نتایج جستجو برای: nonlinear picone identity

تعداد نتایج: 337019  

2003
R. P. Agarwal M. Bohner P. Řehák

Abstract. We survey half-linear dynamic equations on time scales. These contain the well-known half-linear differential and half-linear difference equations as special cases, but also other kinds of half-linear equations. Special cases of half-linear equations are the well-studied linear equations of second order. We discuss existence and uniqueness of solutions of corresponding initial value p...

Journal: :Calculus of Variations and Partial Differential Equations 2023

Abstract We give Hardy–Stein and Douglas identities for nonlinear nonlocal Sobolev–Bregman integral forms with unimodal Lévy measures. prove that the corresponding Poisson defines an extension operator spaces. As application, we obtain boundedness of Dirichlet-to-Neumann on weighted $$L^p$$ L p</mml:mi...

Journal: :Bulletin of the American Mathematical Society 1949

2007

We obtain Sturmian comparison results for the nonnegative solutions to Dirichlet problems associated with p-Laplacian operators. From Picone-type identities [4, 9], we obtain results comparing solutions of two types of equations. We also present results related to those operators using Piconetype identities.

Journal: :IEEE Trans. Speech and Audio Processing 1999
Joseph Picone Tom Staples Kazuhiro Kondo Nozomi Arai

Length-Constrained N-Gram Analysis by, Joe Picone, Tom Staples, Kazz Kondo, and Nozomi Arai Tsukuba Research and Development Center Texas Instruments Tsukuba, Japan Abstract A common problem in speech processing is the conversion of the written form of a language to a set of phonetic symbols representing the pronunciation. In this paper we focus on an aspect of this problem specific to the Japa...

Journal: :Journal of Inequalities and Applications 2017

Journal: :Proceedings of the American Mathematical Society 1983

Journal: :Analysis and Mathematical Physics 2021

We establish a generalization of Sturm–Picone comparison theorem for pair fractional nonlocal equations: $$\begin{aligned} (-div. (A_1(x)\nabla ))^{s} u= & {} C_{1}(x) u \,\,\,\text { in }\,\,\Omega ,\\ 0 \,\,\,\,\text on }\,\,\,\,\,\partial \Omega , \end{aligned}$$ and (A_2(x)\nabla v= C_{2}(x) v in}\,\,\Omega on}\,\,\,\,\,\partial where $$\Omega \subset \mathbb {R}^n$$ is an open bounded subs...

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