Results 31 to 40 of about 328,728 (289)

Hebrew nominals do not require functional structure above the NP

Glossa, 2022
Ritter (1991) is widely cited as having shown that Hebrew nominals require functional structure like DP and Num(ber)P dominating the lexical NP (see, e.g., Preminger 2020).
Benjamin Bruening
doaj   +2 more sources

Affine semigroups of maximal projective dimension

Collectanea Mathematica, 2022
We generalize the notion of symmetric semigroups, pseudo symmetric semigroups, and row factorization matrices for pseudo Frobenius elements of numerical semigroups to the case of semigroups with maximal projective dimension (MPD semigroups).
Om Prakash Bhardwaj, Kriti Goel, Indranath Sengupta   +2 more
openaire   +4 more sources

Nipple Reconstruction with a C-V Flap Overgrafted with AlloDerm [PDF]

Archives of Aesthetic Plastic Surgery, 2017
Background Breast reconstruction involves several steps, culminating in the creation of the nipple-areolar complex. Numerous methods of nipple reconstruction have been attempted, and have all proven somewhat successful in providing tissue for projection.
Ui Geon Kim, Euna Hwang
doaj   +1 more source

Abelian Monopoles and Action Density in SU(2) Gluodynamics on the Lattice [PDF]

, 1998
We show that the extended Abelian magnetic monopoles in the Maximal Abelian projection of lattice SU(2) gluodynamics are locally correlated with the magnetic and the electric parts of the SU(2) action density.
't Hooft, A.I. Veselov, B.L.G. Bakker, Bakker, Bali, Bali, Bornyakov, Feurstein, Ivanenko, M.I. Polikarpov, M.N. Chernodub, Mandula, Shiba   +12 more
core   +5 more sources

"Confinement Mechanism in Various Abelian Projections of $SU(2)$ Lattice Gluodynamics"

, 1994
We show that the monopole confinement mechanism in lattice gluodynamics is a particular feature of the maximal abelian projection. We give an explicit example of the $SU(2) \rightarrow U(1)$ projection (the minimal abelian projection), in which the ...
't Hooft, 't Hooft, A.I. Veselov, Alford, Alford, Brandstaeter, Chernodub, Gribov, Hioki, Ivanenko, Ivanenko, Kronfeld, Kronfeld, M.I. Polikarpov, M.N. Chernodub, Mandelstam, Polikarpov, Polikarpov, Preskill, Semenov-Tyan-Shanskii, Shiba, Shiba, Singh, Smit, Stack, Suzuki, Suzuki, Suzuki, Trottier, Zwanziger, Zwanziger   +30 more
core   +2 more sources

Central Dominance and the Confinement Mechanism in Gluodynamics [PDF]

, 1999
New topological objects, which we call center monopoles, naturally arise in the Maximal Center Projection of SU(3) gluodynamics. The condensate of the center monopoles is the order parameter of the theory.Comment: 4 pages revtex, 3 ...
A.I. Veselov, B.L.G. Bakker, Boyb, Kronfeld, M.A. Zubkov, Matsubara, Polikarpov   +6 more
core   +4 more sources

Maximal and Cohen–Macaulay projective monomial curves

Journal of Algebra, 2007
Let \( {\mathcal{S}}=\{a_1,\dots , a_k \}\) be a sequence of integers with ...
Reid, Les, Roberts, Leslie G.
openaire   +1 more source

Projective varieties of maximal sectional regularity [PDF]

Journal of Pure and Applied Algebra, 2017
This paper extends and generalizes some results of arXiv:1305.2355. More precisely, we do not restrict ourselves to surfaces any more. Instead we give a classification of projective varieties of maximal sectional regularity of arbitrary dimension and codimension > ...
Brodmann, Markus, Lee, Wanseok, Park, Euisung, Schenzel, Peter   +3 more
openaire   +3 more sources

An Extragradient Method and Proximal Point Algorithm for Inverse Strongly Monotone Operators and Maximal Monotone Operators in Banach Spaces

Fixed Point Theory and Applications, 2009
We introduce an iterative scheme for finding a common element of the solution set of a maximal monotone operator and the solution set of the variational inequality problem for an inverse strongly-monotone operator in a uniformly smooth and uniformly ...
Somyot Plubtieng, Wanna Sriprad
doaj   +2 more sources

Optimal Combination of the Splitting–Linearizing Method to SSOR and SAOR for Solving the System of Nonlinear Equations

Mathematics
The symmetric successive overrelaxation (SSOR) and symmetric accelerated overrelaxation (SAOR) are conventional iterative methods for solving linear equations. In this paper, novel approaches are presented by combining a splitting–linearizing method with
Chein-Shan Liu, Essam R. El-Zahar, Chih-Wen Chang   +2 more
doaj   +1 more source