Abstract. Consider a bounded linear operator T between Banach spaces B, B ′ which can be decomposed into direct sums B = B1⊕B2, B ′ = B′1⊕B′2. Such linear operator can be represented by a 2 × 2 operator matrix of the form T
In this article we study quantitatively with rates the convergence of sequences of linear operators ...
Using Riemann-Liouville derivatives, we introduce fractional Sobolev spaces, characterize them, defi...
If X and Y are Banach lattices then there are several spaces of linear operators between them that m...
In this paper we study linear fractional relations defined in the following way. Let Hi, H′i, i = 1,...
This classic work by the late Stefan Banach has been translated into English so as to reach a yet wi...
This classic work by the late Stefan Banach has been translated into English so as to reach a yet wi...
In this paper we study a symmetric fractional differential operator of order 2 alpha, (1/2 < alpha <...
In this article we study quantitatively with rates the pointwise con-vergence of a sequence of posit...
In this paper, we establish Liouville type theorems for the fractional powers of multidimensional Be...
The paper introduces a new integral operator which generalizes the Prabhakar integral operator. The ...
A result by Courrège says that linear translation invariant operators satisfy the maximum principle ...
In this chapter we study quantitatively with rates the convergence of sequences of linear operators ...
In this article we study quantitatively with rates the convergence of sequences of linear operators ...
Existen relaciones estrechas entre las álgebras de Banach y las funciones analíticas, la prueba mas ...
In this article, we study Sturm-Liouville Equations (SLEs) in the frame of fractional operators with...
In this article we study quantitatively with rates the convergence of sequences of linear operators ...
Using Riemann-Liouville derivatives, we introduce fractional Sobolev spaces, characterize them, defi...
If X and Y are Banach lattices then there are several spaces of linear operators between them that m...
In this paper we study linear fractional relations defined in the following way. Let Hi, H′i, i = 1,...
This classic work by the late Stefan Banach has been translated into English so as to reach a yet wi...
This classic work by the late Stefan Banach has been translated into English so as to reach a yet wi...
In this paper we study a symmetric fractional differential operator of order 2 alpha, (1/2 < alpha <...
In this article we study quantitatively with rates the pointwise con-vergence of a sequence of posit...
In this paper, we establish Liouville type theorems for the fractional powers of multidimensional Be...
The paper introduces a new integral operator which generalizes the Prabhakar integral operator. The ...
A result by Courrège says that linear translation invariant operators satisfy the maximum principle ...
In this chapter we study quantitatively with rates the convergence of sequences of linear operators ...
In this article we study quantitatively with rates the convergence of sequences of linear operators ...
Existen relaciones estrechas entre las álgebras de Banach y las funciones analíticas, la prueba mas ...
In this article, we study Sturm-Liouville Equations (SLEs) in the frame of fractional operators with...
In this article we study quantitatively with rates the convergence of sequences of linear operators ...
Using Riemann-Liouville derivatives, we introduce fractional Sobolev spaces, characterize them, defi...
If X and Y are Banach lattices then there are several spaces of linear operators between them that m...
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