Geodesic
μ-constant monodromy groups and Torelli results for the quadrangle singularities and the bimodal series
Journal of Singularities, Tome 18 (2018), pp. 119-214

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This paper is a sequel to our previous work, in which a notion of marking of isolated hypersurface singularities was defined, and a moduli space M_μ^{mar} for marked singularities in one μ-homotopy class of isolated hypersurface singularities was established. It is an analogue of a Teichmüller space. It comes together with a μ-constant monodromy group G^{mar}\subset G_\Z. Here G_\Z is the group of automorphisms of a Milnor lattice which respect the Seifert form.
DOI : 10.5427/jsing.2018.18i
Classification : [2000]32S15, 32S40, 14D22, 58K70 
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     author = {Falko Gauss and Claus Hertling},
     title = {\ensuremath{\mu}-constant monodromy groups and {Torelli} results for the quadrangle singularities and the bimodal series},
     journal = {Journal of Singularities},
     pages = {119--214},
     publisher = {mathdoc},
     volume = {18},
     year = {2018},
     doi = {10.5427/jsing.2018.18i},
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}
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Falko Gauss; Claus Hertling. μ-constant monodromy groups and Torelli results for the quadrangle singularities and the bimodal series. Journal of Singularities, Tome 18 (2018), pp. 119-214. doi: 10.5427/jsing.2018.18i

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