17,715 research outputs found

    Numerical Study on Indoor Wideband Channel Characteristics with Different Internal Wall

    Get PDF
    Effects of material and configuration of the internal wall on the performance of wideband channel are investigated by using the Finite Difference Time-Domain (FDTD) method. The indoor wideband channel characteristics, such as the path-loss, Root-Mean-Square (RMS) delay spread and number of the multipath components (MPCs), are presented. The simulated results demonstrate that the path-loss and MPCs are affected by the permittivity, dielectric loss tangent and thickness of the internal wall, while the RMS delay spread is almost not relevant with the dielectric permittivity. Furthermore, the comparison of simulated result with the measured one in a simple scenario has validated the simulation study

    Dynamical and sequential decay effects on isoscaling and density dependence of the symmetry energy

    Full text link
    The isoscaling properties of the primary and final products are studied via isospin dependent quantum molecular dynamics (IQMD) model and the followed sequential decay model GEMINI, respectively. It is found that the isoscaling parameters α\alpha of both primary and final products keep no significant change for light fragments, but increases with the mass for intermediate and heavy products. The dynamical effects on isoscaling are exhibited by that α\alpha value decreases a little with the evolution time of the system, and opposite trend for the heavy products. The secondary decay effects on isoscaling are reflected in the increasing of the α\alpha value for the final products which experiences secondary decay process. Furthermore the density dependence of the symmetry energy has also been explored, it is observed that in the low densities the symmetry energy coefficient has the form of Csym(ρ)C0(ρ/ρ0)γC_{sym}(\rho)\sim C_{0}(\rho/\rho_{0})^{\gamma}, where γ=0.71.3\gamma = 0.7 \sim 1.3 for both primary and final products, but C0C_{0} have different values for primary and final products. It is also suggested that it might be more reasonable to describe the density dependence of the symmetry energy coefficient by the Csym(ρ/ρ0)C1(ρ/ρ0)γsoft+C2(ρ/ρ0)γstiffC_{sym}(\rho/\rho_{0})\approx C_{1}(\rho/\rho_{0})^{\gamma_{soft}} + C_{2}(\rho/\rho_{0})^{\gamma_{stiff}} with γsoft1\gamma_{soft}\leq 1, γstiff1\gamma_{stiff}\geq 1 and C1,C2C_{1}, C_{2} constant parameters.Comment: 10 pages, 10 figure
    corecore