Computational Science and Its Applications - ICCSA 2011: by Svajūnas Sajavičius (auth.), Beniamino Murgante, Osvaldo

By Svajūnas Sajavičius (auth.), Beniamino Murgante, Osvaldo Gervasi, Andrés Iglesias, David Taniar, Bernady O. Apduhan (eds.)

The five-volume set LNCS 6782 - 6786 constitutes the refereed court cases of the foreign convention on Computational technological know-how and Its functions, ICCSA 2011, held in Santander, Spain, in June 2011. The 5 volumes include papers providing a wealth of unique learn ends up in the sector of computational technology, from foundational matters in laptop technology and arithmetic to complicated functions in almost all sciences utilising computational concepts. the subjects of the totally refereed papers are based in keeping with the 5 significant convention issues: geographical research, city modeling, spatial information; towns, applied sciences and making plans; computational geometry and purposes; computing device aided modeling, simulation, and research; and cellular communications.

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Extra resources for Computational Science and Its Applications - ICCSA 2011: International Conference, Santander, Spain, June 20-23, 2011. Proceedings, Part IV

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Jos´e Luis Aguirre-Cervantes and Jean-Philippe Pernin 502 Standardization of Game Based Learning Design . . . . . . . . . . . Sebastian Kelle, Roland Klemke, Marion Gruber, and Marcus Specht 518 Table of Contents – Part IV Simplified Workflow Representation of IMS Learning Design . . . . . . Juan C. Vidal, Manuel Lama, and Alberto Bugar´ın From a Pattern Language to a Pattern Ontology Approach for CSCL Script Design . . . . . . . . . . . . . . . .

DongYoung Lee, Sung-Soo Ahn, and Minsoo Kim 225 Hashing-Based Lookup Service with Multiple Anchor Cluster Distribution System in MANETs . . . . . . . . . . . . . . . . . Jongpil Jeong 235 Performance Analysis of MIMO System Utilizing the Detection Algorithm . . . . . . . . . . . . . . . . . . . . . . . . . . . . Sungsoo Ahn and Dongyoung Lee 248 Table of Contents – Part IV LV Workshop on Computational Aspects and Methods in Renewable Energies (CAMRE 2011) Overview and Comparison of Global Concentrating Solar Power Incentives Schemes by Means of Computational Models .

M − 1 for each xi ∈ ωh1 k+1/2 Compute Uij , yj ∈ ω h2 , from (7)–(9); end for for each yj ∈ ωh2 Compute Uijk+1 , xi ∈ ω h1 , from (10)–(12); end for k+1 k+1 and UiN , xi ∈ ωh1 , from (13); Compute Ui0 2 end for end It is known [11] that the finite-difference scheme (7)–(12) approximates the two-dimensional differential problem (1)–(5) with error O(τ + h1 + h2 ). Now let us transform the finite-difference scheme (7)–(12) to the matrix form. From (11) and (12) we obtain k+1 U0j N1 −1 =α i=1 k+1 UN =β 1j N1 −1 i=1 Uijk+1 + (μ1 )k+1 , j Uijk+1 + (μ2 )k+1 , j where γ1 h1 γ2 h1 , β= , D D β α 1 = − (μ1 )k+1 + (μ2 )k+1 , j j D 2 2 β α 1 = (μ1 )k+1 + − (μ2 )k+1 , j j 2 D 2 h1 D = 1 − (γ1 + γ2 ).

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