By K. N. Leibovic (auth.), Roberto Moreno-Díaz, Franz Pichler, Alexis Quesada-Arencibia (eds.)

The two-volume set LNCS 8111 and LNCS 8112 represent the papers awarded on the 14th foreign convention on machine Aided platforms concept, EUROCAST 2013, held in February 2013 in Las Palmas de Gran Canaria, Spain. the full of 131 papers provided have been conscientiously reviewed and chosen for inclusion within the books. The contributions are prepared in topical sections on modelling organic platforms; platforms idea and purposes; clever details processing; thought and purposes of metaheuristic algorithms; model-based method layout, verification and simulation; strategy modeling simulation and method optimization; cellular and independent transportation platforms; machine imaginative and prescient, sensing, snapshot processing and scientific functions; computer-based equipment and digital fact for scientific and educational drugs; electronic sign processing equipment and purposes; mechatronic structures, robotics and marine robots; cellular computing systems and applied sciences; structures applications.

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The two-volume set LNCS 8111 and LNCS 8112 represent the papers provided on the 14th overseas convention on machine Aided platforms thought, EUROCAST 2013, held in February 2013 in Las Palmas de Gran Canaria, Spain. the whole of 131 papers awarded have been conscientiously reviewed and chosen for inclusion within the books.

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15, 85–103 (2013) 2. : On the ﬁrst-passage area of an emptying Brownian queue. Intern. J. Appl. Math (IJAM) 24(2), 259–266 (2011) 3. : The ﬁrst passage problem for a continuous Markov process. Ann. Math. Stat. 24, 624–639 (1953) 4. : Stochastic diﬀerential equations. Springer, Berlin (1972) 5. : On the area under a continuous time Brownian motion till its ﬁrst-passage time. J. Phys. A: Math. Gen. 38, 4097–4104 (2005) 6. : On the ﬁrst exit time problem for temporally homogeneous Markov processes.

7) In this case τS (x) ≡ inf{t > 0 : X(t) = S|X(0) = x}, that is the ﬁrst-passage time of X(t) through S. Since the generator L coincides with its diﬀusion part τS (x) U(X(s))ds Ld , by Theorem 1 we obtain that, for x < S, MU,λ (x) = E e−λ 0 First-Crossing Area of a Jump-Diﬀusion Process over a Constant Barrier is the solution of the problem (M and M with respect to x) : denote ﬁrst and second derivative 1 2 σ (x)MU,λ (x) + b(x)MU,λ (x) = λU (x)MU,λ (x), 2 with boundary conditions: MU,λ (S) = 1, 23 (8) lim MU,λ (x) = 0.

Perfect Codes, NP-Completeness, and Towers of Hanoi Graphs. Bull. Inst. Combin. Appl. 26, 13–38 (1999) 7. : The Gray code. Journal of Universal Computer Science 13(11), 1573–1597 (2007) 8. : Curious properties of the Gray code and how it can be used to solve puzzles. Scientiﬁc American 227(2), 106–109 (1972) 9. Jaap. htm 10. : 1-perfect codes in Sierpinski graphs. Bull. Austral. Math. Soc. 66, 369–384 (2002) 11. : Perfect Codes on Odd Dimension Serpinski Graphs. Oregon State REU Proceedings (2003) 12.