Combinatorial, Computational, and Applied Algebraic Geometry, Seattle 2022

“组合、计算和应用代数几何--西雅图2022年(CCAAGS-22)”会议将于2022年6月27日至7月1日在西雅图华盛顿大学举行。代数几何被广泛地解释为研究多项式方程和不等式系统的数学部分。虽然代数几何通常被认为是一个纯粹的数学领域，但CCAAGS-22的研究人员社区促进了它的应用和计算性质。CCAAGS-22的参与者将代数几何与符号和数值计算、算法、复杂性理论以及多个领域的应用所激发的问题的技术和方法相结合。这些方法已经在生物学、编码理论、密码学、燃烧、计算几何、计算机图形学、量子计算、控制理论、几何设计、复杂性理论、机器学习、非线性偏微分方程、最优化、机器人学和统计学等领域得到了应用。代数几何与任何其他学科之间的互动对双方都是有益的。这次会议将研究人员聚集在一起，并促进了一个快速增长的领域的跨学科工作。在大流行期间缺乏联系之后，这是一个早就应该发生的事件。对于职业生涯强烈依赖于建立人脉和人脉的初级研究人员来说，它尤其有用。CCAAGS-22确实是以初级研究人员和代表不足的群体为我们想要吸引的主要受众而计划的。有关更多细节，请参阅https://sites.google.com/view/ccaaggs-22/homeThis奖项，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智力优势和更广泛的影响审查标准进行评估，被认为值得支持。

The conference "Combinatorial, Computational, and Applied Algebraic Geometry --Seattle 2022 (CCAAGS-22)” will take place 27 June to 1 July 2022 at University of Washington Seattle. Algebraic Geometry is broadly interpreted to be the part of mathematics that studies systems of polynomial equations and inequalities. While Algebraic Geometry has often been considered a solely pure area of mathematics, the community of researchers of CCAAGS-22 promotes its applied and computational nature. Participants of CCAAGS-22 combine Algebraic Geometry with the techniques and methods from symbolic and numeric computation, algorithms, complexity theory, as well as problems motivated by applications in multiple fields. These methods have already seen applications in biology, coding theory, cryptography, combustion, computational geometry, computer graphics, quantum computing, control theory, geometric design, complexity theory, machine learning, nonlinear partial differential equations, optimization, robotics, and statistics, among others. The interaction between algebraic geometry and any of these other disciplines is beneficial for both sides.This conference brings together researchers and promotes interdisciplinary work in a fast growing area. After the lack of contact during the pandemic, this is a long overdue event. It is particularly useful for junior researchers whose careers strongly depend on making connections and networking. CCAAGS-22 is indeed planned with junior researchers and underrepresented groups as the primary audience we want to attract. For more details see https://sites.google.com/view/ccaaggs-22/homeThis 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.