From the conformal anomaly to the Virasoro algebra
Abstract The conformal anomaly and the Virasoro algebra are fundamental aspects of two‐dimensional conformal field theory and conformally covariant models in planar random geometry. In this article, we explicitly derive the Virasoro algebra from an axiomatization of the conformal anomaly in terms of real determinant lines, one‐dimensional vector spaces
Sid Maibach, Eveliina Peltola
wiley +1 more source
The generalized viscosity explicit rules for a family of strictly pseudo-contractive mappings in a q-uniformly smooth Banach space. [PDF]
Khuangsatung W, Sunthrayuth P.
europepmc +1 more source
On Subspaces of Indecomposable Banach Spaces [PDF]
We address the following question: what is the class of Banach spaces isomorphic to subspaces of indecomposable Banach spaces? We show that this class includes all Banach spaces of density not bigger than the continuum which do not admit $\ell_\infty$ as a quotient (equivalently do not admit a subspace isomorphic to $\ell_1(\cc)$).
arxiv
The solution by iteration of nonlinear functional equations in Banach spaces [PDF]
Felix E. Browder, W. V. Petryshyn
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Approximation solution for system of generalized ordered variational inclusions with ⊕ operator in ordered Banach space. [PDF]
Sarfaraz M, Ahmad MK, Kılıçman A.
europepmc +1 more source
On a theorem of Banach space [PDF]
openaire +3 more sources
ON A „MONOTONICITY” METHOD FOR THE SOLUTION OF NONLINEAR EQUATIONS IN BANACH SPACES [PDF]
George J. Minty
openalex +1 more source
Convergence and adaptive discretization of the IRGNM Tikhonov and the IRGNM Ivanov method under a tangential cone condition in Banach space. [PDF]
Kaltenbacher B, Previatti de Souza ML.
europepmc +1 more source
Fixed Points of Expansive Type Mappings in 2-Banach Spaces
In present paper, we define expansive mappings in 2-Banach space and prove some common unique fixed point theorems which are the extension of results of Wang et al. [12] and Rhoades [9] in 2-Banach space.
Prabha Chouhan, Neeraj Malviya
doaj +2 more sources
The non-existence of a separable reflexive Banach space universal for all separable reflexive Banach spaces [PDF]
W. Szlenk
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