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Formal biholomorphic maps of real analytic hypersurfaces [PDF]
Let f : (M,p)\to (M',p') be a formal biholomorphic mapping between two germs of real analytic hypersurfaces in \C^n, p'=f(p). Assuming the source manifold to be minimal at p, we prove the convergence of the so-called reflection function associated to f.
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Let $ (M^{2n+1}, \theta) $ be a compact strictly pseudoconvex real hypersurfaces equipped with the pseudohermitian structure $ \theta $, and $ \lambda_{1} $ be the first positive eigenvalue of sub-Laplacian $ \Delta_{b} $ on $ (M^{2n+1}, \theta) $.
Guijuan Lin, Sujuan Long , Qiqi Zhang
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Convergence of Formal Embeddings Between Real-Analytic Hypersurfaces in Codimension One [PDF]
Nordine Mir
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Unlocking multidimensional cancer therapeutics using geometric data science. [PDF]
Parashar D.
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REAL HYPERSURFACES OF TYPE A IN COMPLEX TWO-PLANE GRASSMANNIANS RELATED TO THE NORMAL JACOBI OPERATOR [PDF]
Imsoon Jeong +2 more
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Curvature restrictions for Levi-flat real hypersurfaces in complex projective planes [PDF]
Masanori Adachi, Judith Brinkschulte
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Real hypersurfaces with Miao-Tam critical metrics of complex space forms [PDF]
Xiaomin Chen
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Polyharmonic hypersurfaces into pseudo-Riemannian space forms. [PDF]
Branding V +3 more
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A characterization of a real hypersurface of type B [PDF]
U-Hang Ki +2 more
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