Generators of perfect σ-algebras of $Z^{d}$-actions

We establish an exponential estimate for the relationship between the ergodic maximal function and the maximal operator associated with convolution powers of a probability measure.

On an integro-differential equation of Legendre-Volterra type

Al-Bassam, M.A. (1966)

Portugaliae mathematica

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The Abel transform and shift operators

R. J. Beerends (1988)

Compositio Mathematica

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A class of Fourier multipliers on H¹(ℝ²)

Michał Wojciechowski (2000)

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An integral criterion for being an $H^{1} (ℝ^{2})$ Fourier multiplier is proved. It is applied in particular to suitable regular functions which depend on the product of variables.

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Przemysław Gadziński (2000)

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We study the densities of the semigroup generated by the operator $- X^{2} + | Y |$ on the 3-dimensional Heisenberg group. We show that the 7th derivatives of the densities have a jump discontinuity. Outside the plane x=0 the densities are $C^{\infty}$ . We give explicit spectral decomposition of images of $- X^{2} + | Y |$ in representations.

Almost everywhere convergence of Walsh Fourier series of $H^{1}$ -functions

N. Ladhawala, D. Pankratz (1976)

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Displaying similar documents to “Generators of perfect σ-algebras of Z d -actions”

Displaying similar documents to “Generators of perfect σ-algebras of $Z^{d}$ -actions”