Results 31 to 40 of about 2,343 (229)
The visual beauty reflects the practicability and superiority of design dependent on the fractal theory. Based on the applicability in practice, it shows that it is the completely feasible, self-comparability and multifaceted nature of fractal sets that ...
Yu-Ming Chu +4 more
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Necessary and sufficient conditions on the Schur convexity of a bivariate mean
In the paper, the authors find and apply necessary and sufficient conditions for a bivariate mean of two positive numbers with three parameters to be Schur convex or Schur harmonically convex respectively.
Hong-Ping Yin +3 more
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Convergence property of the Iri-Imai algorithm for some smooth convex programming problems [PDF]
In this paper, the Iri-Imai algorithm for solving linear and convex quadratic programming is extended to solve some other smooth convex programming problems.
Zhang, J. (Shuzhong)
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Effective mass in quantum effects of radiation pressure [PDF]
We study the quantum effects of radiation pressure in a high-finesse cavity with a mirror coated on a mechanical resonator. We show that the optomechanical coupling can be described by an effective susceptibility which takes into account every acoustic ...
Hadjar, Y., Heidmann, A., Pinard, M.
core +3 more sources
Injectivity of sections of convex harmonic mappings and convolution theorems [PDF]
In the article the authors consider the class ${\mathcal H}_0$ of sense-preserving harmonic functions $f=h+\overline{g}$ defined in the unit disk $|z|
A. W. Goodman +36 more
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Ostrowski-Type Fractional Integral Inequalities: A Survey
This paper presents an extensive review of some recent results on fractional Ostrowski-type inequalities associated with a variety of convexities and different kinds of fractional integrals.
Muhammad Tariq +2 more
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Ground-state properties of trapped Bose-Fermi mixtures: role of exchange-correlation [PDF]
We introduce Density Functional Theory for inhomogeneous Bose-Fermi mixtures, derive the associated Kohn-Sham equations, and determine the exchange-correlation energy in local density approximation. We solve numerically the Kohn-Sham system and determine
A.G. Truscott +23 more
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Directional Convexity of Convolutions of Harmonic Functions
Harmonic functions can be constructed using two analytic functions acting as their analytic and coanalytic parts but the prediction of the behavior of convolution of harmonic functions, unlike the convolution of analytic functions, proved to be challenging.
Jay M. Jahangiri, Raj Kumar Garg
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In this paper, using positive symmetric functions, we offer two new important identities of fractional integral form for convex and harmonically convex functions.
Thongchai Botmart +5 more
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Some Characterizations of Harmonic Convex Functions
In this paper, we show that the harmonic convex functions have some nice properties, which convex functions enjoy. We also discuss some basic properties of harmonic convex functions. The techniques and ideas of this paper may be a starting point for future research.
Muhammad Aslam Noor +2 more
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