Results 101 to 110 of about 1,531 (218)
Carleson Measures and Logvinenko-Sereda sets on compact manifolds
, 2013 Given a compact Riemannian manifold $M$ of dimension $m \geq 2$, we study the space of functions of $L^2(M)$generated by eigenfunctions of eigenvalues less than $L \geq 1$ associated to the Laplace-Beltrami operator on $M$.
Bharti Pridhnani +3 more
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Positive Lyapunov exponent of discrete analytic Jacobi operator
Electronic Journal of Differential Equations, 2017 In this article, we study the Lyapunov exponent of discrete analytic Jacobi operator with a family of some mappings on the torus. By applying the theory of subharmonic functions, we prove that the Lyapunov exponent is positive, if the coupling number ...
Kai Tao
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On the Hardy-Littlewood maximal theorem
International Journal of Mathematics and Mathematical Sciences, 1982 The Hardy-Littlewood maximal theorem is extended to functions of class PL in the sense of E. F. Beckenbach and T. Radó, with a more precise expression of the absolute constant in the inequality.
Shinji Yamashita
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, 2006 A split-frequency harmonic balance method (SF-HBM) is developed to obtain subharmonic responses of a nonlinear single-degree-of-freedom oscillator driven by periodic excitation.
Julian Dunne (4460377)
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Bruno Pini Mathematical Analysis SeminarGeneral potential theories concern the study of functions which are subharmonic with respect to a suitable constraint set $\cF$ in the space of 2-jets. While interesting in their own right, general potential theories are being widely used to study fully ...
F. Reese Harvey, Kevin R. Payne
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Subharmonic Almost Periodic Functions of Slow Growth
, 2007 We obtain a complete description of the Riesz measures of almost periodic subharmonic functions with at most of linear growth on C. As a consequence we get a complete description of zero sets for the class of entire functions of exponential type with ...
Favorov, S.Yu., Rakhnin, A.V.
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Mean values and associated measures of $\delta $-subharmonic functions
, 2002 summary:Let $u$ be a $\delta $-subharmonic function with associated measure $\mu $, and let $v$ be a superharmonic function with associated measure $\nu $, on an open set $E$.
Watson, Neil A.
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Strongly Subharmonic Functions.
MATHEMATICA SCANDINAVICA, 1964 Hörmander, Lars, GARDING, Lars
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Minimal subharmonic functions and related integral representations
A Choquet-type integral representation result for non-negative subharmonic functions of a one-dimensional regular diffusion is established. The representation allows in particular an integral equation for strictly positive subharmonic functions that is ...
Cetin, Umut
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