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A variable-exponent taper equation

Canadian Journal of Forest Research, 1988
A different approach to fitting taper equations has been developed, which eliminates the necessity of using several functions to predict diameter inside bark at different parts of the stem. The variable form taper function is easy to develop and saves computing time.
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Existence and asymptotic stability for the semilinear wave equation with variable-exponent nonlinearities

Journal of Mathematics and Physics, 2019
In this paper, we review a class of semilinear wave equation with variable-exponent nonlinearities and boundary conditions. This work is devoted to prove the existence of solutions and uniform decay rates of the wave equation with boundary damping and ...
Abita Rahmoune
semanticscholar   +1 more source

Variable Exponent Herz Spaces

Mediterranean Journal of Mathematics, 2013
We introduce a new type of variable exponent function spaces Ḣp(·),q(·),α(·)(\({\mathbb{R}^n}\)) and Hp(·),q(·),α(·)(\({\mathbb{R}^n}\)) of Herz type, homogeneous and non-homogeneous versions, where all the three parameters are variable, and give comparison of continual and discrete approaches to their definition.
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Variable Exponent Lebesgue Spaces

2011
In this chapter we define Lebesgue spaces with variable exponents, \(L^{p(.)}\). They differ from classical \(L^p\) spaces in that the exponent p is not constant but a function from Ω to \([1,\infty]\). The spaces \(L^{p(.)}\) fit into the framework of Musielak–Orlicz spaces and are therefore also semimodular spaces.
Peter Hästö   +3 more
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Existence and multiplicity of solutions to concave–convex-type double-phase problems with variable exponent

Nonlinear Analysis: Real World Applications, 2022
I. Kim, Yun-Ho Kim, M. Oh, Shengda Zeng
semanticscholar   +1 more source

Hardy Spaces with Variable Exponents

2019
In this paper, we make a survey on some recent developments of the theory of Hardy spaces with variable exponents in different settings.
Lourdes Rodríguez Mesa   +3 more
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Variable Exponent Hölder Spaces

2016
We already dealt in Volume 1 with Holder spaces Hλ(·)(Ω) of variable order, in Sections 8.2.1 and 8.2.3 in the case of open sets \( \Omega \subseteq \mathbb{R}^n \), and in Section 8.3 in the general case of quasimetric measure spaces, where embeddings of variable exponent Sobolev spaces into Holder spaces were established.
Humberto Rafeiro   +3 more
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