Add to ORKGAbstract. In this paper we prove that the maximal Lp-regularity property on the interval (0, T), T> 0, for Cauchy problems associated with the square root of Hermite, Bessel or Laguerre type operators on L2(Ω, dµ;X), characterizes the UMD property for the Banach space X. 1
We study maximal regularity in interpolation spaces for the sum of three closed linear operators on ...
Let L be an elliptic differential operator with bounded measurable coefficients, acting in Bochner s...
We consider the problem of maximal regularity for semilinear non-autonomous second order Cauchy prob...
In this paper we prove that the maximal $L^p$-regularity property on the interval $(0,T)$, $T>0$, fo...
Abstract. In this paper we characterize the Banach spaces with the UMD property by means of Lp-bound...
This short text contains joint comments on two papers. For sim-plicity, the paper “A solution to the...
Abstract. We give a negative solution to the problem of the Lp-maximal regularity on various classes...
Abstract. In this paper we define square functions (also called Littlewood-Paley-Stein func-tions) a...
We prove two extrapolation results for singular integral operators with operator-valued kernels, and...
Abstract. We investigate the problem of Lp-maximal regularity on Ba-nach spaces having a Schauder ba...
Let X be a Banach space and let A be a closed linear operator on X. It is shown that the abstract Ca...
We prove two extrapolation results for singular integral operators with operator-valued kernels, and...
In the last decades, a lot of progress has been made on the subject of maximal regularity. The prope...
We study maximal regularity in interpolation spaces for the sum of three closed linear operators on ...
AbstractThe aim of this paper is to propose weak assumptions to prove maximal Lq regularity for Cauc...
We study maximal regularity in interpolation spaces for the sum of three closed linear operators on ...
Let L be an elliptic differential operator with bounded measurable coefficients, acting in Bochner s...
We consider the problem of maximal regularity for semilinear non-autonomous second order Cauchy prob...
In this paper we prove that the maximal $L^p$-regularity property on the interval $(0,T)$, $T>0$, fo...
Abstract. In this paper we characterize the Banach spaces with the UMD property by means of Lp-bound...
This short text contains joint comments on two papers. For sim-plicity, the paper “A solution to the...
Abstract. We give a negative solution to the problem of the Lp-maximal regularity on various classes...
Abstract. In this paper we define square functions (also called Littlewood-Paley-Stein func-tions) a...
We prove two extrapolation results for singular integral operators with operator-valued kernels, and...
Abstract. We investigate the problem of Lp-maximal regularity on Ba-nach spaces having a Schauder ba...
Let X be a Banach space and let A be a closed linear operator on X. It is shown that the abstract Ca...
We prove two extrapolation results for singular integral operators with operator-valued kernels, and...
In the last decades, a lot of progress has been made on the subject of maximal regularity. The prope...
We study maximal regularity in interpolation spaces for the sum of three closed linear operators on ...
AbstractThe aim of this paper is to propose weak assumptions to prove maximal Lq regularity for Cauc...
We study maximal regularity in interpolation spaces for the sum of three closed linear operators on ...
Let L be an elliptic differential operator with bounded measurable coefficients, acting in Bochner s...
We consider the problem of maximal regularity for semilinear non-autonomous second order Cauchy prob...