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Mathematics
[2161]
The blossoming of Schröder's fourth problem
John Riordan
The Rockefeller University, New York, N. Y., USA
TBD
mathscidoc:1701.331495
Acta Mathematica, 137, (1), 1-16, 1975.10
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[2162]
The local real analyticity of solutions to □_{$b$}and the $$\bar \partial $$ -Neumann problem
David S. Tartakoff
University of Illinois at Chicago Circle, Chicago, Illinois, U.S.A.
TBD
mathscidoc:1701.331575
Acta Mathematica, 145, (1), 177-204, 1979.2
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[2163]
On uniformly homeomorphic normed spaces
M. Ribe
Lostigen 1, Solna, Sweden
TBD
mathscidoc:1701.332443
Arkiv for Matematik, 14, (1), 237-244, 1975.10
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[2164]
Minimizing the maximal ratio of weights of a rational Bézier curve
Jianmin Zheng
Nanyang Technological University
Geometric Modeling and Processing
mathscidoc:1608.16106
Computer Aided Geometric Design, 22, 2005
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1
H E Bez · Neal Bez. On derivative bounds for the rational quadratic Bézier paths. 2013.
2
H E Bez · Neal Bez. New minimal bounds for the derivatives of rational Bézier paths and rational rectangular Bézier surfaces. 2013.
3
Hongjie Cai · Guojin Wang. Minimizing the maximal ratio of weights of rational Bézier curves and surfaces. 2010.
4
Hongjie Cai · Guojin Wang. Constrained multi-degree reduction of rational Bézier curves using reparameterization. 2007.
5
Cai Huahui · Liu Bingxiang. Good Degree Reduction of Rational Bezie Curves in L=Norm. 2013.
6
Cheng Min · Wu Xuejun · Pan Yongjuan. Approximating Rational Bézier Curve with Polynomial Curve Using Re-parameterization. 2009.
7
Hongjie Cai · Guojin Wang. Judging or setting weight steady-state of rational Bézier curves and surfaces. 2014.
8
H E Bez. The invariant functions and invariant-image conditions of the rational Bézier triangles. 2012.
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[2165]
Restrictions of Riesz–Morrey potentials
David R. Adams
Department of Mathematics, University of Kentucky
Jie Xiao
Department of Mathematics and Statistics, Memorial University
Functional Analysis
mathscidoc:1701.12011
Arkiv for Matematik, 1-31, 2015.11
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This paper is devoted to exploiting the restrictions of Riesz–Morrey potentials on either unbounded or bounded domains in Euclidean spaces.
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