Nineteenth Southeastern-Atlantic Regional Conference on Differential Equations

东南-大西洋地区微分方程会议（searde）自1981年以来每年召开一次，由东南地区的研究机构轮流召开。SEARCDE的主要目标是促进微分方程领域的研究和教育，将现有和新的研究人员（包括高级研究生）聚集在一起，交换思想，讨论该领域的最新发展。通过涵盖广泛的主题，包括常微分方程和偏微分方程，积分方程和泛函方程，数值方法，逆问题以及在科学和工程中的应用，这些会议使参与者接触到他们直接集中领域之外的最新研究。他们为所有参与者提供机会，在专题演讲中展示自己的工作，与来自本地区和其他地区的其他研究人员互动，并通过听取著名数学家的邀请讲座来扩大他们在该领域的知识。微分方程领域仍然是数学研究及其应用的驱动力之一。由于其特殊的形式，选择最大限度地减少成本和不便的参与，其传统的重点是支持年轻的数学家，SEARCDE汇集了来自全国广大地区在这一领域的成熟和新的研究人员定期。会议因此提供了独特的机会，为研究和教育的进步，在微分方程的广泛领域，以及它在科学和工程的无数应用。此外，这次会议为年轻的研究人员提供了向专家观众展示他们的工作的机会，并通过与更有经验的数学家交流来进一步了解该领域。这种互动对于年轻数学家作为研究者和教育家的职业发展至关重要。

DMS-9978164ABSTRACTThe Southeastern-Atlantic Regional Conference on Differential Equations (SEARCDE) has met annually since 1981, and rotates among the research institutions in the southeast. SEARCDE's primary objective is to promote research and education in the field of differential equations by bringing together established and new researchers, including advanced graduate students, for the exchange of ideas and the discussion of recent developments in the field. By covering a wide range of topics, including ordinary and partial differential equations, integral and functional equations, numerical methods, inverse problems, and applications to the sciences and engineering, these conferences expose participants to current research outside of their immediate area of concentration. They provide opportunities for all participants to present their own work in contributed talks, to interact with other researchers from the region and beyond, and to broaden their knowledge of the field by hearing the invited lectures of eminent mathematicians.The field of differential equations continues to be one of the driving forces of mathematical research and its applications. With its special format, chosen to minimize the cost and inconvenience of participation, and its traditional emphasis on the support of young mathematicians, SEARCDE brings together established and new researchers in this field from a vast region of the country on a regular basis. The conference thereby provides unique opportunities for the advancement of research and education in the broad field of differential equations, as well as its myriad applications in the sciences and engineering. In addition, this conference provides opportunities for young researchers to present their work to an expert audience and to further their knowledge of the field by interacting with more experienced mathematicians. Such interaction is crucial to a young mathematician's professional development as a researcher and educator.