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Advances in Calculus of Variations最新文献

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Que font des patrons (numériques) ? (数字)老板做什么?
IF 1.7 3区 数学
Advances in Calculus of Variations Pub Date : 2022-09-23 DOI: 10.4000/variations.2183
Jason E. Smith
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引用次数: 0
Le débat sur l’automatisation : un enjeu décisif pour la théorie marxienne ? 关于自动化的争论:对马克思理论的决定性挑战?
IF 1.7 3区 数学
Advances in Calculus of Variations Pub Date : 2022-09-23 DOI: 10.4000/variations.2188
D. Buxton
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引用次数: 0
Peter Weiss versus Martin Heidegger 彼得·韦斯对马丁·海德格尔
IF 1.7 3区 数学
Advances in Calculus of Variations Pub Date : 2022-09-23 DOI: 10.4000/variations.2238
Lucia Sagradini
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引用次数: 0
Automation et travail 自动化与劳动
IF 1.7 3区 数学
Advances in Calculus of Variations Pub Date : 2022-09-23 DOI: 10.4000/variations.2170
Bo Harvey
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引用次数: 0
Heureux comme Heidegger en France ? 像法国的海德格尔一样快乐?
IF 1.7 3区 数学
Advances in Calculus of Variations Pub Date : 2022-09-23 DOI: 10.4000/variations.2178
Alexander Neumann
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引用次数: 0
Pour une critique des approches « média-techniques » 对“媒体技术”方法的批评
IF 1.7 3区 数学
Advances in Calculus of Variations Pub Date : 2022-09-23 DOI: 10.4000/variations.2240
Fabien Granjon
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引用次数: 0
En attendant les robots 等待机器人
IF 1.7 3区 数学
Advances in Calculus of Variations Pub Date : 2022-09-23 DOI: 10.4000/variations.2159
Jason Read
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引用次数: 19
La paranoïa androïde 机器人偏执狂
IF 1.7 3区 数学
Advances in Calculus of Variations Pub Date : 2022-09-23 DOI: 10.4000/variations.2164
Amelia Horgan
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引用次数: 0
No Lavrentiev gap for some double phase integrals 对于某些双相积分没有Lavrentiev隙
IF 1.7 3区 数学
Advances in Calculus of Variations Pub Date : 2022-08-30 DOI: 10.1515/acv-2021-0109
Filomena De Filippis, F. Leonetti
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引用次数: 5
Interpolation inequalities for partial regularity 部分正则性的插值不等式
IF 1.7 3区 数学
Advances in Calculus of Variations Pub Date : 2022-08-30 DOI: 10.1515/acv-2021-0043
C. Hamburger
{"title":"Interpolation inequalities for partial regularity","authors":"C. Hamburger","doi":"10.1515/acv-2021-0043","DOIUrl":"https://doi.org/10.1515/acv-2021-0043","url":null,"abstract":"Abstract We propose two new direct methods for proving partial regularity of solutions of nonlinear elliptic or parabolic systems. The methods are based on two similar interpolation inequalities for solutions of linear systems with constant coefficient. The first results from an interpolation inequality of L p {L^{p}} norms in combination with an L p {L^{p}} estimate with low exponent p > 1 {p>1} . For the second, we provide a functional-analytic proof, that also sheds light upon the A-harmonic approximation lemma of Duzaar and Steffen. Both methods use a Caccioppoli inequality and avoid higher integrability. We illustrate the methods in detail for the case of a quasilinear elliptic system.","PeriodicalId":49276,"journal":{"name":"Advances in Calculus of Variations","volume":null,"pages":null},"PeriodicalIF":1.7,"publicationDate":"2022-08-30","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":null,"resultStr":null,"platform":"Semanticscholar","paperid":"44430146","PeriodicalName":null,"FirstCategoryId":null,"ListUrlMain":null,"RegionNum":3,"RegionCategory":"数学","ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":"","EPubDate":null,"PubModel":null,"JCR":null,"JCRName":null,"Score":null,"Total":0}
引用次数: 0
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