Constant Angle Surfaces in $\H^2\times \R$
Franki Dillen, Marian Ioan Munteanu

TL;DR
This paper classifies surfaces in the hyperbolic plane times the real line where the angle with a fixed direction remains constant, providing a comprehensive understanding of their geometric properties.
Contribution
It offers the first complete classification of constant angle surfaces in the product space R, expanding the understanding of their geometry.
Findings
Complete classification of constant angle surfaces in R
Identification of geometric properties unique to these surfaces
Foundation for further studies in hyperbolic product spaces
Abstract
In this paper we classify constant angle surfaces in \H^2\times\R, where \H^2 is the hyperbolic plane.
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