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1·Numerical approach to vector radiative transfer equation for a layer of densely random, spherical scatterers is discussed.

本文讨论一层密集随机分布的球形散射粒子矢量辐射传输方程的数值求解方法。

2·Numerical scattering is one of the most common discretization errors in the numerical method for radiative transfer equation.

数值散射是辐射传递方程近似算法中最常见的离散误差。

3·The discrete ordinate approximation method of three dimensional radiative transfer equation in absorbing scattering medium is expounded.

阐述了含吸收散射性介质三维空腔内辐射传递方程的离散坐标解法。

4·The inverse problem is solved using conjugate gradient method of minimization based on discrete ordinates method of radiative transfer equation.

该方法是在辐射传递方程离散坐标近似的基础上，用求目标函数极小值的共轭梯度法进行反演计算。

5·Based on radiative transfer equation, a model which has high precision and compute fast has been designed. The convergence of this model has been confirmed.

根据大气的辐射传输方程提出了一种计算速度快、精度高尾焰紫外辐射传输的模型，这种模型的收敛性已得到证明。

6·The discrete ordinate method and the control volume method are employed to solve the radiative transfer equation and the energy equation combined with the N-S equation.

采用离散坐标法、控制容积法耦合求解辐射传递方程、能量方程及N - S方程。

7·The propagation and redistribution of radiation in surface-atmosphere medium can be fully described by vector radiative transfer equation, which is the basis of quantitative remote sensing.

矢量辐射传输方程定量描述了辐射在地表-大气耦合介质中的传输过程，是定量遥感的基础。

8·The key issue in external calibration of microwave radiometer on board satellite is the determination of brightness temperature on the pupil of antenna by using radiative transfer equation.

星载微波辐射计外定标的关键问题是通过辐射传输方程计算天线入瞳处亮温。

9·The reflection function and plane albedo, transmissivity, absorptivity of the three types of clouds are evaluated with the adding_doubling method by solving the radiative transfer equation.

根据辐射传输理论，利用叠加法数值计算了这三种不同构成的云层的反射函数，以及它们的平面反照率、透过率和吸收率。

10·This, paper gives some approximative solving methods of radiative transfer equation in astrophysics. It is found that mathematical approximations of ten are complete and accurate in physics.

本文给出了天体物理学中辐射转移方程的几种近似解法，讨论了数学近似和物理条件如何吻合，发现：数学上的近似常常不影响物理上完整和自洽。