G. Caristi, A. Puglisi, E.Saitta, "Geometric Probabilities in Euclidean Space E3," Proof, vol. 1, pp. 51-55, 2021, DOI:10.37394/232020.2021.1.8
G. Caristi, A. Puglisi, E.Saitta. Geometric Probabilities in Euclidean Space E3.
Proof. 2021;1:51-55. 10.37394/232020.2021.1.8
PROOF
Print ISSN: 2944-9162, E-ISSN: 2732-9941 An Open Access International Journal of Applied Science and Engineering
Volume 1, 2021
Geometric Probabilities in Euclidean Space E3
Authors: , ,
Abstract: In the last year G. Caristi and M. Stoka [2] have considered Laplace type problem for different lattice with or without obstacles and compute the associated probabilities by considering bodies test not-uniformly distributed. We consider a lattice with fundamental cell a parallelepiped in the Ecuclidean Space E<sub>3</sub>. We compute the probability that a random segment of constant length, with exponential distribution, intersects a side of the lattice.
Keywords:
Geometric Probability, stochastic geometry, random sets, random convex sets and integral geometry
Pages: 51-55 DOI: 10.37394/232020.2021.1.8WSEAS Transactions on Proof, ISSN / E-ISSN: 2944-9162 / 2732-9941, Volume 1, 2021, Art. #8
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