Symmetric Dirac Hamiltonian
2010/4/13
The $(3 + 1)$-dimensional (generalized) Dirac equation is shown to have the same form as the equation expressing the condition that a given point lies on a given line in 3-dimensional projective space...
On PPT States in ${\cal C}^K \otimes {\cal C}^M\otimes
{\cal C}^N$ Composite Quantum Systems
separability quantum entanglement PPT state
2007/8/15
2004Vol.42No.2pp.215-222DOI:
On PPT States in ${\cal C}^K \otimes {\cal C}^M\otimes
{\cal C}^N$ Composite Quantum Systems
WANG Xiao-Hong,1 FEI Shao-Ming,1,2
WANG Zhi-Xi,1 and WU ...