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Jonathan Tidor is an Assistant Professor in the Department of Mathematics at Princeton University. His research primarily focuses on extremal combinatorics, discrete geometry, and extremal graph theory, as well as additive combinatorics. Tidor has contributed significantly to understanding topics such as multilevel polynomial partitioning of semialgebraic hypergraphs and Ramsey-Turán numbers in sparse hypergraphs. He collaborates with other mathematicians on various significant publications, enhancing our understanding of the relationship between geometry and combinatorial properties. Noteworthy publications include works on equiangular lines, joints of varieties, and popular differences in matrix patterns. His innovative approach often involves examining complex structures and uncovering new results through rigorous mathematical proof. Tidor actively disseminates his findings through academic journals and platforms, making substantial contributions to the mathematical community.
GRE scores are not accepted. Ph.D. is the primary degree; students are not required to hold an M.S.E. prior to admission.