Results 161 to 170 of about 245 (199)
Vocalisations of Killer Whales (Orcinus orca) in the Bremer Canyon, Western Australia. [PDF]
Wellard R, Erbe C, Fouda L, Blewitt M.
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Thermomechanical properties of bat and human red blood cells-Implications for hibernation. [PDF]
Fregin B +12 more
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A novel, FFT-based one-dimensional blood flow solution method for arterial network. [PDF]
Sazonov I, Nithiarasu P.
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Inverse design in photonic crystals. [PDF]
Deng R, Liu W, Shi L.
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Free Final Time Input Design Problem for Robust Entropy-Like System Parameter Estimation. [PDF]
Jakowluk W.
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Distributed intelligence in industrial and automotive cyber-physical systems: a review. [PDF]
Piperigkos N +8 more
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On Harmonic Close-To-Convex Functions
Computational Methods and Function Theory, 2012zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ponnusamy, Saminathan +1 more
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Convex subclass of harmonic starlike functions
Applied Mathematics and Computation, 2004A complex valued harmonic function \(f\) defined in a simply connected domain \(\Omega\) can be represented as \(f = h + \overline{g}\), where \(h\) and \(g\) are holomorphic in \(\Omega\). Such an \(f\) is locally univalent and sense preserving in \(\Omega \) if and only if \(|h'(z)| > |g'(z)|\) in \(\Omega\).
Metin Öztürk +2 more
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p-Harmonic Maps and Convex Functions
Geometriae Dedicata, 1999The following theorem is proved. Let \(M\) be a complete noncompact Riemannian manifold, \(N\) a simply connected Riemannian manifold of nonpositive curvature, and \(\varphi:M\to N\) a \(C^1\) \(p\)-harmonic map. Then \(\varphi\) is constant, provided that \(\int_M\|d\varphi \|^{p-1}< \infty\).
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Logarithmic Convexity for Supremum Norms of Harmonic Functions
Bulletin of the London Mathematical Society, 1994The authors prove the following convexity property for supremum norms of harmonic functions. Let \(\Omega\) be a (connected) domain in \(\mathbb{R}^ n\) \((n\geq 2)\), \(\Omega_ 0 \subset \Omega\) a nonempty open subset and \(E\subset \Omega\) a compact subset (which may be just one point).
Korevaar, J., Meyers, J.L.H.
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