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<p>We prove well-posedness of the analytic Cauchy problem for gradient generalized Ricci solitons on an abelian bundle gerbe and solve the initial data equations on every compact Riemann surface. Along the way, we provide a novel characterization of the self-similar solutions of the generalized Ricci flow by means of families of automorphisms of the underlying abelian bundle gerbe covering families of diffeomorphisms isotopic to the identity.</p>

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The Cauchy Problem for Gradient Generalized Ricci Solitons on a Bundle Gerbe

  • 期刊论文

  • 出版模式：

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  • 发表日期：

    2026年7月24日

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  • Severin Bunk,
  • Miguel Pino Carmona,
  • C. S. Shahbazi

摘要

We prove well-posedness of the analytic Cauchy problem for gradient generalized Ricci solitons on an abelian bundle gerbe and solve the initial data equations on every compact Riemann surface. Along the way, we provide a novel characterization of the self-similar solutions of the generalized Ricci flow by means of families of automorphisms of the underlying abelian bundle gerbe covering families of diffeomorphisms isotopic to the identity.