In this paper, we describe new annular examples of complete translating solitons for the mean curvature flow and how they are related to a family of translating graphs, the $\Delta$-wings. In addition, we will prove several related results that answer questions that arise naturally in this investigation. These results apply to translators in general, not just to graphs or annuli.Comment: Final version. To appear in Advanced Nonlinear Studie
Translation surfaces (i.e. closed Riemann surfaces with a holomorphic 1-form) arise in many problems...
We prove existence results for entire graphical translators of the mean curvature flow (the so-calle...
Abstract. In the present article we obtain classification results and topological obstructions for t...
In the first chapter of this thesis, after a brief introduction to the mean curvature ow and tran...
We prove a rigidity result for mean curvature self-translating solitons, characterizing the grim rea...
The second author was partially supported by the MCIN/AEI grant no. PID2020-116126-I00 and by the Re...
In this paper, we obtain rigidity results and obstructions on the topology at infinity of translati...
In this paper, we study the rigidity results of complete graphical translating hypersurfaces when th...
In this paper, we consider translators (for the mean curvature flow) given by a graph of a function ...
In this paper, we consider a translating soliton for the inverse mean curvature flow given as a grap...
In this paper we investigate the systolic landscape of translation surfaces for fixed genus and fixe...
Abstract. We construct new examples of self-translating surfaces for the mean curvature flow from a ...
We provide a new construction of Lagrangian surfaces in C2 in terms of two planar curves. When we t...
Finite topology self-translating surfaces for the mean curva-ture flow constitute a key element in t...
Suppose that $\mathcal{M}$ is an almost calibrated, exact, ancient solution of Lagrangian mean curva...
Translation surfaces (i.e. closed Riemann surfaces with a holomorphic 1-form) arise in many problems...
We prove existence results for entire graphical translators of the mean curvature flow (the so-calle...
Abstract. In the present article we obtain classification results and topological obstructions for t...
In the first chapter of this thesis, after a brief introduction to the mean curvature ow and tran...
We prove a rigidity result for mean curvature self-translating solitons, characterizing the grim rea...
The second author was partially supported by the MCIN/AEI grant no. PID2020-116126-I00 and by the Re...
In this paper, we obtain rigidity results and obstructions on the topology at infinity of translati...
In this paper, we study the rigidity results of complete graphical translating hypersurfaces when th...
In this paper, we consider translators (for the mean curvature flow) given by a graph of a function ...
In this paper, we consider a translating soliton for the inverse mean curvature flow given as a grap...
In this paper we investigate the systolic landscape of translation surfaces for fixed genus and fixe...
Abstract. We construct new examples of self-translating surfaces for the mean curvature flow from a ...
We provide a new construction of Lagrangian surfaces in C2 in terms of two planar curves. When we t...
Finite topology self-translating surfaces for the mean curva-ture flow constitute a key element in t...
Suppose that $\mathcal{M}$ is an almost calibrated, exact, ancient solution of Lagrangian mean curva...
Translation surfaces (i.e. closed Riemann surfaces with a holomorphic 1-form) arise in many problems...
We prove existence results for entire graphical translators of the mean curvature flow (the so-calle...
Abstract. In the present article we obtain classification results and topological obstructions for t...