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Exceptional Set and Multifractal Analysis
Periodica Mathematica Hungarica, 1998zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Calculus on Cantor triadic Set (I)—exceptional set
Applied Mathematics-A Journal of Chinese Universities, 1998In a previous paper (Part I) [Appl. Math., Ser. B (Engl. Ed.) 12, No. 4, 483-492 (1997; Zbl 0889.28003)] the author defined a derivative for a real-valued function \(f\) on a Cantor triadic set and introduced a Newton-Leibniz-type formula: \[ f(x)-f(0)=\sum_{k\geq 1}\left(\sum_{J\in S^k, J\leq x} \delta(J)\right)+\int_0^x f' dm, \] \noindent where m is
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TANGENTIAL GROWTH AND EXCEPTIONAL SETS IN THE DIRICHLET SPACE
Mathematical Proceedings of the Royal Irish Academy, 2012We are concerned with the growth of 'f(z)' as z -> et0 through approach regions making tangential contact with the boundary of the unit disc at e10, where / is a holomorphic function in the classical Dirichlet space.
J. Twomey
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Paraprofessionals in exceptional student settings
New Directions for Community Colleges, 1979AbstractParaprofessionals are being trained to conduct direct service work with handicapped individual.
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2000
Abstract A basic feature of many results in Diophantine approximation and about onedimensional continued fractions is the fact that a certain property is either true for almost all points x or false for almost all points x. Clearly, the fact that mod 1 is an ergodic transformation with respect to Lebesgue measure is related to many ...
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Abstract A basic feature of many results in Diophantine approximation and about onedimensional continued fractions is the fact that a certain property is either true for almost all points x or false for almost all points x. Clearly, the fact that mod 1 is an ergodic transformation with respect to Lebesgue measure is related to many ...
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Exceptional Sets in Hartogs Domains
Canadian Mathematical Bulletin, 2005AbstractAssume that Ω is a Hartogs domain in ℂ1+n, defined as Ω = ﹛(z, w) ∈ ℂ1+n : |z| < μ(w), w ∈ H﹜, where H is an open set in ℂn and μ is a continuous function with positive values in H such that –ln μ is a strongly plurisubharmonic function in H. Let Ωw = Ω ∩ (ℂ × ﹛w﹜).
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Quasi-exceptional sets and equivariant coherent sheaves on the nilpotent cone
, 2001In math.AG/0005152 a certain $t$-structure on the derived category of equivariant coherent sheaves on the nil-cone of a simple complex algebraic group was introduced (the so-called perverse $t$-structure corresponding to the middle perversity).
R. Bezrukavnikov
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On clusters and exceptional sets
Journal of Algebra and Its ApplicationsIn this paper, we first study clusters in type [Formula: see text] by collecting them into a finite number of infinite families given by Dehn twists of their corresponding triangulations, and show that these families are counted by the Catalan numbers.
Kiyoshi Igusa, Ray Maresca
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Exceptional Sets in Harmonic Analysis
1992“Exceptional” (or “thin”) sets are often encountered in works on harmonic analysis. Many deep investigations are devoted to them and many outstanding unsolved problems are connected with them. So also the division “Commutative Harmonic Analysis” of this series has not been able to do without an article especially devoted to them.
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Hausdorff dimension of exceptional sets
1998Abstract Non-normal numbers. Exceptional sets in uniform distribution. The Besicovitch-Jarnik theorem. Generalizations with applications to the Duffin-Schaeffer problem and a two-variable problem. An exceptional set from Chapter 8. Until now we have concerned ourselves only with what is true for almost all numbers.
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