Results 41 to 50 of about 328,728 (289)

Abelian maximal pattern complexity of words [PDF]

, 2013
In this paper we study the maximal pattern complexity of infinite words up to Abelian equivalence. We compute a lower bound for the Abelian maximal pattern complexity of infinite words which are both recurrent and aperiodic by projection. We show that in
Luca, Q. Zamboni, Steven Widmer, Teturo Kamae   +3 more
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On projective curves of maximal regularity [PDF]

Mathematische Zeitschrift, 2003
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Brodmann, Markus, Schenzel, Peter
openaire   +3 more sources

A Prospective Analysis of Dynamic Loss of Breast Projection in Tissue Expander-Implant Reconstruction

Archives of Plastic Surgery, 2015
Background Breast projection is a critical element of breast reconstruction aesthetics, but little has been published regarding breast projection as the firm expander is changed to a softer implant. Quantitative data representing this loss in projection
Lauren M Mioton, Sumanas W Jordan, John YS Kim   +2 more
doaj   +1 more source

Reflections on Topology - Viewpoints on Abelian Projections [PDF]

, 2001
This talk discusses two topological features in non-abelian gauge theories, related by the notion of abelian projection and the Hopf invariant. Minimising the energy of the non-linear sigma model with a Skyrme-like term (the Faddeev-Niemi model), can be ...
Battye, Chernodub, Cho, D'Adda, Eichenherr, Eichenherr, Faddeev, Faddeev, Ford, Ford, Gies, Hietarinta, Hooft, Jahn, Kraan, Kraan, Kronfeld, Kundu, Langmann, Pierre van Baal, Pérez, Taubes, Vakulenko, van Baal, van Baal, van Baal, Ward   +26 more
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(Y)ears of Freedom? Customized Splints in Microtia Reconstruction to Maintain Cephloauricular Angle

Indian Journal of Plastic Surgery, 2019
Background Maintaining ear projection and preservation of cephaloauricular sulcus from obliteration following graft contracture is a challenge following staged microtia reconstruction.
S. Sridevi Shanmugam, Janhavi Venkataraman   +1 more
doaj   +1 more source

A Proximal Point Algorithm for Finding a Common Zero of a Finite Family of Maximal Monotone Operators [PDF]

Sahand Communications in Mathematical Analysis, 2019
In this paper, we consider a proximal point algorithm for finding a common zero of a finite family of maximal monotone operators in real Hilbert spaces. Also, we give a necessary and sufficient condition for the common zero set of finite operators to be ...
Mohsen Tahernia, Sirous Moradi, Somaye Jafari   +2 more
doaj   +1 more source

Abelian Monopoles in SU(2) Lattice Gauge Theory as Physical Objects [PDF]

, 1997
By numerical calculations we show that the abelian monopole currents are locally correlated with the density of SU(2) lattice action. The correlations are larger by the order of magnitude in the maximal abelian projection than in the projections which ...
A. Hart, A. S. Kronfeld, A. S. Kronfeld, B. L. G. Bakker, G. 't Hooft, G. I. Poulis, G. S. Bali, H. Shiba, H. Shiba, H. Suganuma, J. D. Stack, J. E. Mandula, J. Smit, L. Del Debbio, M. Feurstein, M. I. Polikarpov, M. N. Chernodub, M. N. Chernodub, M. N. Chernodub, M. N. Chernodub, N. Nakamura, R. C. Brower, V. G. Bornyakov, V. Singh   +23 more
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Abelian Dyons in the Maximal Abelian Projection of SU(2) Gluodynamics

, 1998
Correlations of the topological charge Q, the electric current J^e and the magnetic current J^m in SU(2) lattice gauge theory in the Maximal Abelian projection are investigated. It occurs that the correlator > is nonzero for a wide range of values of the
A. S. Kronfeld, E. V. Shuryak, F. V. Gubarev, G. Hooft, J. E. Mandula, M. I. Polikarpov, M. N. Chernodub, M. N. Chernodub, S. Mandelstam, T. A. DeGrand, T. Schaefer, T. Suzuki, V. Bornyakov, Yu. A. Simonov   +13 more
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Electric and magnetic currents in SU(2) lattice gauge theory [PDF]

, 1997
The correlations of the topological charge (Q), the electric (Je) and the magnetic (Jm) currents in the SU(2) lattice gauge theory in the Maximal Abelian projection are investigated.
Bornyakov, Brower, Chernodub, Chernodub, Chernodub, DeGrand, Del Debbio, Diakonov, F.V. Gubarev, Feurstein, Fukushima, Hart, Hooft, Ivanenko, Kronfeld, M.I. Polikarpov, M.N. Chernodub, Miyamura, Nakamura, Polikarpov, Schaefer, Thurner, Wiese   +22 more
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PROJECTIVE LINEAR GROUPS AS MAXIMAL SYMMETRY GROUPS [PDF]

Glasgow Mathematical Journal, 2008
AbstractA maximal symmetry group is a group of isomorphisms of a three-dimensional hyperbolic manifold of maximal order in relation to the volume of the manifold. In this paper we determine all maximal symmetry groups of the typesPSL(2,q) andPGL(2,q). Depending on the primepthere are one or two such groups withq=pkandkalways equals 1, 2 or 4.
openaire   +1 more source