| A combinatorial description of knot Floer homology C Manolescu, P Ozsváth, S Sarkar Annals of Mathematics 169 (2), 633-660, 2009 | 278 | 2009 |
| On combinatorial link Floer homology C Manolescu, P Ozsváth, Z Szabó, D Thurston Geometry and Topology 12, 2339-2412, 2007 | 196 | 2007 |
| On the Khovanov and knot Floer homologies of quasi-alternating links C Manolescu, P Ozsváth Proceedings of the 14th Gökova Geometry-Topology Conference, 60-81, 2007 | 184 | 2007 |
| Pin (2)-equivariant Seiberg-Witten Floer homology and the triangulation conjecture C Manolescu Journal of the American Mathematical Society 29 (1), 147-176, 2016 | 167 | 2016 |
| Involutive Heegaard Floer homology K Hendricks, C Manolescu | 130 | 2017 |
| Seiberg–Witten–Floer stable homotopy type of three-manifolds with b1= 0 C Manolescu Geometry & Topology 7 (2), 889-932, 2003 | 113 | 2003 |
| A concordance invariant from the Floer homology of double branched covers C Manolescu, B Owens International Mathematics Research Notices 2007 (9), rnm077-rnm077, 2007 | 103 | 2007 |
| A two-variable series for knot complements S Gukov, C Manolescu Quantum Topology 12 (1), 2021 | 97 | 2021 |
| Heegaard Floer homology and integer surgeries on links C Manolescu, P Ozsváth arXiv preprint arXiv:1011.1317, 2010 | 85 | 2010 |
| Nilpotent slices, Hilbert schemes, and the Jones polynomial C Manolescu | 72 | 2006 |
| An introduction to knot Floer homology C Manolescu Physics and mathematics of link homology 680, 99-135, 2016 | 70 | 2016 |
| A connected sum formula for involutive Heegaard Floer homology K Hendricks, C Manolescu, I Zemke Selecta Mathematica 24, 1183-1245, 2018 | 60 | 2018 |
| Link homology theories from symplectic geometry C Manolescu Advances in Mathematics 211 (1), 363-416, 2007 | 48 | 2007 |
| An unoriented skein exact triangle for knot Floer homology C Manolescu arXiv preprint math/0609531, 2006 | 42 | 2006 |
| Grid diagrams and Heegaard Floer invariants C Manolescu, P Ozsváth, D Thurston arXiv preprint arXiv:0910.0078, 2009 | 40 | 2009 |
| Involutive Heegaard Floer homology and plumbed three-manifolds I Dai, C Manolescu Journal of the Institute of Mathematics of Jussieu 18 (6), 1115-1155, 2019 | 39 | 2019 |
| A sheaf-theoretic model for SL (2, C) Floer homology M Abouzaid, C Manolescu J. Eur. Math. Soc.(JEMS) 22 (11), 3641-3695, 2020 | 37 | 2020 |
| A generalized asynchronous computability theorem E Gafni, P Kuznetsov, C Manolescu Proceedings of the 2014 ACM symposium on Principles of distributed computing …, 2014 | 36 | 2014 |
| On the intersection forms of spin four-manifolds with boundary C Manolescu Mathematische Annalen 359 (3), 695-728, 2014 | 31 | 2014 |
| Periodic Floer pro-spectra from the Seiberg-Witten equations PB Kronheimer, C Manolescu arXiv preprint math/0203243, 2002 | 31 | 2002 |
Dylan ThurstonProfessor, Indiana University at BloomingtonVerified email at indiana.edu
