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Displaying 981 – 1000 of 4583

Convergence of ap-Henstock-Kurzweil integral on locally compact spaces

Hemanta Kalita, Ravi P. Agarwal, Bipan Hazarika (2025)

Czechoslovak Mathematical Journal

We introduce an ap-Henstock-Kurzweil type integral with a non-atomic Radon measure and prove the Saks-Henstock type lemma. The monotone convergence theorem, $μ_{ap}$ -Henstock-Kurzweil equi-integrability, and uniformly strong Lusin condition are discussed.

Convergence of convex functions and generalized inf-convolutive approximations. (Convergences des fonctions convexes et approximations inf-convolutives généralisées.)

Mentagui, D., El Hajioui, K. (2002)

Publications de l'Institut Mathématique. Nouvelle Série

Convergence of Ratios and Differences of two Order Statistics

Jef L. Teugels, Giovanni Vanroelen (2002)

Publications de l'Institut Mathématique

Convergence of series of dilated functions and spectral norms of GCD matrices

Christoph Aistleitner, István Berkes, Kristian Seip, Michel Weber (2015)

Acta Arithmetica

We establish a connection between the L² norm of sums of dilated functions whose jth Fourier coefficients are $(j^{- α})$ for some α ∈ (1/2,1), and the spectral norms of certain greatest common divisor (GCD) matrices. Utilizing recent bounds for these spectral norms, we obtain sharp conditions for the convergence in L² and for the almost everywhere convergence of series of dilated functions.

Convergence on almost every line for functions with gradient in $L^{p} (𝐑^{n})$

Charles Fefferman (1974)

Annales de l'institut Fourier

We prove that if $grad (f) \in L^{p} (R^{n})$ for certain values of $p$ , then $lim_{x_{1} \to \infty} f (x_{1}, x_{2}, ..., x_{n}) = const., a.e. in R^{n - 1} .$

Convergence on vector spaces with $ℱ$ -localisation.

Grosu, Corina, Grosu, Marta (2000)

APPS. Applied Sciences

Convergence presque sûre de moyennes de sommes de Riemann

Jean-Jacques Ruch (1998)

Acta Arithmetica

Convergence theorems for a Daniell-Loomis integral.

Günzler, H. (1991)

Mathematica Pannonica

Convergence theorems for the Perron integral and Sklyarenko's condition

Štefan Schwabik (1992)

Commentationes Mathematicae Universitatis Carolinae

It is shown that a uniform version of Sklyarenko's integrability condition for Perron integrals together with pointwise convergence of a sequence of integrable functions are sufficient for a convergence theorem for Perron integrals.

Convergence theorems for the PU-integral

Giuseppa Riccobono (2000)

Mathematica Bohemica

We give a definition of uniform PU-integrability for a sequence of $μ$ -measurable real functions defined on an abstract metric space and prove that it is not equivalent to the uniform $μ$ -integrability.

The purpose of this note is to provide characterizations of operator convexity and give an alternative proof of a two-dimensional analogue of a theorem of Löwner concerning operator monotonicity.

Currently displaying 981 – 1000 of 4583

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Displaying 981 – 1000 of 4583

Convergence of ap-Henstock-Kurzweil integral on locally compact spaces

Convergence of convex functions and generalized inf-convolutive approximations. (Convergences des fonctions convexes et approximations inf-convolutives généralisées.)

Convergence of Ratios and Differences of two Order Statistics

Convergence of series of dilated functions and spectral norms of GCD matrices

Convergence on almost every line for functions with gradient in $L^{p} (𝐑^{n})$

Convergence on vector spaces with $ℱ$ -localisation.

Convergence presque sûre de moyennes de sommes de Riemann

Convergence theorems for a Daniell-Loomis integral.

Convergence theorems for the Perron integral and Sklyarenko's condition

Convergence theorems for the PU-integral

Convergences $𝔏_{S}^{H}$ for the group of real numbers

Convergencia de sucesiones dadas por fórmulas de recurencia de primer orden

Convessità in dimensione finita

Convex and monotone operator functions

Convex differentiable set-valued functions.

Convex functions and inequalities for integrals.

Convex functions and the Hadamard inequality.

Convex functions of higher orders in Euclidean spaces

Convex functions with respect to logarithmic mean and ѕandwich theorem

Convex sets and inequalities.

Currently displaying 981 – 1000 of 4583