307,144 research outputs found

    Orthogonal learning particle swarm optimization

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    Particle swarm optimization (PSO) relies on its learning strategy to guide its search direction. Traditionally, each particle utilizes its historical best experience and its neighborhood’s best experience through linear summation. Such a learning strategy is easy to use, but is inefficient when searching in complex problem spaces. Hence, designing learning strategies that can utilize previous search information (experience) more efficiently has become one of the most salient and active PSO research topics. In this paper, we proposes an orthogonal learning (OL) strategy for PSO to discover more useful information that lies in the above two experiences via orthogonal experimental design. We name this PSO as orthogonal learning particle swarm optimization (OLPSO). The OL strategy can guide particles to fly in better directions by constructing a much promising and efficient exemplar. The OL strategy can be applied to PSO with any topological structure. In this paper, it is applied to both global and local versions of PSO, yielding the OLPSO-G and OLPSOL algorithms, respectively. This new learning strategy and the new algorithms are tested on a set of 16 benchmark functions, and are compared with other PSO algorithms and some state of the art evolutionary algorithms. The experimental results illustrate the effectiveness and efficiency of the proposed learning strategy and algorithms. The comparisons show that OLPSO significantly improves the performance of PSO, offering faster global convergence, higher solution quality, and stronger robustness

    The B\to D_s^{(*)}\eta^{(\prime)} decays in the perturbative QCD

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    In this paper, we calculate the branching ratios for B+Ds+η,B+Ds+ηB^+\to D_s^+\eta, B^+\to D_s^+\eta^{\prime}, B+Ds+ηB^+\to D_s^{*+}\eta and B+Ds+η B^+\to D_s^{*+}\eta^{\prime} decays by employing the perturbative QCD (pQCD) factorization approach. Under the two kinds of ηη\eta-\eta^{\prime} mixing schemes, the quark-flavor mixing scheme and the singlet-octet mixing scheme, we find that the calculated branching ratios are consistent with the currently available experimental upper limits. We also considered the so called "fDsf_{D_s} puzzle", by using two groups of parameters about the Ds()D^{(*)}_s meson decay constants, that is fDs=241f_{D_s}=241 MeV, fDs=272f_{D^*_s}=272 MeV and fDs=274f_{D_s}=274 MeV, fDs=312f_{D^*_s}=312 MeV, to calculate the branching ratios for the considered decays. We find that the results change 30%30\% by using these two different groups of paramters.Comment: 12 pages, 1 figure. Typos removed, minor correction

    An ant colony optimization approach for maximizing the lifetime of heterogeneous wireless sensor networks

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    Maximizing the lifetime of wireless sensor networks (WSNs) is a challenging problem. Although some methods exist to address the problem in homogeneous WSNs, research on this problem in heterogeneous WSNs have progressed at a slow pace. Inspired by the promising performance of ant colony optimization (ACO) to solve combinatorial problems, this paper proposes an ACO-based approach that can maximize the lifetime of heterogeneous WSNs. The methodology is based on finding the maximum number of disjoint connected covers that satisfy both sensing coverage and network connectivity. A construction graph is designed with each vertex denoting the assignment of a device in a subset. Based on pheromone and heuristic information, the ants seek an optimal path on the construction graph to maximize the number of connected covers. The pheromone serves as a metaphor for the search experiences in building connected covers. The heuristic information is used to reflect the desirability of device assignments. A local search procedure is designed to further improve the search efficiency. The proposed approach has been applied to a variety of heterogeneous WSNs. The results show that the approach is effective and efficient in finding high-quality solutions for maximizing the lifetime of heterogeneous WSNs

    Self-similarity in a system with short-time delayed feedback

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    Using the Poincar\'{e} section technique, we study in detail the dynamical behaviors of delay differential system and find a new type of solutions SiS_i in short-time delay feedback. Our numerical results remind us to deny the opinion that there are no complex phenomena in short-time delay case. Many similarities between foundamental solution and the new type of solutions are found. We demonstrate that the scales of SiS_i increase with exponential growth via ii in the direction of μ\mu , while decrease with exponential decays in the direction of xx or delay time tRt_R.Comment: 4 pages, REVTEX, 4 ps figures, to be published in Phys. Lett.

    Wigner functions of thermo number state, photon subtracted and added thermo vacuum state at finite temperature

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    Based on Takahashi-Umezawa thermo field dynamics and the order-invariance of Weyl ordered operators under similar transformations, we present a new approach to deriving the exact Wigner functions of thermo number state, photon subtracted and added thermo vacuum state. We find that these Wigner functions are related to the Gaussian-Laguerre type functions of temperature, whose statistical properties are then analysed.Comment: 10 pages and 2 figure

    The Coupled Cluster Method Applied to Quantum Magnets: A New LPSUBmm Approximation Scheme for Lattice Models

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    A new approximation hierarchy, called the LPSUBmm scheme, is described for the coupled cluster method (CCM). It is applicable to systems defined on a regular spatial lattice. We then apply it to two well-studied prototypical (spin-1/2 Heisenberg antiferromagnetic) spin-lattice models, namely: the XXZ and the XY models on the square lattice in two dimensions. Results are obtained in each case for the ground-state energy, the ground-state sublattice magnetization and the quantum critical point. They are all in good agreement with those from such alternative methods as spin-wave theory, series expansions, quantum Monte Carlo methods and the CCM using the alternative LSUBmm and DSUBmm schemes. Each of the three CCM schemes (LSUBmm, DSUBmm and LPSUBmm) for use with systems defined on a regular spatial lattice is shown to have its own advantages in particular applications
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