





Existence of Maximal Surface Containing Given Curve and Special Singularity
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We give a different formulation for describing maximal surfaces in Lorentz-Minkowski space, 𝕃3, using the identification of 𝕃3 with ℂ×ℝ. Further we give a different proof for the singular Bjorling problem for the case of closed real analytic null curve. As an application, we show the existence of maximal surface which contains a given curve and has a special singularity.
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