3 problems

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The multiplicity inequality for complete immersed algebraic stationary surfaces
Let $X$ be a complete, immersed, algebraic stationary surface in $24R^4_1$ . The multiplicity inequality. The source statement is incomplete in the supplied extract and does not inc…
Conjectureopenlorentzian-geometry minimal-surfaces stationary-surfacesarXiv posted 2 days ago
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Non-algebraic stationary surface conjecture at total curvature $4\pi$
Non-algebraic stationary surface conjecture. There does not exist any complete, non-algebraic stationary surface immersed in $\mathbb{R}^4_1$ with finite total Gaussian curvature
Conjectureopenlorentz-geometry stationary-surfaces total-curvaturearXiv posted 2 days ago
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Vanishing total normal curvature for complete stationary surfaces
Vanishing normal-curvature conjecture. If the conclusion under discussion is true, then
Conjectureopencurvature lorentzian-geometry stationary-surfacesarXiv posted 2 days ago

The multiplicity inequality for complete immersed algebraic stationary surfaces