Results 81 to 90 of about 30,526 (192)
Fractal and FractionalIn this study, we examine the error bounds related to Milne-type inequalities and a widely recognized Newton–Cotes method, originally developed for three-times-differentiable convex functions within the context of Jensen–Mercer inequalities. Expanding on
Arslan Munir +4 more
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Regularity dependence of the rate of convergence of the learning curve for Gaussian process regression [PDF]
, 2012 This paper deals with the speed of convergence of the learning curve in a Gaussian process regression framework. The learning curve describes the average generalization error of the Gaussian process used for the regression.
Garnier, Josselin, Gratiet, Loic Le
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British Educational Research Journal, Volume 52, Issue 1, Page 104-126, February 2026.Abstract Many studies and initiatives are animated by the potential for science education to intervene in the climate crisis and crises of environmental degradation and disinformation. For science teachers to learn to address these issues in their classes, their teaching must expand beyond scientific facts and face controversial social aspects. Dealing
Valeria M. Cabello +2 more
wiley +1 more source
Annales Universitatis Paedagogicae Cracoviensis: Studia Mathematica, 2013 We give a very simple proof of the classical Levinson inequality and generalise the result by Mercer.
Alfred Witkowski
doaj
Disability Studies: What’s the Point? [PDF]
, 2003 [Excerpt] While the content of these courses had much to offer in terms of furthering our understanding of the experience of ‘chronic illness’ and the ensuing economic and social outcomes in terms of daily living for disabled people and their families ...
Barnes, Colin
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MathematicsThe goal of this study is to develop numerous Hermite–Hadamard–Mercer (H–H–M)-type inequalities involving various fractional integral operators, including classical, Riemann–Liouville (R.L), k-Riemann–Liouville (k-R.L), and their generalized fractional ...
Talib Hussain +2 more
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Estimates for Fourier sums and eigenvalues of integral operators via multipliers on the sphere
, 2014 We provide estimates for weighted Fourier sums of integrable functions defined on the sphere when the weights originate from a multiplier operator acting on the space where the function belongs. That implies refined estimates for weighted Fourier sums of
Jordão, Thaís, Menegatto, Valdir A.
core
On a variant of Jessen–Mercer’s inequality
Annales Universitatis Mariae Curie-Sklodowska, sectio A – MathematicaA new variant of Mercer’s inequality [A.McD. Mercer, A variant of Jensen’s inequality, J. Inequal. Pure Appl. Math. 4(4) (2003) Article 73] of Jessen’s type is given. Moreover, versions of Chebyshev’s inequality and Hardy–Littlewood– Pólya inequality for some abstract nonnegative linear functionals are obtained.
openaire +1 more source
A study of new quantum Montgomery identities and general Ostrowski like inequalities
Ain Shams Engineering JournalThe main objective of this paper is to analyze the Montgomery identities and Ostrowski like inequalities, within the framework of quantum calculus. The study utilizes qϖ3 and qϖ4 differentiable functions to establish two new Montgomery identities, which ...
Muhammad Uzair Awan +4 more
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Generalized Jensen and Jensen–Mercer inequalities for strongly convex functions with applications
Journal of Inequalities and ApplicationsStrongly convex functions as a subclass of convex functions, still equipped with stronger properties, are employed through several generalizations and improvements of the Jensen inequality and the Jensen–Mercer inequality.
Slavica Ivelić Bradanović +1 more
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