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Wave Optics in Infrared Spectroscopy : Theory, Simulation, and Modeling.

Knovel General Engineering & Project Administration Academic Available online

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Knovel Optics and Photonics Academic Available online

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Format:
Book
Author/Creator:
Mayerhöfer, Thomas G.
Language:
English
Subjects (All):
Infrared spectroscopy.
Physical optics.
Physical Description:
1 online resource (402 pages)
Edition:
1st ed.
Place of Publication:
San Diego : Elsevier Science & Technology, 2024.
Summary:
Wave Optics in Infrared Spectroscopy by Thomas G. Mayerhöfer explores the theoretical and practical aspects of infrared spectroscopy with a strong foundation in wave optics. The book covers topics such as scalar and vector theories, reflection and transmission of waves, dispersion relations, and tensorial theory. It delves into the mathematical modeling and simulation of infrared spectra, providing insights into the interaction of light with matter. Aimed at researchers and practitioners in fields like chemistry, physics, and materials science, the book seeks to enhance understanding of molecular dynamics through advanced optical techniques. Generated by AI.
Contents:
Intro
Wave Optics in Infrared Spectroscopy: Theory, Simulation, and Modeling
Copyright
Dedication
Contents
Foreword
Preface
Part I: Scalar theory
Chapter 1: What is wrong with absorbance?
References
Chapter 2: Transition from the Bouguer-Beer-Lambert approximation to wave optics and dispersion theory
2.1. The electric field and the electric displacement
2.2. The magnetic field and the magnetic induction
2.3. Maxwells equations in simplified form
2.3.1. 1st equation-Gausss law
2.3.2. 2nd equation-Faradays law of induction
2.3.3. 3rd equation-Gausss law for magnetism
2.3.4. 4th equation-Amperes circuital law
2.4. Deriving the wave equation
2.5. One-dimensional and harmonic waves
2.6. Harmonic molecular vibrations and the dielectric function
2.7. The Kramers-Kronig relations
2.8. The influence of absorption on the electromagnetic waves
2.9. Reflection and transmission at an interface separating two scalar media under normal incidence
2.10. Transmission through a thick slab suspended in vacuum
2.11. Transmission through a thin slab suspended in vacuum
2.12. Transmission through a layer on a substrate suspended in vacuum
2.13. Scalar and vector fields
2.14. Further reading
Chapter 3: The electromagnetic field
3.1. Maxwells relations
3.2. Boundary conditions
3.3. Energy density and flux
3.4. The wave equation
3.5. Polarized waves
3.6. Further reading
Chapter 4: Reflection and transmission of plane waves
4.1. Reflection and transmission at an interface separating two scalar media under normal incidence
4.2. Reflection and transmission at an interface separating two scalar semiinfinite media under nonnormal incidence
4.2.1. s-Polarized light
4.2.2. p-Polarized light.
4.2.3. Calculation of reflectance and transmittance
4.2.4. Example: Dependence of the reflectance from the angle of incidence
4.3. Reflection and transmission at an interface separating two scalar media under nonnormal incidence-absorbing media
4.4. Reflection and transmission at an interface separating two scalar media under nonnormal incidence-Total/internal ref ...
4.5. Reflection and transmission at an interface separating two scalar media under nonnormal incidence-Matrix formalism
4.5.1. Matrix formulation for s-polarized waves at a single interface
4.5.2. Matrix formulation for p-polarized waves at a single interface
4.5.3. Combined matrix formulation for waves at a single interface
4.5.4. A layer sandwiched by two semiinfinite media
4.5.5. Arbitrary number of layers
4.5.6. Calculating the electric field strengths of a layered medium-Coherent layers
