In this paper the equivalence between the Campanato spaces and homogeneous Lipschitz spaces is shown through the use of elementary and constructive means. These Lipschitz spaces can be defined in terms of derivatives as well as differences
summary:We improve a theorem of P.G. Georgiev and N.P. Zlateva on G\^ateaux differentiability of Lip...
We study a rate of uniform approximations on the realline of summable Lipschitz functions f having a...
We prove that if f is a real valued lower semicontinuous function on a Banach space X and if there e...
In this paper the equivalence between the Campanato spaces and homogeneous Lipschitz spaces is shown...
In this paper Lipschitz spaces of distributions are defined and various inclusion relations are show...
AbstractResults on the geometric structure of spaces of homogeneous type are obtained and applied to...
This paper is concerned with defining Lipschitz spaces on Σn-1 the surface of the unit sphere in Rn....
AbstractA maximal function is introduced for distributions acting on certain spaces of Lipschitz fun...
In this paper we analyze the oscillation of functions having derivatives in the H\"older or Zygmund ...
26 pagesInternational audienceSuppose that $\Omega$ is the open region in $\mathbb{R}^n$ above a Lip...
AbstractDistributional inequalities are shown to determine analytic, geometric, and convergence prop...
We derive new representations for the generalised Jacobian of a locally Lipschitz map between finite...
AbstractLetXbe a separable Banach space. Consider the problem[formula]where the continuous functionf...
We establish the local Lipschitz continuity and the higher differentiability of vector-valued local ...
WOS: 000440092700001In this paper, we give some new characterizations of the Lipschitz spaces via th...
summary:We improve a theorem of P.G. Georgiev and N.P. Zlateva on G\^ateaux differentiability of Lip...
We study a rate of uniform approximations on the realline of summable Lipschitz functions f having a...
We prove that if f is a real valued lower semicontinuous function on a Banach space X and if there e...
In this paper the equivalence between the Campanato spaces and homogeneous Lipschitz spaces is shown...
In this paper Lipschitz spaces of distributions are defined and various inclusion relations are show...
AbstractResults on the geometric structure of spaces of homogeneous type are obtained and applied to...
This paper is concerned with defining Lipschitz spaces on Σn-1 the surface of the unit sphere in Rn....
AbstractA maximal function is introduced for distributions acting on certain spaces of Lipschitz fun...
In this paper we analyze the oscillation of functions having derivatives in the H\"older or Zygmund ...
26 pagesInternational audienceSuppose that $\Omega$ is the open region in $\mathbb{R}^n$ above a Lip...
AbstractDistributional inequalities are shown to determine analytic, geometric, and convergence prop...
We derive new representations for the generalised Jacobian of a locally Lipschitz map between finite...
AbstractLetXbe a separable Banach space. Consider the problem[formula]where the continuous functionf...
We establish the local Lipschitz continuity and the higher differentiability of vector-valued local ...
WOS: 000440092700001In this paper, we give some new characterizations of the Lipschitz spaces via th...
summary:We improve a theorem of P.G. Georgiev and N.P. Zlateva on G\^ateaux differentiability of Lip...
We study a rate of uniform approximations on the realline of summable Lipschitz functions f having a...
We prove that if f is a real valued lower semicontinuous function on a Banach space X and if there e...
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