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Bibliografías temáticas / Nonlinear elliptic inequalities on the Heisenberg group

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Literatura académica sobre el tema "Nonlinear elliptic inequalities on the Heisenberg group"

Autor: Grafiati

Publicado: 10 de marzo de 2023

Última modificación: 11 de marzo de 2023

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Artículos de revistas sobre el tema "Nonlinear elliptic inequalities on the Heisenberg group"

1

Bordoni, Sara, Roberta Filippucci, and Patrizia Pucci. "Nonlinear elliptic inequalities with gradient terms on the Heisenberg group." Nonlinear Analysis: Theory, Methods & Applications 121 (July 2015): 262–79. http://dx.doi.org/10.1016/j.na.2015.02.012.

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2

Flynn, Joshua, Nguyen Lam, and Guozhen Lu. "Sharp Hardy Identities and Inequalities on Carnot Groups." Advanced Nonlinear Studies 21, no. 2 (2021): 281–302. http://dx.doi.org/10.1515/ans-2021-2123.

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Abstract In this paper we establish general weighted Hardy identities for several subelliptic settings including Hardy identities on the Heisenberg group, Carnot groups with respect to a homogeneous gauge and Carnot–Carathéodory metric, general nilpotent groups, and certain families of Hörmander vector fields. We also introduce new weighted uncertainty principles in these settings. This is done by continuing the program initiated by [N. Lam, G. Lu and L. Zhang, Factorizations and Hardy’s-type identities and inequalities on upper half spaces, Calc. Var. Partial Differential Equations 58 2019, 6

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3

Ruzhansky, Michael, Bolys Sabitbek, and Durvudkhan Suragan. "Geometric Hardy and Hardy–Sobolev inequalities on Heisenberg groups." Bulletin of Mathematical Sciences 10, no. 03 (2020): 2050016. http://dx.doi.org/10.1142/s1664360720500162.

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In this paper, we present geometric Hardy inequalities for the sub-Laplacian in half-spaces of stratified groups. As a consequence, we obtain the following geometric Hardy inequality in a half-space of the Heisenberg group with a sharp constant: [Formula: see text] which solves a conjecture in the paper [S. Larson, Geometric Hardy inequalities for the sub-elliptic Laplacian on convex domain in the Heisenberg group, Bull. Math. Sci. 6 (2016) 335–352]. Here, [Formula: see text] is the angle function. Also, we obtain a version of the Hardy–Sobolev inequality in a half-space of the Heisenberg grou

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4

Wang, Jialin, Maochun Zhu, Shujin Gao, and Dongni Liao. "Regularity for sub-elliptic systems with VMO-coefficients in the Heisenberg group: the sub-quadratic structure case." Advances in Nonlinear Analysis 10, no. 1 (2020): 420–49. http://dx.doi.org/10.1515/anona-2020-0145.

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Abstract We consider nonlinear sub-elliptic systems with VMO-coefficients for the case 1 < p < 2 under controllable growth conditions, as well as natural growth conditions, respectively, in the Heisenberg group. On the basis of a generalization of the technique of 𝓐-harmonic approximation introduced by Duzaar-Grotowski-Kronz, and an appropriate Sobolev-Poincaré type inequality established in the Heisenberg group, we prove partial Hölder continuity results for vector-valued solutions of discontinuous sub-elliptic problems. The primary model covered by our analysis is the non-degenerate su

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5

Pucci, Patrizia, and Letizia Temperini. "Existence for (p, q) critical systems in the Heisenberg group." Advances in Nonlinear Analysis 9, no. 1 (2019): 895–922. http://dx.doi.org/10.1515/anona-2020-0032.

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Abstract This paper deals with the existence of entire nontrivial solutions for critical quasilinear systems (𝓢) in the Heisenberg group ℍn, driven by general (p, q) elliptic operators of Marcellini types. The study of (𝓢) requires relevant topics of nonlinear functional analysis because of the lack of compactness. The key step in the existence proof is the concentration–compactness principle of Lions, here proved for the first time in the vectorial Heisenberg context. Finally, the constructed solution has both components nontrivial and the results extend to the Heisenberg group previous theor

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6

Du, Feng, Chuanxi Wu, Guanghan Li, and Changyu Xia. "Universal inequalities for eigenvalues of a system of sub-elliptic equations on Heisenberg group." Kodai Mathematical Journal 38, no. 2 (2015): 437–50. http://dx.doi.org/10.2996/kmj/1436403899.

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7

Larson, Simon. "Geometric Hardy inequalities for the sub-elliptic Laplacian on convex domains in the Heisenberg group." Bulletin of Mathematical Sciences 6, no. 3 (2016): 335–52. http://dx.doi.org/10.1007/s13373-016-0083-4.

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8

Wang, YanYan Li and Bo. "Comparison Principles for Some Fully Nonlinear Sub-Elliptic Equations on the Heisenberg Group." Analysis in Theory and Applications 35, no. 3 (2019): 312–34. http://dx.doi.org/10.4208/ata.oa-0010.

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9

Wang, Jialin, Pingzhou Hong, Dongni Liao, and Zefeng Yu. "Partial Regularity for Nonlinear Subelliptic Systems with Dini Continuous Coefficients in Heisenberg Groups." Abstract and Applied Analysis 2013 (2013): 1–12. http://dx.doi.org/10.1155/2013/950134.

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This paper is concerned with partial regularity to nonlinear subelliptic systems with Dini continuous coefficients under quadratic controllable growth conditions in the Heisenberg groupℍn. Based on a generalization of the technique of𝒜-harmonic approximation introduced by Duzaar and Steffen, partial regularity to the sub-elliptic system is established in the Heisenberg group. Our result is optimal in the sense that in the case of Hölder continuous coefficients we establish the optimal Hölder exponent for the horizontal gradients of the weak solution on its regular set.

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10

ADIMURTHI. "BEST CONSTANTS AND POHOZAEV IDENTITY FOR HARDY–SOBOLEV-TYPE OPERATORS." Communications in Contemporary Mathematics 15, no. 03 (2013): 1250050. http://dx.doi.org/10.1142/s0219199712500502.

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This paper is threefold. Firstly, we reformulate the definition of the norm induced by the Hardy inequality (see [J. L. Vázquez and N. B. Zographopoulos, Functional aspects of the Hardy inequality. Appearance of a hidden energy, preprint (2011); http://arxiv. org/abs/1102.5661]) to more general elliptic and sub-elliptic Hardy–Sobolev-type operators. Secondly, we derive optimal inequalities (see [C. Cowan, Optimal inequalities for general elliptic operator with improvement, Commun. Pure Appl. Anal.9(1) (2010) 109–140; N. Ghoussoub and A. Moradifam, Bessel pairs and optimal Hardy and Hardy–Relli

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