Results 101 to 110 of about 11,286,440 (253)

On the maximal domain of a ``monotone'' function. [PDF]

, 1961
George J. Minty
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Extensions of the maximal ideal space of a function algebra [PDF]

, 1968
Jan-Erik Björk
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Sharp Bounds on the Distribution of the Hardy-Littlewood Maximal Function [PDF]

, 1963
David Blackwell, Lester E. Dubins
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A note on maximal operator on ℓ{pn} and Lp(x)(ℝ)

Journal of Function Spaces and Applications, 2007
We consider a discrete analogue of Hardy-Littlewood maximal operator on the generalized Lebesque space ℓ{pn} of sequences defined on ℤ. It is known a necessary and sufficient condition P which guarantees an existence of a real number p>1 such that the ...
Aleš Nekvinda
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Maximizing traces of matrix functions

Linear Algebra and its Applications, 2004
An infinitely differentiable function \(\varphi\colon I\rightarrow \mathbb{R}\) is said to be isoclinically metaconvex on \(I\) if whenever \(t_1,t_2\in I\), \(t_1\neq t_2\), and \(\varphi'(t_1)=\varphi'(t_2)\), then \(\varphi''(t_1)+\varphi''(t_2)>0\). If \(X\) and \(Y\) are two Hermitian \(n\times n\) matrices with eigenvalues \(x_1\geq x_2\geq\cdots\
openaire   +2 more sources

The Pulmonary Function and Respiratory Muscle Strength in Thai Obese Children

Siriraj Medical Journal, 2007
Objective: This study was to compare the pulmonary function, respiratory muscle strength, and physical activity level between obese and non-obese children and to determine the correlation between pulmonary function, respiratory muscle strength and ...
Noppawan Charususin, Suwannee Jarungjitaree, Pipop Jirapinyo, Saipin Prasertsukdee   +3 more
doaj  

About Borel type relation for some positive functional series

Математичні Студії
Let $f$ be an entire transcendental function, $(\lambda_n)$ be a non-decreasing to $+\infty$ sequence, $M_f(r)=\max\{|f(z)|\colon |z|=r\}$, and $\Gamma_f(r)/r=(\ln M_f(r))'_+$ be a right derivative, $r>0$.
A.Yu. Bodnarchuk, O.B. Skaskiv, O.M. Trusevych   +2 more
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Commutators for the maximal and sharp functions with weighted Lipschitz functions on weighted Morrey spaces

Demonstratio Mathematica
We study the boundedness of commutators of the Hardy-Littlewood maximal function and the sharp maximal function on weighted Morrey spaces when the symbols of the commutators belong to weighted Lipschitz spaces (weighted Morrey-Campanato spaces). Some new
Zhang Pu, Fan Di
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Commutators of fractional maximal functions with Lipschitz functions on mixed-norm amalgam spaces

Results in Applied Mathematics
In this paper, we investigate the commutators of fractional maximal functions on mixed-norm amalgam spaces. Furthermore, we present some new characterizations of Lipschitz functions.
Suixin He, Lihua Zhang, Heng Yang
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Inner functions and the maximal ideal space of 𝐻^{∞}(𝑈ⁿ) [PDF]

, 1978
S. H. Kon
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