1,382 research outputs found

    DATA WAREHOUSE AND BUSINESS INTELLIGENCE STRATEGIES AND TRENDS

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    In recent decades following the evolution of information technology, decision support systems have played an important role by presenting the necessary information resulted from the operational systems processes. By continuing improvement of the methods as well as the contribution of technological advance the applicability of decision support systems is now generalized and has reached the status of complex systems of business intelligence. Business Intelligence is about creating intelligence about a business based on a cyclic flow which consists of capturing, analyzing, planning and implementation resulting in streamlining the organization.Decisions, DSS, Data Driven, Business Intelligence, Data Warehouse

    Self-consistent triaxial de Zeeuw-Carollo Models

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    We use the usual method of Schwarzschild to construct self-consistent solutions for the triaxial de Zeeuw & Carollo (1996) models with central density cusps. ZC96 models are triaxial generalisations of spherical γ\gamma-models of Dehnen whose densities vary as r−γr^{-\gamma} near the center and r−4r^{-4} at large radii and hence, possess a central density core for γ=0\gamma=0 and cusps for γ>0\gamma > 0. We consider four triaxial models from ZC96, two prolate triaxials: (p,q)=(0.65,0.60)(p, q) = (0.65, 0.60) with γ=1.0\gamma = 1.0 and 1.5, and two oblate triaxials: (p,q)=(0.95,0.60)(p, q) = (0.95, 0.60) with γ=1.0\gamma = 1.0 and 1.5. We compute 4500 orbits in each model for time periods of 105TD10^{5} T_{D}. We find that a large fraction of the orbits in each model are stochastic by means of their nonzero Liapunov exponents. The stochastic orbits in each model can sustain regular shapes for ∼103TD\sim 10^{3} T_{D} or longer, which suggests that they diffuse slowly through their allowed phase-space. Except for the oblate triaxial models with γ=1.0\gamma =1.0, our attempts to construct self-consistent solutions employing only the regular orbits fail for the remaining three models. However, the self-consistent solutions are found to exist for all models when the stochastic and regular orbits are treated in the same way because the mixing-time, ∼104TD\sim10^{4} T_{D}, is shorter than the integration time, 105TD10^{5} T_{D}. Moreover, the ``fully-mixed'' solutions can also be constructed for all models when the stochastic orbits are fully mixed at 15 lowest energy shells. Thus, we conclude that the self-consistent solutions exist for our selected prolate and oblate triaxial models with γ=1.0\gamma = 1.0 and 1.5.Comment: 6 Pages, 3 Figures, 2 Tables. Accepted for Publication in A&

    Dynamical Effects from Asteroid Belts for Planetary Systems

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    The orbital evolution and stability of planetary systems with interaction from the belts is studied using the standard phase-plane analysis. In addition to the fixed point which corresponds to the Keplerian orbit, there are other fixed points around the inner and outer edges of the belt. Our results show that for the planets, the probability to move stably around the inner edge is larger than the one to move around the outer edge. It is also interesting that there is a limit cycle of semi-attractor for a particular case. Applying our results to the Solar System, we find that our results could provide a natural mechanism to do the orbit rearrangement for the larger Kuiper Belt Objects and thus successfully explain the absence of these objects beyond 50 AU.Comment: accepted by International Journal of Bifurcation and Chaos in Aug. 2003, AAS Latex, 27 pages with 6 color figure
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