Modern analytical methods in radiative transfer are used to solve practical problems of modern atmospheric physics related to solar light interaction with the atmosphere, and remote sensing of clouds and clear sky. They provide a better understanding of the physics involved.
Modern analytical methods in radiative transfer are used to solve practical problems of modern atmospheric physics related to solar light interaction with the atmosphere, and remote sensing of clouds and clear sky. They provide a better understanding of the physics involved.
Produktdetails
Produktdetails
Wiley Series in Atmospheric Physics and Remote Sensing
Table of contents 1.Introduction 1.1 Main definitions 1.2 Scalar radiative transfer equation 1.3 Vector radiative transfer equation 1.4 Tensor radiative transfer equation 1.5 3-D radiative transfer equation 1.6 Radiative transfer and narrow light beams 1.7 Time-dependent radiative transfer equation 1.8 Heritage and history of earlier work
2. Exact solutions of radiative transfer equation 2.1 No scattering 2.2 Isotropic scattering 2.3 Rayleigh scattering 2.4 Henyey-Greenstein phase function
3. Approximate solutions for scalar radiative transfer 3.1 Single and multiple scattering separation 3.2 Double and higher orders of scattering 3.3 Semi-infinite media 3.4 Asymptotic radiative transfer 3.4.1 Rayleigh scattering 3.4.2 Clouds 3.5 Method of discrete ordinates and low stream interpolation 3.5.1 Two-stream approximation 3.5.2 Four-stream approximation 3.6 Small-angle approximation 3.7 Quasi-single scattering approximation 3.8 Method of spherical harmonics 3.9 Diffusion approximation 3.10 Radiative transfer in gaseous absorption bands 3.10.1 k-distribution and correlated-k methods 3.10.2 ESFT method 3.10.3 Spectral mapping 3.10.4 Optimal spectral sampling 3.10.5 Principal component analysis 3.11 Neural networks 3.12 3-D radiative transfer 3.13 Narrow beams 3.14 Time-dependent problems 3.15 Radiative transfer with account for effects of fluorescence 3.16 Raman scattering and filling in molecular absorption bands
4. Approximate solutions for polarized radiative transfer 4.1 Single and double scattering 4.2 Semi-infinite media 4.3 Optically thick media 4.4 Method of discrete ordinates 4.4.1 Four-stream approximation 4.5 Small-angle approximation 4.6 Tensor radiative transfer
Table of contents 1.Introduction 1.1 Main definitions 1.2 Scalar radiative transfer equation 1.3 Vector radiative transfer equation 1.4 Tensor radiative transfer equation 1.5 3-D radiative transfer equation 1.6 Radiative transfer and narrow light beams 1.7 Time-dependent radiative transfer equation 1.8 Heritage and history of earlier work
2. Exact solutions of radiative transfer equation 2.1 No scattering 2.2 Isotropic scattering 2.3 Rayleigh scattering 2.4 Henyey-Greenstein phase function
3. Approximate solutions for scalar radiative transfer 3.1 Single and multiple scattering separation 3.2 Double and higher orders of scattering 3.3 Semi-infinite media 3.4 Asymptotic radiative transfer 3.4.1 Rayleigh scattering 3.4.2 Clouds 3.5 Method of discrete ordinates and low stream interpolation 3.5.1 Two-stream approximation 3.5.2 Four-stream approximation 3.6 Small-angle approximation 3.7 Quasi-single scattering approximation 3.8 Method of spherical harmonics 3.9 Diffusion approximation 3.10 Radiative transfer in gaseous absorption bands 3.10.1 k-distribution and correlated-k methods 3.10.2 ESFT method 3.10.3 Spectral mapping 3.10.4 Optimal spectral sampling 3.10.5 Principal component analysis 3.11 Neural networks 3.12 3-D radiative transfer 3.13 Narrow beams 3.14 Time-dependent problems 3.15 Radiative transfer with account for effects of fluorescence 3.16 Raman scattering and filling in molecular absorption bands
4. Approximate solutions for polarized radiative transfer 4.1 Single and double scattering 4.2 Semi-infinite media 4.3 Optically thick media 4.4 Method of discrete ordinates 4.4.1 Four-stream approximation 4.5 Small-angle approximation 4.6 Tensor radiative transfer
