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Mathematical Sciences: Mathematical Analysis of Semi-Positone Problems

Mathematical Sciences: Mathematical Analysis of Semi-Positone Problems
数学科学:半正音问题的数学分析
批准号:
8905936
负责人:
Ratnasingham Shivaji
金额:
$11.15万
依托单位国家:
美国
项目类别:
Continuing Grant
财政年份:
1989
资助国家:
美国
项目状态:
已结题
起止时间:
1989-06-15 至 1993-11-30

项目摘要

项目成果

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中文摘要
翻译
8905936希瓦吉和卡斯特罗这个项目涉及到非线性椭圆型偏微分方程解的存在性和多解性问题。正在研究的特殊问题代表了世界各地数学家先前研究的扩展,这些研究导致了非线性泛函分析和应用的根本进步。这些数学问题出现在科学和工程的许多领域。例如,酶系统、生热、固体力学、恒星结构和化学反应理论的研究。
英文摘要
8905936 Shivaji and Castro This project is concerned with questions of existence and multiplicity of solutions to nonlinear elliptic partial differential equations. The particular problems under investigation represent extensions of previous studies by mathematicians world-wide which have lead to fundamental advances in nonlinear functional analysis and applications. These mathematical problems arise in many areas of science and engineering. Examples include the study of enzyme systems, heat generation, solid mechanics, stellar structure, and chemical reaction theory.
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会议论文
Collaborative Research: Mathematical and experimental analysis of the interaction between competitors and a shared predator - from patches to landscapes
Collaborative Research: Mathematical and Experimental Analysis of Competitive and Predator-Prey Models: Conditional Dispersal on Patches to Landscapes
Collaborative Research: Mathematical and Experimental Analysis of Competitive Ecological Models: Patches, Landscapes, Stage Structure, and Conditional Dispersal on the Boundary
Collaborative Research: Mathematical and Experimental Analysis of Ecological Models: Patches, Landscapes and Conditional Dispersal on the Boundary
国内基金
海外基金
Handbook of the Mathematics of the Arts and Sciences的中文翻译
  • 批准号:
    12226504
  • 项目类别:
    数学天元基金项目
  • 资助金额:
    20.0万元
  • 批准年份:
    2022
  • 负责人:
    黄朝凌
  • 依托单位:
SCIENCE CHINA: Earth Sciences
Journal of Environmental Sciences
SCIENCE CHINA Information Sciences