AN APPROXIMATION PROPERTY OF THE GENERALIZED JAIN'S OPERATORS OF TWO VARIABLES
, 2015 The purpose of this work is to introduce a new class of doublepositive linear operators which depend on a parameter β.
Anca Daniela Fărcaș
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Approximation of Real Functions by a Generalization of Ismail–May Operator
Mathematics, 2022 In this paper, we generalize a sequence of positive linear operators introduced by Ismail and May and we study some of their approximation properties for different classes of continuous functions. First, we estimate the error of approximation in terms of
Adrian Holhoş
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WEIGHTED APPROXIMATION RESULTS FOR LUPAŞ-JAIN OPERATORS VIA SUMMABILITY METHODS [PDF]
Matematički VesnikGülfırat, Bodur
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Generalised Chern-Simons Theory of Composite Fermions in Bilayer Hall Systems [PDF]
, 1997 We present a field theory of Jain's composite fermion model as generalised to the bilayer quantum Hall systems. We define operators which create composite fermions and write the Hamiltonian exactly in terms of these operators.
A. Lopez +19 more
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Coupled fixed point theorems in complete metric spaces endowed with a directed graph and application
Open Mathematics, 2017 The purpose of this paper is to present some existence results for coupled fixed point of a (φ,ψ) —contractive condition for mixed monotone operators in metric spaces endowed with a directed graph.
Kir Mehmet +2 more
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Short proofs of the Quantum Substate Theorem [PDF]
, 2011 The Quantum Substate Theorem due to Jain, Radhakrishnan, and Sen (2002) gives us a powerful operational interpretation of relative entropy, in fact, of the observational divergence of two quantum states, a quantity that is related to their relative ...
Ashwin Nayak, Rahul Jain, U. Waterloo
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Universal structure of the edge states of the fractional quantum Hall states
, 1998 We present an effective theory for the bulk fractional quantum Hall states on the Jain sequences on closed surfaces and show that it has a universal form whose structure does not change from fraction to fraction.
A. Capelli +41 more
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On Approximation Properties of Modified Szász-Mirakyan Operators via Jain Operators
Analysis in Theory and Applications, 2016 P. Patel null, V. N. Mishra
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Composite fermion wave functions as conformal field theory correlators
, 2007 It is known that a subset of fractional quantum Hall wave functions has been expressed as conformal field theory (CFT) correlators, notably the Laughlin wave function at filling factor $\nu=1/m$ ($m$ odd) and its quasiholes, and the Pfaffian wave ...
A. P. Polychronakos +8 more
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Fermion Chern Simons Theory of Hierarchical Fractional Quantum Hall States
, 2004 We present an effective Chern-Simons theory for the bulk fully polarized fractional quantum Hall (FQH) hierarchical states constructed as daughters of general states of the Jain series, {\it i.
A. López +43 more
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