42,050 research outputs found
Variation of the solar magnetic flux spectrum during solar cycle 23
By using the unique database of SOHO/MDI full disk magnetograms from 1996
September to 2011 January, covering the entire solar cycle 23, we analyze the
time-variability of the solar magnetic flux spectrum and study the properties
of extended minimum of cycle 23. We totally identify 11.5 million magnetic
structures. It has been revealed that magnetic features with different magnetic
fluxes exhibit different cycle behaviors. The magnetic features with flux
larger than Mx, which cover solar active regions and
strong network features, show exactly the same variation as sunspots; However,
the remaining magnetic features which cover the majority of network
elements show anti-phase variation with sunspots. We select a riterion that the
monthly sunspot number is less than 20 to represent the Sun's low activity
status. Then we find the extended minimum of cycle 23 is characterized by the
long duration of low activity status, but the magnitude of magnetic flux in
this period is not lower than previous cycle. Both the duration of low activity
status and the minimum activity level defined by minimum sunspot number show a
century period approximately. The extended minimum of cycle 23 shows
similarities with solar cycle 11, which preceded the mini-maxima in later solar
cycles. This similarity is suggestive that the solar cycles following cycle 23
are likely to have low activity.Comment: 24 pages, 7 figures, accepted by JGR in 201
Non-Hermitian description of the dynamics of inter-chain pair tunnelling
We study inter-chain pair tunnelling dynamics based on an exact two-particle
solution for a two-leg ladder. We show that the Hermitian Hamiltonian shares a
common two-particle eigenstate with a corresponding non-Hermitian Hubbard
Hamiltonian in which the non-Hermiticity arises from an on-site interaction of
imaginary strength. Our results provides that the dynamic processes of
two-particle collision and across-legs tunnelling are well described by the
effective non-Hermitian Hubbard Hamiltonian based on the eigenstate
equivalence. We also find that any common eigenstate is always associated with
the emergence of spectral singularity in the non-Hermitian Hubbard model. This
result is valid for both Bose and Fermi systems and provides a clear physical
implication of the non-Hermitian Hubbard model.Comment: 10 pages, 4 figure
Conformal or Walking? Monte Carlo renormalization group studies of SU(3) gauge models with fundamental fermions
Strongly coupled gauge systems with many fermions are important in many
phenomenological models. I use the 2-lattice matching Monte Carlo
renormalization group method to study the fixed point structure and critical
indexes of SU(3) gauge models with 8 and 12 flavors of fundamental fermions.
With an improved renormalization group block transformation I am able to
connect the perturbative and confining regimes of the N_f=8 flavor system, thus
verifying its QCD-like nature. With N_f=12 flavors the data favor the existence
of an infrared fixed point and conformal phase, though the results are also
consistent with very slow walking. I measure the anomalous mass dimension in
both systems at several gauge couplings and find that they are barely different
from the free field value.Comment: 26 pages, 11 figure
Evidence for Antiferromagnetic Order in LaCeCuO from Angular Magnetoresistance Measurements
We investigated the in-plane angular magnetoresistivity (AMR) of -phase LaCeCuO (LCCO) thin films () fabricated by a pulsed laser deposition technique. The in-plane
AMR with shows a twofold symmetry instead of the
fourfold behavior found in other electron-doped cuprates such as PrCeCuO and NdCeCuO. The twofold AMR
disappears above a certain temperature, . The is well above
for ( K), and decreases with increasing doping,
until it is no longer observed above at . This twofold AMR
below is suggested to originate from an antiferromagnetic or spin
density wave order.Comment: to be published in Phys. Rev. B, Vol. 80 (2009
Partitioning technique for a discrete quantum system
We develop the partitioning technique for quantum discrete systems. The graph
consists of several subgraphs: a central graph and several branch graphs, with
each branch graph being rooted by an individual node on the central one. We
show that the effective Hamiltonian on the central graph can be constructed by
adding additional potentials on the branch-root nodes, which generates the same
result as does the the original Hamiltonian on the entire graph. Exactly
solvable models are presented to demonstrate the main points of this paper.Comment: 7 pages, 2 figure
Comment on "Remark on the external-field method in QCD sum rules"
It is proved, that suggested by Jin modified formalism in the external-field
method in QCD sum rules exactly coincides with the formalism used before.
Therefore, unlike the claims of ref.1, this formalism cannot improve the
predictability and reliability of external-field sum rule calculations in
comparison with those, done by the standard approach.
PACS number(s): 12.38.Lg, 11.55.HxComment: 5 pages, RevTe
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