نتایج جستجو برای: dilations.

تعداد نتایج: 1472  

Journal: :Linear Algebra and its Applications 2003

Journal: :Illinois Journal of Mathematics 1981

Journal: :Electronic Proceedings in Theoretical Computer Science 2017

2002
Marcin Bownik Darrin Speegle

The wavelet dimension function for arbitrary real dilations is defined and used to address several questions involving the existence of MRA wavelets and well-localized wavelets for irrational dilations. The theory of quasi-affine frames for rational dilations and the existence of non-MSF wavelets for certain irrational dilations play an important role in this development. Expansive dilations ad...

Journal: :Proceedings of the American Mathematical Society 2013

Journal: :journal of sciences islamic republic of iran 0

let denote the unit circle in the complex plane. given a function , one uses t usual (harmonic) poisson kernel for the unit disk to define the poisson integral of , namely . here we consider the biharmonic poisson kernel for the unit disk to define the notion of -integral of a given function ; this associated biharmonic function will be denoted by . we then consider the dilations for and . the ...

Journal: :Linear Algebra and its Applications 2003

Journal: :American journal of physiology. Heart and circulatory physiology 1999
Junping You T David Johnson Sean P Marrelli Robert M Bryan

The effects of stimulating P2Y1 or P2Y2 purinoceptors on the endothelium of isolated middle cerebral arteries (MCAs), third-order branches of the MCA (bMCAs), and penetrating arterioles (PAs) of the rat were studied. After pressurization and development of spontaneous tone (25% contraction), resting diameters for MCAs, bMCAs, and PAs were 203 ± 5 ( n = 50), 99 ± 2 ( n = 42), and 87 ± 2 μm ( n =...

Let denote the unit circle in the complex plane. Given a function , one uses t usual (harmonic) Poisson kernel for the unit disk to define the Poisson integral of , namely . Here we consider the biharmonic Poisson kernel for the unit disk to define the notion of -integral of a given function ; this associated biharmonic function will be denoted by . We then consider the dilations ...

Journal: :Proceedings of the American Mathematical Society 1987

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