Results 21 to 30 of about 8,783 (264)
Fixed Point Theory and Applications, 2009 We prove strong convergence theorems for finding a common element of the zero point set of a maximal monotone operator and the fixed point set of a hemirelatively nonexpansive mapping in a Banach space by using monotone hybrid iteration method.
Chakkrid Klin-eam, Suthep Suantai
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Chiral Rings of Deconstructive [SU(n_c)]^N Quivers [PDF]
, 2004 Dimensional deconstruction of 5D SQCD with general n_c, n_f and k_CS gives rise to 4D N=1 gauge theories with large quivers of SU(n_c) gauge factors. We construct the chiral rings of such [SU(n_c)]^N theories, off-shell and on-shell.
A. Brandhuber +22 more
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Generalized resolvents and spectrum for a certain class of perturbed symmetric operators
Journal of Applied Mathematics, 2005 The generalized resolvents for a certain class of perturbed symmetric operators with equal and finite deficiency indices are investigated. Using the Weinstein-Aronszajn formula, we give a classification of the spectrum.
A. Hebbeche
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Resolvability vs. almost resolvability
Topology and its Applications, 2009 A space X is kappa-resolvable (resp. almost kappa-resolvable) if it contains kappa dense sets that are pairwise disjoint (resp. almost disjoint over the ideal of nowhere dense subsets of X). Answering a problem raised by Juhasz, Soukup, and Szentmiklossy, and improving a consistency result of Comfort and Hu, we prove, in ZFC, that for every infinite ...
Juhász, István +2 more
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Lie Algebras of Derivations and Resolvent Algebras
, 2012 This paper analyzes the action {\delta} of a Lie algebra X by derivations on a C*-algebra A. This action satisfies an "almost inner" property which ensures affiliation of the generators of the derivations {\delta} with A, and is expressed in terms of ...
Buchholz, Detlev, Grundling, Hendrik
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Powersum formula for differential resolvents
International Journal of Mathematics and Mathematical Sciences, 2004 We will prove that we can specialize the indeterminate α in a linear differential α-resolvent of a univariate polynomial over a differential field of characteristic zero to an integer q to obtain a q-resolvent. We use this idea to obtain a formula, known
John Michael Nahay
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Strong solutions to stochastic Volterra equations
, 2006 In this paper stochastic Volterra equations admitting exponentially bounded resolvents are studied. After obtaining convergence of resolvents, some properties for stochastic convolutions are studied.
Karczewska, Anna, Lizama, Carlos
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Dispersive Estimates for higher dimensional Schr\"odinger Operators with threshold eigenvalues II: The even dimensional case [PDF]
, 2015 We investigate $L^1(\mathbb R^n)\to L^\infty(\mathbb R^n)$ dispersive estimates for the Schr\"odinger operator $H=-\Delta+V$ when there is an eigenvalue at zero energy in even dimensions $n\geq 6$. In particular, we show that if there is an eigenvalue at
Michael Goldberg, R. Green, William
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MathematicsThis paper introduces a novel recursive algorithm for inverting matrix polynomials, developed as a generalized extension of the classical Leverrier–Faddeev scheme.
Belkacem Bekhiti +4 more
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On the Lagrange resolvents of a dihedral quintic polynomial
International Journal of Mathematics and Mathematical Sciences, 2004 The cyclic quartic field generated by the fifth powers of the Lagrange resolvents of a dihedral quintic polynomial f(x) is explicitly determined in terms of a generator for the quadratic subfield of the splitting field of f(x) .
Blair K. Spearman, Kenneth S. Williams
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