Orientable self-embeddings of Steiner triple systems of order 15.
Bennett, G.K., Grannell, M.J., Griggs, T.S. (2006)
Acta Mathematica Universitatis Comenianae. New Series
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Displaying similar documents to “Non-orientable biembeddings of Steiner triple systems of order 15.”
Orientable self-embeddings of Steiner triple systems of order 15.
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Two dynamical deformation theories are presented – one for surface homeomorphisms, called pruning, and another for graph endomorphisms, called kneading – both giving conditions under which all of the dynamics in an open set can be destroyed, while leaving the dynamics unchanged elsewhere. The theories are related to each other and to Thurston’s classification of surface homeomorphisms up to isotopy.
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The full automorphism group of the Kulkarni surface is explicitly determined. It is employed to give three defining equations of the Kulkarni surface; each equation exhibits a symmetry of the surface as complex conjugation.
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Škoviera, M. (1992)
Acta Mathematica Universitatis Comenianae. New Series
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Symmetric models of the real projective plane.
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Fundamenta Mathematicae
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Let Γ be a 4-chart with at most two crossings. We show that if the closure of the surface braid obtained from Γ is one 2-sphere, then the sphere is a ribbon surface.