Hypoelliptic and entire elliptic convolution equations in subspaces of the space of distributions (I)
Z. Zieleźny (1967)
Studia Mathematica
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Displaying similar documents to “Entire elliptic convolution equations in spaces of generalized distributions”
Hypoelliptic and entire elliptic convolution equations in subspaces of the space of distributions (I)
Hypoelliptic and entire elliptic convolution equations in subspaces of the space of distributions (II)
Z. Zieleźny (1969)
Studia Mathematica
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On infinite derivatives of continuous functions
Z. Zieleźny (1964)
Studia Mathematica
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On Positive Entire Solutions of a Class of Second Order Semilinear Elliptic Systems.
Takasi Kusano, Nichiro Kawano (1984)
Mathematische Zeitschrift
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A supersolution-subsolution method for nonlinear biharmonic equations in
Yasuhiro Furusho, Takaŝi Kusano (1997)
Czechoslovak Mathematical Journal
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Entire Solutions of a Class of Even Order Quasilinear Elliptic Equations.
T. Kusano, M. Naito, C.A. Swanson (1987)
Mathematische Zeitschrift
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Hypercyclicity of convolution operators on spaces of entire functions
F.J. Bertoloto, G. Botelho, V.V. Fávaro, A.M. Jatobá (2013)
Annales de l’institut Fourier
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In this paper we use Nachbin’s holomorphy types to generalize some recent results concerning hypercyclic convolution operators on Fréchet spaces of entire functions of bounded type of infinitely many complex variables
Each Non-Zero Convolution Operator on the Entire Functions Admits a Continuous Linear Right Inverse.
Reinhold Meise, B. Alan Taylor (1988)
Mathematische Zeitschrift
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On radial limit functions for entire solutions of second order elliptic equations in R.
André Boivin, Peter V. Paramonov (1998)
Publicacions Matemàtiques
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Given a homogeneous elliptic partial differential operator L of order two with constant complex coefficients in R2, we consider entire solutions of the equation Lu = 0 for which limr→∞ u(reiφ) =: U(eiφ) exists for all φ ∈ [0; 2π) as a finite limit in C. We characterize the possible "radial limit functions" U. This is an analog of the work of A. Roth for entire holomorphic functions....
The Ritt order of the derivative of an entire function
Q. I. Rahman (1965)
Annales Polonici Mathematici
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