Results 261 to 270 of about 174,429 (312)
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Mobile robots on cylindrical surfaces
Advanced Robotics, 1994This paper proposes some basic structures of mobile robots which can run on cylindrical surfaces.
Hideo Nakamura +2 more
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Profile measurements of cylindrical surfaces
Applied Optics, 1993We introduce an interferometric method for measuring the profiles of cylindrical surfaces. A Fizeau interferometer with a flat reference is used to test part of a cylindrical surface, and various parts of the surface can be tested by the rotation of the surface.
D S, Wan, D T, Lin
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2001
In the paper, we present cylindrical surface pasting, an extension of standard surface pasting that uses the surface pasting technique to blend two surfaces. The major issues discussed here are the domain mappings and the mapping of the feature control points.
Stephen Mann, Teresa Yeung
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In the paper, we present cylindrical surface pasting, an extension of standard surface pasting that uses the surface pasting technique to blend two surfaces. The major issues discussed here are the domain mappings and the mapping of the feature control points.
Stephen Mann, Teresa Yeung
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Cylindrical surface measurement
Optical Metrology and Inspection for Industrial Applications V, 2018Cylindrical surface is widely used for modern industry. However, cylindrical surface measurement has become a quite difficult problem. In this paper, we will present coherent technique to measure cylindrical surface, including cylindrical surface and cylindrical ring. Inner surfaces measurement of cylindrical ring can be achieved without map stitching,
Fang Wang +4 more
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Cylindrical surface localization in monocular vision
Pattern Recognition Letters, 1997Abstract In this paper we present a method to localize a cylindral surface with only one perspective view. Based on a priori knowledge we find two axes in the image in order to obtain the three rotation angles between the cylindrical surface coordinate system and the camera coordinate system. Various applications of the proposed method are presented.
William Puech +2 more
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Self-referenced interferometer for cylindrical surfaces
Applied Optics, 2015We present a new interferometric method for shape measurement of hollow cylindrical tubes. We propose a simple and robust self-referenced interferometer where the reference and object waves are represented by the central and peripheral parts, respectively, of the conical wave generated by a single axicon lens.
Martin, Šarbort +4 more
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1990
The figures presented in this section relate to a surface which is typical of those produced by the cylindrical grinding process. The axonometric projection (Figure 11.1) is a section from a cylindrically ground surface which has had the curvature removed by data manipulation to assist visualization.
K. J. Stout, E. J. Davis, P. J. Sullivan
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The figures presented in this section relate to a surface which is typical of those produced by the cylindrical grinding process. The axonometric projection (Figure 11.1) is a section from a cylindrically ground surface which has had the curvature removed by data manipulation to assist visualization.
K. J. Stout, E. J. Davis, P. J. Sullivan
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Design of an AR marker for cylindrical surface
2013 IEEE International Symposium on Mixed and Augmented Reality (ISMAR), 2013This paper proposes an augmented reality marker that can be robustly detected even on a cylindrical surface. The marker enables the surface normal estimation of a cylindrical object to realize the presentation of appropriate virtual information on the object.
Asahi Suzuki +2 more
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Cylindrical surfaces of delaunay
Rendiconti del Circolo Matematico di Palermo, 2004For the cylindrical norm onR 3, for which the isoperimetric shape is a cylinder rather than a round ball, there are analogs of the classical Delaunay surfaces of revolution of constant mean curvature.
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A characteristic property of multidimensional cylindrical surfaces
Journal of Soviet Mathematics, 1991The submanifold \(F^{m+k}\) in the Euclidean space \(E^ n\) is called a k-linear submanifold if its radius vector r can be given in the form: \[ (1)\quad r(u^ 1,u^ 2,...,u^ m,v^ 1,...,v^ k)=\rho (u^ 1,u^ 2,...,u^ m)+\sum_{\alpha}v^{\alpha}s_{\alpha}(u^ 1,u^ 2,...,u^ m), \] where \(\rho\) and \(s_{\alpha}\) are \(C^ 3\)-maps from an m-dimensional domain
Borisenko, A. A., Ushakov, V. G.
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