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APPLIED MATHEMATICAL SCIENCES ISSN 1312-885X (print) ISSN 1314-7552 (online) |
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D. Barilla, G. Caristi, Marius Stoka, A. Puglisi A Laplace type problem for two hexagonal lattices of Delone with obstacles Applied Mathematical Sciences, Vol. 7, 2013, no. 92, 4571-4581 http://dx.doi.org/10.12988/ams.2013.35242 Copyright © 2013 D. Barilla et al. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. Cited by (15): Maurizio Gentile, Dario Lo Bosco, Maria Pettineo, Analysis of the Railway Network Operations Safety, with of Different Obstacles along the Route, by the Study of Buffon-Laplace Type Problems: the Case of Infrastructure with Irregular Hexagonal Lattices, Applied Mathematical Sciences, 10 (2016), no. 34, 1663-1681 [CrossRef] G. Caristi and M. Stoka, A Buffon-Laplace Type Problem for an Irregular Lattice and Different Obstacles, Applied Mathematical Sciences, 9 (2015), no. 103, 5097-5106 [CrossRef] D. Barilla, G. Caristi and M. Stoka, Laplace Type Problem for an Irregular Lattice, International Journal of Contemporary Mathematical Sciences, 10 (2015), no. 7, 317-323 [CrossRef] A. Puglisi and D. Quartarone, A Laplace Type Problem for a Lattice with Non-convex Cells and with a Rectangle ”Body Test”, International Journal of Mathematical Analysis, 9 (2015), no. 38, 1895-1900 [CrossRef] G. Caristi, A. Puglisi and M. Stoka, A Buffon-Laplace Type Problem for an Irregular Lattice with Cell Composed by Pentagon+ Triangle with Obstacles, International Journal of Mathematical Analysis, 9 (2015), no. 14, 673-681 [CrossRef] D. Barilla, A. Puglisi and E. Saitta, A Buffon type problem for a lattice with fundamental cell composed by two triangles and two trapeziums, Applied Mathematical Sciences, 8 (2014), no. 165, 8271-8278 [CrossRef] D. Barilla, G. Caristi and A. Puglisi, A Buffon-Laplace type problems for an irregular lattice and with maximum probability, Applied Mathematical Sciences, 8 (2014), no. 165, 8287-8293 [CrossRef] D. Barilla, G. Caristi and E. Saitta, A Laplace type problems for a lattice with cell composed by three quadrilaterals and with maximum probability, Applied Mathematical Sciences, 8 (2014), no. 165, 8279-8286 [CrossRef] Giuseppe Caristi and Marius Stoka, A Laplace Type Problem for a Regular Lattice with Convex-Concave Cell with Obstacles Rhombus and Circular Sections, International Journal of Mathematical Analysis, 8 (2014), no. 34, 1689-1695 [CrossRef] D. Barilla, E. Saitta and M. Stoka, A Laplace Type Problem for a Regular Lattice with Convex-Concave Cell with Obstacles Circular Sections, International Mathematical Forum, 9 (2014), no. 26, 1261-1267 [CrossRef] A. Puglisi, E. Saitta and M. Stoka, A Laplace Type Problem for a Regular Lattice with Convex-Concave Cell with Obstacles Rhombus, International Journal of Contemporary Mathematical Sciences, 9 (2014), no. 10, 479-485 [CrossRef] D. Barilla and M. Stoka, A Laplace Type Problem for a Regular Lattice with Convex-Concave Cell with Triangular Obstacles, Applied Mathematical Sciences, 8 (2014), no. 103, 5115-5121 [CrossRef] G. Caristi, A. Puglisi and M. Stoka, A Buffon-Laplace Type Problem for a Lattice with Cell Composed by Four Triangles and a Rhombus with Triangular Obstacles, Applied Mathematical Sciences, 8 (2014), no. 168, 8403-8409 [CrossRef] D. Barilla, G. Caristi, A. Puglisi, M. Stoka, A Buffon Type Problem for a Delone Trapezoidal Lattice with Obstacles, International Journal of Mathematical Analysis, 8 (2014), no. 34, 1681-1688 [CrossRef] D. Barilla, G. Caristi and M. Stoka, A Buffon-Laplace Type Problem for a Lattice with Cell Composed by Four Triangles and a Rhombus with Circular Section Obstacles, Applied Mathematical Sciences, 8 (2014), no. 168, 8411-8416 [CrossRef]
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