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From the 1 of 12 linked papers with an AI index.

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12 papers

math.DG2026

Response Geometry for Einstein metrics

Anna Siffert

We develop a response geometry for smooth parameterized families of Einstein metrics equipped with canonical probe data. The differential of the probe observations defines a respon…

math.DG2026

Einstein Metrics and Equivariant Harmonic Maps: The Einstein Detection Principle

Anna Siffert

We develop a new analytical framework for the local deformation theory of compact cohomogeneity-one Einstein metrics. The framework combines an intrinsic reformulation of the Einst…

math.DG2026

The Nullity of a Family of Proper Biharmonic Maps via Elliptic Curves

Anna Siffert

We prove a conjecture of Montaldo, Oniciuc and Ratto concerning the nullity of a family of proper biharmonic maps from the flat two-torus to the round two-sphere. The proof reveals…

math.DG2026

A framework for producing harmonic maps

Volker Branding, Anna Siffert

The paper develops a general method to generate families of harmonic maps from the unit ball to the Euclidean sphere, extending previous constructions and showing how these maps ca…

math.DG2026

The Initial Value Problem for Harmonic maps of Cohomogeneity One manifolds

Anna Siffert

We set up and solve the initial value problem for equivariant harmonic maps of cohomogeneity one manifolds, i.e. we show the local existence of a harmonic map in the neighborhood o…

math.DG2026

Construction of harmonic maps between cohomogeneity one manifolds

Anna Siffert

We construct equivariant harmonic maps between cohomogeneity one manifolds.