Geodesic
Symmetries of Einstein--Weyl manifolds with boundary
Čebyševskij sbornik, Tome 22 (2021) no. 2, pp. 510-518

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Starting from a real analytic surface $\mathcal{M}$ with a real analytic conformal Cartan connection A. Borówka constructed a minitwistor space of an asymptotically hyperbolic Einstein–Weyl manifold with $\mathcal{M}$ being the boundary. In this article, starting from a symmetry of conformal Cartan connection, we prove that symmetries of conformal Cartan connection on $\mathcal{M}$ can be extended to symmetries of the obtained Einstein–Weyl manifold.
Keywords: einstein–Weyl manifold, symmetries, minitwistor space, conformal Cartan connection. 
@article{CHEB_2021_22_2_a32,
     author = {R. Mohseni},
     title = {Symmetries of {Einstein--Weyl} manifolds with boundary},
     journal = {\v{C}eby\v{s}evskij sbornik},
     pages = {510--518},
     publisher = {mathdoc},
     volume = {22},
     number = {2},
     year = {2021},
     language = {en},
     url = {http://geodesic.mathdoc.fr/item/CHEB_2021_22_2_a32/}
}
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R. Mohseni. Symmetries of Einstein--Weyl manifolds with boundary. Čebyševskij sbornik, Tome 22 (2021) no. 2, pp. 510-518. http://geodesic.mathdoc.fr/item/CHEB_2021_22_2_a32/