Results 151 to 160 of about 5,734,057 (175)
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Global holomorphic equivalence of smooth submanifolds in C^n
Indiana University Mathematics Journal, 1997Let M be a smooth compact manifold and n ≥ 2. Given a smooth isotopy of embeddings ft:M ↪→ C (0 ≤ t ≤ 1) such that ft(M) ⊂ C is a totally real and polynomially convex submanifold of C for each fixed t, we construct a sequence Φj of holomorphic automorphisms of C such that Φj ◦ f0 converges to f1 and Φ −1 j ◦ f1 converges to f0 in C ∞(M) as j → ∞.
Franc Forstneric, Erik Low
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Journal of Mathematical Sciences, 2006
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BETTIOL P., CARDIN, FRANCO
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BETTIOL P., CARDIN, FRANCO
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Rendiconti del Circolo Matematico di Palermo, 1995
In this nice paper, the following differential (scalar) equation is considered: \[ u'=a(t)f(u)+b(t)g(u),\tag{1} \] where \(a:\mathbb{R}\to\mathbb{R}_+\) and \(b,f,g:\mathbb{R}_+\to\mathbb{R}_+=[0,\infty)\) are continuous functions satisfying the conditions: (i) \(f(u)>0\) for \(u>0\) and \(\int^\infty du/f(u)=\infty\), (ii) there exists a \(T\geq 0 ...
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In this nice paper, the following differential (scalar) equation is considered: \[ u'=a(t)f(u)+b(t)g(u),\tag{1} \] where \(a:\mathbb{R}\to\mathbb{R}_+\) and \(b,f,g:\mathbb{R}_+\to\mathbb{R}_+=[0,\infty)\) are continuous functions satisfying the conditions: (i) \(f(u)>0\) for \(u>0\) and \(\int^\infty du/f(u)=\infty\), (ii) there exists a \(T\geq 0 ...
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Global pinching theorems for minimal submanifolds in a complex projective space
Asian Journal of Mathematics, 2021Dong Pu, Hongwei Xu
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Bulletin of the London Mathematical Society
Abstract In this paper, we establish global boundedness results for the jet determination order of CR maps between (not necessarily bounded) generic submanifolds in complex space. A key feature of our results is that they apply to Nash submanifolds, but do not extend to arbitrary real‐analytic submanifolds.
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Abstract In this paper, we establish global boundedness results for the jet determination order of CR maps between (not necessarily bounded) generic submanifolds in complex space. A key feature of our results is that they apply to Nash submanifolds, but do not extend to arbitrary real‐analytic submanifolds.
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Global Rigidity Theorems for Submanifolds With Parallel Mean Curvature
Acta Mathematica Scientia, 2023En-Tao Zhao, Pengfei Pan
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A Class of Einstein Submanifolds of Euclidean Space
Journal of Geometric Analysis, 2022Theodoros Vlachos, Marcos Dajczer
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Bochner–Simons Formulas and the Rigidity of Biharmonic Submanifolds
Journal of Geometric Analysis, 2021Cezar Oniciuc, Eric Loubeau, Dorel Fetcu
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Integrative Oncology: Addressing the Global Challenges of Cancer Prevention and Treatment
Ca-A Cancer Journal for Clinicians, 2022Karen M Mustian +2 more
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