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  • Open Daily: 10am - 10pm
    Alley-side Pickup: 10am - 7pm

    3038 Hennepin Ave Minneapolis, MN
    612-822-4611

Open Daily: 10am - 10pm | Alley-side Pickup: 10am - 7pm
3038 Hennepin Ave Minneapolis, MN
612-822-4611
Radiative Transfer: An Introduction to Exact and Asymptotic Methods

Radiative Transfer: An Introduction to Exact and Asymptotic Methods

Frisch, Hélène

Hardcover

Physics

ISBN10: 3030952460
ISBN13: 9783030952464
Publisher: Springer Nature
Published: May 27 2022
Pages: 593
Weight: 2.31
Height: 1.31 Width: 6.14 Depth: 9.21
Language: English
1. An Overview of the Content.- Part I: Scalar Radiative Transfer Equations.- 2. Radiative Transfer Equations.- 3. Exact Methods of Solution: A Brief Survey.- 4. Singular Integral Equations.- 5. The Scattering Kernel and Associated Auxiliary Functions.- 6. The Surface Green Function and the Resolvent Function.- 7. The Emergent Intensity and the Source Function.- 8. Spectral Line with Continuous Absorption.- 9. Conservative Scattering: The Milne Problem.- 10. The Case Eigenfunction Expansion Method.- 11. The √ɛ-law and the Nonlinear H-Equation.- 12. The Wiener-Hopf Method.- Part II: Scattering Polarization.- 13. The Scattering of Polarized Radiation.- 14. Polarized Radiative Transfer Equations.- 15. The √ɛ-law, the Nonlinear H-Equation, and Matrix Singular Integral Equations. 16. Conservative Rayleigh Scattering: Exact Solutions.- 17. Scattering Problems with No Exact Solution I: The Auxiliary Matrices.- 18. Scattering Problems with No Exact Solution II: The Resolvent Matrix, the H-Matrix, and the I-Matrix.- Part III: Asymptotic Properties of Multiple Scattering.- 19. Asymptotic Properties of the Scattering Kernel K(τ).- 20. Large Scale Radiative Transfer Equations.- 21. The Photon Random Walk.- 22. Asymptotic Behavior of the Resolvent Function.- 23. The Asymptotics of the Diffusion Approximation.- 24. The Diffusion Approximation for Rayleigh Scattering.- 25. Anomalous Diffusion for Spectral Lines.- 26. Asymptotic Results for Partial Frequency Redistribution.

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