Third Midwestern Microlocal Meeting: Microlocal Analysis, Inverse Problems, and Resonances

该奖项支持参加2019年3月22日至24日在普渡大学举行的“第三届中西部微地方会议：微地方分析、逆问题和共振”。研究生和博士后研究人员参与任何科学会议都是极其重要的；这是科学知识从一代传到下一代的一种方式。该奖项为职业生涯初期的研究人员、未被充分代表的群体的研究人员以及没有其他支持来源的研究人员提供了参加讲座并与受邀演讲者互动以及相互交流的机会。这将使初级数学家接触到一个令人兴奋和动态的数学环境，并将激励和鼓励他们继续从事数学研究。会议的主题与物理学中感兴趣的问题密切相关，如数学共振、散射、波的长时间行为和逆问题。参与者将接触到这些可能的应用，这些应用可能会导致医学成像、地球物理学和其他跨学科学科的未来发展。会议讨论的主题属于数学分析领域，包括散射理论、逆散射、解析估计、共振、逆问题以及广义氡和x射线变换。会议将有助于传播最近的成果并促进这些领域的未来发展。更多信息可以在http://www.math.purdue.edu/~kdatchev/Plamen/This上找到，该奖项反映了美国国家科学基金会的法定使命，并通过使用基金会的知识价值和更广泛的影响审查标准进行评估，被认为值得支持。

This award supports participation in the "Third Midwestern Microlocal Meeting: Microlocal Analysis, Inverse Problems and Resonances" held at Purdue University from March 22 to 24, 2019. The involvement of graduate students and postdoctoral researchers in any scientific meeting is extremely important; this is one way scientific knowledge gets transmitted from one generation to the next. The award gives early-career researchers, researchers who are members of underrepresented groups, and researchers without other sources of support a chance to attend lectures and interact with the invited speakers and with each other. This will expose junior mathematicians to an exciting and dynamical mathematical environment and will motivate and encourage them to continue working on mathematical research. The topics of the conference are closely related to questions that are of interest in physics, such as mathematical resonances, scattering, the long-time behavior of waves, and inverse problems. Participants will be exposed to these possible applications, potentially leading to future developments in medical imaging, geophysics, and other interdisciplinary subjects.The topics discussed in the meeting belong to the field of mathematical analysis, and include scattering theory, inverse scattering, resolvent estimates, resonances, inverse problems, and generalized Radon and X-ray transforms. The conference will help disseminate recent results and contribute to future developments in these fields. More information can be found at http://www.math.purdue.edu/~kdatchev/Plamen/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.