Luo yue xuan cun gao : 8 juan /

Block print.

Shi lan tang shi ke /

Block print.

Qingshu shi chao chu ke : 4 juan, fu Qingshu du shi za gan : 4 juan /

Double leaves, oriental style, in case.

Yi qing ge shi ji : 6 juan /

Double leaves, oriental style, in case.

Shu shi zhai yin cao : 14 juan /

Double leaves, oriental style, in case.

Teng hua ting shi zhong /

Lun yu ge jie -- Nan Han shu -- Nan Han shu kao yi -- Nan Han shu cong lu -- Nan Han wen zi lue -- Jin shi cheng li -- Xu jin shi cheng li -- Bei wen zhai qi -- Shu yu -- Qu hua.

Jun Xian zhi (Henan) : 22 juan.

Double leaves, oriental style, in case.

Shi Liuqiu ji : 6 juan /

Double leaves, oriental style, in case.

Yi jing tang shi tie quan gao : 4 juan /

Double leaves, oriental style, in case.

Mang Luo zhong mu yi wen : [san juan fu bu yi yi juan] /

Date from preface.

Jing xuan Lu Fangweng shi ji : qian ji 10 juan, hou ji 8 juan, bie ji 1 juan /

Ju Liu shi Jia ye tang cang Hongzhi 10 nian kan ben ying yin.

A Finite Variable Difference Relaxation Scheme for hyperbolic-parabolic equations

Using the framework of a new relaxation system, which converts a nonlinear viscous conservation law into a system of linear convection-diffusion equations with nonlinear source terms, a finite variable difference method is developed for nonlinear hyperbolic-parabolic equations. The basic idea is to formulate a finite volume method with an optimum spatial difference, using the Locally Exact Numerical Scheme (LENS), leading to a Finite Variable Difference Method as introduced by Sakai [Katsuhiro Sakai, A new finite variable difference method with application to locally exact numerical scheme, journal of Computational Physics, 124 (1996) pp. 301-308.], for the linear convection-diffusion equations obtained by using a relaxation system. Source terms are treated with the well-balanced scheme of Jin [Shi Jin, A steady-state capturing method for hyperbolic systems with geometrical source terms, Mathematical Modeling Numerical Analysis, 35 (4) (2001) pp. 631-645]. Bench-mark test problems for scalar and vector conservation laws in one and two dimensions are solved using this new algorithm and the results demonstrate the efficiency of the scheme in capturing the flow features accurately.

Transmission spectrum of a double quantum-dot-nanocavity system in photonic crystals

We investigate the optical transmission properties of a combined system which consists of two quantum-dot-nanocavity subsystems indirectly coupled to a waveguide in a planar photonic crystal. A Mollow-like triplet and the growth of sidebands are found, reflecting intrinsic optical responses in the complex microstructure.

Sideband manipulation of population inversion in a three-level Λ atomic system

Sideband manipulation of population inversion in a three-level A atomic configuration is investigated theoretically. Compared with the case of a nearly monochromatic field, a population inversion between an excited state and a ground state has been found in a wide sideband intensity range by increasing the difference in frequency between three components. Furthermore, the population inversion can be controlled by the sum of the relative phases of the sideband components of the trichromatic pump field with respective to the phase of the central component. Changing the sum phase from 0 to pi, the population inversion between the excited state and the ground state can increase within nearly half of the sideband intensity range. At the same time, the sideband intensity range that corresponds to the system exhibiting inversion rho(00) > rho 11 also becomes wider evidently.

Trichromatic manipulation of Kerr nonlinearity in a three-level lambda atomic system

Trichromatic manipulation of Kerr nonlinearity in a three-level A atomic configuration is investigated theoretically. It is shown that for a weak monochromatic probe field, the enhanced Kerr nonlinearity can be achieved in multiple separate transparent windows due to interference effect of multiple two-photon Raman channels. Furthermore, the property of Kerr nonlinearity can be controlled by the sum of the relative phases of the sideband components of the trichromatic pump field compared to the central component.