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Franziska Borer, Luca Galimberti, Michael Struwe, `` L arge'' conformal metrics of prescribed G auss curvature on surfaces of higher genus , Comment · 2015

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Bifurcation for Minimal Surface Equation in Hyperbolic $3$-Manifolds

math.DG · 2019-08-18 · accept · novelty 7.0

For closed surfaces of genus at least two, the Gauss equation for minimal immersions into hyperbolic 3-manifolds admits solutions exactly for t in [0, τ0], with a unique stable solution and a family of unstable solutions that blow up as t→0, with genus-dependent limits.

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  • Bifurcation for Minimal Surface Equation in Hyperbolic $3$-Manifolds math.DG · 2019-08-18 · accept · none · ref 4

    For closed surfaces of genus at least two, the Gauss equation for minimal immersions into hyperbolic 3-manifolds admits solutions exactly for t in [0, τ0], with a unique stable solution and a family of unstable solutions that blow up as t→0, with genus-dependent limits.