Midwest Several Complex Variables Meeting

该奖项将支持2021年中西部几个复杂变量会议的参与者，该会议将于2021年4月16日至18日在圣母大学举行（日期将在2021年1月根据与Covid-19大流行相关的发展确定或修改）。复分析是微积分的一个扩展，它既适用于虚数，也适用于实数，复数变量是复分析的一部分，适用于以虚数为特征的高维问题。尽管“虚数”这个术语实际上增加了微积分的适用性，并且在电气工程和信号处理等领域无处不在。最近在几个复杂变量方面的重要工作涉及几何、微分方程和动力系统等。会议将提供一个宝贵的机会来探索这项工作，并允许高级数学家和早期职业研究人员之间的互动。将特别注意扩大研究生和早期职业数学家的参与。几十年来，几个复杂变量一直是中西部大学数学系的强项。自20世纪80年代以来，在中西部各所大学举办的中西部几种复杂变量会议反映了这种力量，并为维持和扩大这种力量做了很多工作。这次会议将延续这一传统，并扩大到包括中西部地区以外院系的数学家，包括国际参与者。会议的主题将包括复函数理论、柯西-黎曼算子和复诺伊曼问题；复几何、CR几何和共形几何；复杂的动力学;多能理论。更多细节可以在会议网站上找到：https://www3.nd.edu/~conf/mcsvc2021/This该奖项反映了美国国家科学基金会的法定使命，并通过基金会的智力价值和更广泛的影响审查标准进行评估，认为值得支持。

This award will support participants in the 2021 Midwest Several Complex Variables conference, to be held April 16-18, 2021 at the University of Notre Dame (dates to be confirmed or revised in January 2021 based on developments associated with the Covid-19 pandemic). Complex analysis is an extension of the Calculus that accommodates imaginary as well as real numbers, and several complex variables is the part of complex analysis that is applied to higher dimensional problems featuring imaginary numbers. Despite the terminology 'imaginary' numbers have actually increased the applicability of Calculus and are ubiquitous in areas such as electrical engineering and signal processing. Important recent work in several complex variables touches on geometry, differential equations, and dynamical systems among others. The conference will afford a valuable opportunity to explore this work and allow for interactions between senior mathematicians and early career researchers. Particular attention will be paid to broadening participation among graduate students and early career mathematicians.Several complex variables has been a strong suit of mathematics departments at Midwestern universities for several decades. The Midwest Several Complex Variables meetings, hosted at various midwestern universities since the 1980's, reflect this strength and have done much to help sustain and amplify it. The proposed conference will continue this tradition, which has expanded to include mathematicians from departments outside the midwestern region, including international participants. Topics represented at the meeting will include complex function theory, the Cauchy-Riemann operator and complex Neumann problem; complex, CR and conformal geometry; complex dynamics; and pluripotential theory. More details can be found at the conference website:https://www3.nd.edu/~conf/mcsvc2021/This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.