Commentarii Mathematici Helvetici

Papers
(The TQCC of Commentarii Mathematici Helvetici is 2. The table below lists those papers that are above that threshold based on CrossRef citation counts [max. 250 papers]. The publications cover those that have been published in the past four years, i.e., from 2021-02-01 to 2025-02-01.)
ArticleCitations
Residually finite non-linear hyperbolic groups11
Homogeneous quasimorphisms, $C^0$-topology and Lagrangian intersection9
Topological dynamics beyond Polish groups6
Normal generators for mapping class groups are abundant6
Commensurating HNN-extensions: Hierarchical hyperbolicity and biautomaticity6
$p$-adic equidistribution of CM points6
An upper bound on the revised first Betti number and a torus stability result for RCD spaces6
Curvature of the second kind and a conjecture of Nishikawa5
Ricci flow of $W^{2,2}$-metrics in four dimensions5
Finite entropy vs finite energy4
Counting embedded curves in symplectic $6$-manifolds4
Schauder estimates on products of cones4
Corrigendum and addendum to Appendix A of “Fractal geometry of the complement of Lagrange spectrum in Markov spectrum”4
Linear independence in linear systems on elliptic curves4
Trace field degrees of Abelian differentials3
Collapsed Anosov flows and self orbit equivalences3
Corrigendum to “Lagrangian cobordisms and Lagrangian surgery”3
Opening nodes in the DPW method: Co-planar case2
Non-planarity of Markoff graphs $\bmod~p$2
Erratum to “The cyclic homology of the group rings”2
Subadditivity of Kodaira dimension does not hold in positive characteristic2
Periodic delay orbits and the polyfold implicit function theorem2
Short geodesics and small eigenvalues on random hyperbolic punctured spheres2
Extensions of Veech groups II: Hierarchical hyperbolicity and quasi-isometric rigidity2
Weak commutativity, virtually nilpotent groups, and Dehn functions2
Local-global principle for classical groups over function fields of $p$-adic curves2
Rationality of even-dimensional intersections of two real quadrics2
Unstable minimal surfaces in $\mathbb{R}^{n}$ and in products of hyperbolic surfaces2
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