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On the Monotonicity of Relative Entropy: A Comparative Study of Petz's and Uhlmann's Approaches. [PDF]
Matheus S, Bottacin F, Provenzi E.
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Generalization of finger-joint kinematics for cleaning tasks. [PDF]
Pham C, Tauscher JP, Groth C, Steil JJ.
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Toward generalizable and interpretable machine learning models in healthcare: Insights from ICU outcome predictions. [PDF]
Bohlen L +6 more
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Existence of variational solutions to doubly nonlinear systems in nondecreasing domains. [PDF]
Schätzler L +3 more
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On generalized convex functions and generalized subdifferential
Optimization Letters, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
M H Alizadeh Mohammad Hossein Alizadeh
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On generalized means and generalized convex functions
Journal of Optimization Theory and Applications, 1977Properties of generalized convex functions, defined in terms of the generalized means introduced by Hardy, Littlewood, and Polya, are easily obtained by showing that generalized means and generalized convex functions are in fact ordinary arithmetic means and ordinary convex functions, respectively, defined on linear spaces with suitably chosen ...
A Ben-Tal
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GENERALIZATION OF CONVEX FUNCTION
jnanabha, 2023In this paper, We established a new class of convex function (φ1, φ2) − β-convex, which includes many well-known classes as its subclasses. We defined (φ1, φ2) −β-convex function and discussed various properties with non-differentiable and differentiable cases.
Himanshu Tiwari, D. B. Ojha
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On Generalized Convexity of Nonlinear Complementarity Functions
Journal of Optimization Theory and Applications, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Seyed Mohsen Miri, Sohrab Effati
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Generalized Characterization of the Convex Envelope of a Function
RAIRO - Operations Research, 2002Summary: We investigate the minima of functionals of the form \[ \int_{[a,b]} g(\dot u(s)) \,ds, \] where \(g\) is strictly convex. The admissible functions \(u: [a,b]\to \mathbb{R}\) are not necessarily convex and satisfy \(u\leq f\) on \([a,b]\), \(u(a)= f(a)\), \(u(b)= f(b)\), \(f\) is a fixed function on \([a,b]\).
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