Personal profile
Professional Information
My research is in stable homotopy theory, and mostly revolves around topological modular forms, duality, or both. I also have a growing interest in the application of homotopy theory to studying obstructions for the existence of rational points on varieties.
Education
PhD Mathematics, Northwestern University, 2011
Honors & Awards
Fellow, Center for Advanced Study, University of Illinois, 2018-2019
Office Address
Department of Mathematics
323 Illini Hall, MC-382
1409 W. Green Street
Urbana, IL 61801
Office Phone
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Collaborations and top research areas from the last five years
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Bounding the K(p − 1)-local exotic Picard group at p > 3
Bobkova, I., Lachmann, A., Li, A., Lima, A., Stojanoska, V. & Zhang, A. Y. Y., Dec 15 2025, In: Topology and its Applications. 376, 109445.Research output: Contribution to journal › Article › peer-review
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Preface to the Women in Topology IV (WIT IV) workshop
Grbić, J., Osorno, A. M. & Stojanoska, V., Dec 15 2025, In: Topology and its Applications. 376, 109436.Research output: Contribution to journal › Editorial › peer-review
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COHOMOLOGY OF THE MORAVA STABILIZER GROUP THROUGH THE DUALITY RESOLUTION AT n = p = 2
Beaudry, A., Bobkova, I., Goerss, P. G., Henn, H. W., Pham, V. C. & Stojanoska, V., Mar 2024, In: Transactions of the American Mathematical Society. 377, 3, p. 1761-1805 45 p.Research output: Contribution to journal › Article › peer-review
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Picard sheaves, local Brauer groups, and topological modular forms
Antieau, B., Meier, L. & Stojanoska, V., Jun 2024, In: Journal of Topology. 17, 2, e12333.Research output: Contribution to journal › Article › peer-review
Open Access -
Constructing the determinant sphere using a Tate twist
Barthel, T., Beaudry, A., Goerss, P. G. & Stojanoska, V., May 2022, In: Mathematische Zeitschrift. 301, 1, p. 255-274 20 p.Research output: Contribution to journal › Article › peer-review
Open Access