In this paper we study the Palais–Smale sequences of the conformal Dirac–Einstein
problem. After we characterize the bubbling phenomena, we prove an Aubin type result …

In this paper we study Dirac–Einstein equations on manifolds with boundary, restricted to a
conformal class with constant boundary volume, under chiral bag boundary conditions for …

We are concerned with a super-Liouville equation on compact surfaces with genus larger
than one, obtaining the first non-trivial existence result for this class of problems via min-max …

In this paper, we consider the Hilbert–Einstein–Dirac functional, whose critical points are
pairs, metrics-spinors, that satisfy a system coupling the Riemannian and the spinorial part …

In this paper and its sequel (Isobe in Morse–Floer theory for superquadratic Dirac equations,
II: construction and computation of Morse–Floer homology, 2016), we study Morse–Floer …

Existence Results for the Conformal Dirac–Einstein System Skip to content Should you have
institutional access? Here's how to get it ... De Gruyter € EUR - Euro £ GBP - Pound $ USD …

We give a construction and computation of Morse–Floer homology for a class of
superquadratic Dirac functionals defined on the set of spinors on a compact spin manifold …

Homological approach to problems with jumping non-linearity - ScienceDirect Skip to main
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Solutions of Dirac equations on compact spin manifolds via saddle point reduction |
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In this paper, we construct the Rabinowitz-Floer homology for the coupled Dirac
system\begin {equation*}\left\{\begin {aligned} Du=\frac {\partial H}{\partial v}(x, u, v)\hspace …