Results 281 to 290 of about 1,683,952 (323)
Relative timescale of channel voltage dependence and channel density regulation impacts assembly and recovery of activity. [PDF]
Mondal Y, Calabrese RL, Marder E.
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Optimal disk packing of chloroplasts in plant cells. [PDF]
Schramma N, Weeks ER, Jalaal M.
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Gut Microbe Fermentation of Moringa oleifera Leaf Extract Increases Measurable Polyphenols and Improves Barrier Function in a Cell Culture Model. [PDF]
Kable ME +6 more
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Maximal functions of plurisubharmonic functions
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Results in Mathematics, 2001
In the present paper, the authors study standard graded algebras over Artinian rings, for example, an associated graded ring of an \(\mathfrak m\)-primary ideal in a Noetherian local ring \((A, \mathfrak m)\). The Poincaré-Hilbert series of such a graded ring \(G\) is a formal power series \(P_G(t) = \sum_{n \geq 0} \ell(G_n) t^n\).
ROSSI, MARIA EVELINA +2 more
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In the present paper, the authors study standard graded algebras over Artinian rings, for example, an associated graded ring of an \(\mathfrak m\)-primary ideal in a Noetherian local ring \((A, \mathfrak m)\). The Poincaré-Hilbert series of such a graded ring \(G\) is a formal power series \(P_G(t) = \sum_{n \geq 0} \ell(G_n) t^n\).
ROSSI, MARIA EVELINA +2 more
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Rendiconti del Seminario Matematico e Fisico di Milano, 1979
We give a new, simpler, version of E. M. Stein’s theorem on the spherical maximal function, and offer a generalisation.
M. Cowling, MAUCERI, GIANCARLO
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We give a new, simpler, version of E. M. Stein’s theorem on the spherical maximal function, and offer a generalisation.
M. Cowling, MAUCERI, GIANCARLO
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On the uniqueness of maximal functions
Georgian Mathematical Journal, 1996Abstract The uniqueness theorem for the one-sided maximal operator has been proved.
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Maximality In Function Algebras
Canadian Journal of Mathematics, 1970In this paper we prove that the proper Dirichlet subalgebras of the disc algebra discovered by Browder and Wermer [1] are maximal subalgebras of the disc algebra (Theorem 2). We also give an extension to general function algebras of a theorem of Rudin [4] on the existence of maximal subalgebras of C(X).
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