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Hardy–Littlewood maximal function (view )
searching for Maximal function 6 found (23 total)
alternate case: maximal function
Roger Jones (mathematician)
(401 words)
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from Rutgers University, with thesis Inequalities for the Ergodic Maximal Function written under the direction of Richard Floyd Gundy. He has recently
Dyadic cubes
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"non-dyadic" theorems from those. For example, recall the Hardy-Littlewood Maximal function M f ( x ) = sup r > 0 1 | B ( x , r ) | ∫ B ( x , r ) | f ( y ) | d
Lester Dubins
(1,466 words)
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(1963). "Sharp Bounds on the Distribution of the Hardy-Littlewood Maximal Function ". Proceedings of the American Mathematical Society. 14 (3): 450–453
Benjamin Muckenhoupt
(684 words)
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Muckenhoupt, Benjamin (1972). "Weighted norm inequalities for the Hardy maximal function ". Transactions of the American Mathematical Society. 165: 207–226.
List of mathematical conjectures
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Bochner–Riesz conjecture harmonic analysis ⇒restriction conjecture⇒Kakeya maximal function conjecture⇒Kakeya dimension conjecture Salomon Bochner and Marcel Riesz
Teleological argument
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require lower-order designs of individual organisms to fall short of maximal function . — William A. Dembski, The Design Revolution: Answering the Toughest