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带有非强制项的非线性抛物问题的重整化解
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作者 李姝静 许少鹏 《海南大学学报(自然科学版)》 CAS 2023年第2期121-132,共12页
通过逼近问题和截断函数,构造一个逼近序列,使其极限为问题的重整化解,即证明带有非强制性低阶项的非线性抛物问题的重整化解存在性,其右端项以及初始值均具有可积数据,这一问题区别于其他一般问题在于:方程左端项带有一个低阶项,其在So... 通过逼近问题和截断函数,构造一个逼近序列,使其极限为问题的重整化解,即证明带有非强制性低阶项的非线性抛物问题的重整化解存在性,其右端项以及初始值均具有可积数据,这一问题区别于其他一般问题在于:方程左端项带有一个低阶项,其在Sobolev空间中没有强制性. 展开更多
关键词 重整化解 存在性 非强制项 可积数据
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Recognizing the Scientific Mission of Flux Tower Observation Networks——Lay the Solid Scientific Data Foundation for Solving Ecological Issues Related to Global Change 被引量:10
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作者 于贵瑞 陈智 +9 位作者 张雷明 彭长辉 陈镜明 朴世龙 张扬建 牛书丽 王秋凤 骆亦其 Philippe Ciais Dennis D.Baldocchi 《Journal of Resources and Ecology》 CSCD 2017年第2期115-120,共6页
As the Earth entering into the Anthropocene, global sustainable development requires ecological research to evolve into the large-scale, quantitative, and predictive era. It necessitates a revolution of ecological obs... As the Earth entering into the Anthropocene, global sustainable development requires ecological research to evolve into the large-scale, quantitative, and predictive era. It necessitates a revolution of ecological observation technology and a long-term accumulation of scientific data. The ecosystem flux tower observation technology is the right one to meet this requirement. However, the unique advantages and potential values of global-scale flux tower observation are still not fully appreciated. Reviewing the development history of global meteorological observation and its scientific contributions to the society, we can get an important enlightenment to re-cognize the scientific mission of flux observation. 展开更多
关键词 flux tower observation ecological research scientific data accumulation global sustainable development ecological prediction
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Almost all points on the real axis can be original points of shock waves 被引量:1
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作者 LI Bang-He 《Science China Mathematics》 SCIE 2011年第1期1-8,共8页
For a conservation law with convex condition and initial data in L∞(R), it had been commonly believed that the number of discontinuity lines (or shock waves) of the solution is at most countable since Theorem 1 in Ol... For a conservation law with convex condition and initial data in L∞(R), it had been commonly believed that the number of discontinuity lines (or shock waves) of the solution is at most countable since Theorem 1 in Oleinik's seminal paper published in 1956 asserted this fact. In 1977, the author gave an example to show that there is an initial data in C∞(R) ∩ L∞(R) such that the number of shock waves is uncountable. And in 1980, he gave an example to show that there is an initial data in C(R)∩L∞(R) such that the measure of original points of shock waves on the real axis is positive. In this paper, he proves further that the set consisting of initial data in C(R) ∩ L∞(R) with the property: almost all points on the real axis are original points of shock waves, is dense in C(R) ∩ L∞(R). All these results show that Oleinik's assertion on the countability of discontinuity lines is wrong. 展开更多
关键词 conservation law shock wave original points on real axis
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