Abstract
In this paper, we study φ-minimal surfaces in R3 when the function φ is invariant under a two-parametric group of translations. Particularly those which are complete graphs over domains in R2. We describe a full classification of complete flat-embedded φ-minimal surfaces if φ is strictly monotone and characterize rotational φ-minimal surfaces by its behavior at infinity when φ has a quadratic growth.
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Martínez, A., & Martínez-Triviño, A. L. (2022). Equilibrium of Surfaces in a Vertical Force Field. Mediterranean Journal of Mathematics, 19(1). https://doi.org/10.1007/s00009-021-01877-4
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