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Pollack Periodica
Authors: Richard Honti, Ján Erdélyi and Alojz Kopáčik

parameters from point clouds , Computers & Graphics , Vol. 46 , 2015 , pp. 345 ‒ 357 . [3] Vieira M. , Shimada K. Surface extraction

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Pollack Periodica
Authors: Richard Honti, Ján Erdélyi and Alojz Kopáčik

1 Introduction Today, point of clouds is becoming an increasingly common initial digital representation of real-world objects. Since point of cloud data often contains millions of 3D points, attempts have been made to automate the data processing

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Zumberge J. F., Heflin M. B., Jefferson D. C., Watkins M. M., Webb F. H. Precise point positioning for the efficient and robust analysis of GPS data from large networks, J. Geophys Research , Vol. 102, No.B3

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Journal of Thermal Analysis and Calorimetry
Authors: Giovanni Di Nicola, Caterina Brandoni, Cristiano Di Nicola and Giuliano Giuliani

removed by cooling is compensated for by the latent heat of the phase change, showing a change of slope in the temperature trend. The arrest in cooling during the solidification allows the melting point of the material to be identified on the

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. 5 , No. 2 , 2010 , pp. 39 – 48 . [2] Erdélyi J. , Kopáčik A. , Kyrinovič P. , Lipták I. Automation of point cloud processing

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Dhage, B. C. , Generalized Metric Space and Mappings With Fixed Point, Bull. Cal. Math. Soc. , 84 (1992), 329–336. MR 93k :54075 Dhage B. C

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Goebel, K. and Kirk, W. A. , A fixed point theorem for asymptotically nonexpansive mappings, Proc. Amer. Math. Soc. 35 (1972), 171–174. MR 45 #7552 Kirk W. A. A fixed

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Edelman, P. and Reiner, V., Counting the interior of a point configuration, Discrete Comput. Geom. 23 (2000), 1-13. MR 2000i :52028 Counting the interior of a point configuration Discrete Comput

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Introduction Flammability characteristics of substance are required in most scientific and engineering branches [ 1 – 18 ]. Flash point (FP) is the best known and most widely used flammability property for evaluation of

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Abstract  

Delone introduced the concept of the (r,R) point system. In this paper we investigate the thickness of 〈1,q〉 point systems in the d-dimensional Euclidean spaces. We determine the maximum of the thickness of 〈1,q〉 point systems for some q in the non lattice case when the dimension of the space is equal to 2,3,...,7, resp

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