Results 1 to 10 of about 202,432 (260)
Families of proper holomorphic maps. [PDF]
J Geom AnalAbstract Given a smooth, open, oriented surface X endowed with a family of complex structures $$\{J_b\}_{b\in B}$$
Drnovšek BD, Kališnik J.
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TOPOLOGICAL ENTROPY OF PROPER MAP
Taiwanese Journal of Mathematics, 2014 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dongkui Ma
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Journal of Functional Analysis, 2011 This paper concerns analytic free maps. These maps are free analogs of classical analytic functions in several complex variables, and are defined in terms of non-commuting variables amongst which there are no relations - they are free variables. Analytic free maps include vector-valued polynomials in free (non-commuting) variables and form a canonical ...
Scott Mccullough +2 more
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Interaction Design and Architecture(s)GPS and digital mapping allow unprecedented accuracy, and the precision of digital storage has replaced the vagueness of the cartographer’s pencil.
Alan Dix
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Integration of SimWeight and Markov Chain to Predict Land Use of Lavasanat Basin [PDF]
Numerical Methods in Civil Engineering, 2018 Production and prediction of land-use/land cover changes (LULCC) map are among the significant issues regarding input of many environmental and hydrological models.
M S. Mirakhorlo, M. Rahimzadegan
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On Proper Polynomial Maps of ℂ2 [PDF]
Journal of Geometric Analysis, 2009 Two proper polynomial maps f 1, f 2 :ℂ2⟶ℂ2 are said to be equivalent if there exist Φ1, Φ2∈Aut(ℂ2) such that f 2=Φ2○f 1○Φ1. We investigate proper polynomial maps of topological degree d≥2 up to equivalence.
Bisi C., Polizzi F.
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Common fixed point theorems for compatible self-maps of Hausdorff topological spaces
Fixed Point Theory and Applications, 2005 The concept of proper orbits of a map g is introduced and results of the following type are obtained. If a continuous self-map g of a Hausdorff topological space X has relatively compact proper orbits, then g has a fixed point.
Gerald F. Jungck
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Roots of mappings from manifolds
Fixed Point Theory and Applications, 2004 Assume that f:X→Y is a proper map of a connected n-manifold X into a Hausdorff, connected, locally path-connected, and semilocally simply connected space Y, and y0∈Y has a neighborhood homeomorphic to Euclidean n-space.
Robin Brooks
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MATHEMATICA SCANDINAVICA, 1986 Let \(\Omega,\Omega'\subset \subset {\mathbb{C}}^ n\) be strictly pseudoconvex domains with \(C^{\infty}\) boundaries. The authors prove that if U is a neighborhood of a boundary point p of \(\Omega\) and \(f: U\cap \Omega \to \Omega'\) is holomorphic such that \(f(z_ n)\to \partial \Omega'\) whenever \(z_ n\to \partial \Omega\), then f extends to a ...
Low, Erik, Fornaess, John E.
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On higher-order adjacent derivative of perturbation map in parametric vector optimization
Journal of Inequalities and Applications, 2016 This paper deals with higher-order sensitivity analysis in terms of the higher-order adjacent derivative for nonsmooth vector optimization. The relations between the higher-order adjacent derivative of the minima/the proper minima/the weak minima of a ...
Le Thanh Tung
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