4.5.7. Incoherent layers
4.5.8. Mixed coherent and incoherent layers
4.5.9. Calculating the electric field strengths of a layered medium-Mixed coherent-incoherent multilayers
4.6. Further reading
Chapter 5: Dispersion relations
5.1. Dispersion relation-Uncoupled oscillator model
5.2. Excursus: Lorentz profile vs. Lorentz oscillator
5.3. Excursus: Dispersion relations and Beers approximation
5.4. Dispersion relation-Coupled oscillator model
5.5. Dispersion relation-Semi-empirical four-parameter models
5.5.1. Berreman-Unterwal model
5.5.2. Kim oscillator
5.5.3. Classical model with frequency-dependent damping constant
5.5.4. Classical model with complex oscillator strength
5.5.5. Convolution model
5.6. Dispersion relation-Inverse dielectric function model
5.7. Dispersion relation-Drude model
5.8. Kramers-Kronig relations and sum rules
5.8.1. The basics.
5.8.2. Determination of the optical constants directly from transmittance or reflectance
5.8.3. The sum rules
5.8.4. The dielectric and the refractive index background
5.9. Further reading
Chapter 6: Deviations from the (Bouguer-)Beer-Lambert approximation
6.1. Transmittance of a slab embedded in vacuum/air
6.2. Transmittance of a free-standing film embedded in vacuum/air
6.3. Reflection of a layer on a highly reflecting substrate-Transflection
6.4. Transmission of a layer on a transparent substrate
6.5. Attenuated total reflection
6.6. Mixing rules
6.7. How to correct the deviations and to obtain a wave-optics conform solution
6.7.1. Correction of the apparent absorbance
6.7.2. Dispersion analysis
6.8. Further reading
Chapter 7: Additional insights gained by wave optics and dispersion theory
7.1. Infrared refraction spectroscopy
7.2. Surface-enhanced infrared absorption (SEIRA)
7.3. Investigation of coupling effects
7.3.1. Indirect coupling
7.3.2. Direct coupling of oscillators
7.3.3. Strong coupling between vibrations and the electric field-Polaritons
7.4. Further reading
Chapter 8: 2D correlation analysis
8.1. Basics
8.2. Smart error sum
8.3. 2T2D smart error sum
8.4. Further reading
Chapter 9: Chemometrics
9.1. Introduction
9.2. Classical least squares (CLS) regression
9.3. Inverse least squares (ILS) regression
9.4. Principal component analysis (PCA)/principal component regression (PCR)
9.5. Multivariate curve resolution (MCR)-alternating least squares (ALS)
9.6. Further reading
Chapter 10: Spectral mixing rules
10.1. Introduction
10.2. Lorentz-Lorenz theory
10.3. Maxwell-Garnett approximation
10.4. Bruggeman approximation
10.5. The Bergman representation.
10.5.1. Dipole interactions and resulting polarization in many-particle systems
10.5.2. Basic properties of the spectral density
10.5.3. Percolation
10.5.4. Dependence of the effective dielectric function on concrete spectral densities
10.6. Microheterogeneity and size dependence of spectral features
10.7. Further reading
Part II: Tensorial theory
Chapter 11: What is wrong with linear dichroism theory
Chapter 12: Reflection and transmission of plane waves from and through anisotropic media-Generalized 4x4 matrix formalism
12.1. Berremans formalism: Maxwell equations and constitutive relations
12.2. Berremans formalism: Calculation of the refractive indices and the polarization directions
12.3. Yehs formalism: Maxwell equations and constitutive relations
12.4. Yehs formalism: Calculation of the refractive indices and the polarization directions
12.5. The transfer matrix
12.6. The treatment of singularities
12.6.1. Degenerate eigenvalues
12.6.2. Singular form of the Dynamical Matrix
12.7. The calculation of reflectance and transmittance coefficients
12.8. Simplifications for special cases
12.8.1. Nonmagnetic (μ=1), dielectric anisotropic (εij=εji) material and normal incidence
12.8.2. Nonmagnetic (μ=1), dielectric (εij=εji) monoclinic material-a-c-plane
12.8.3. Nonmagnetic (μ=1), dielectric uniaxial (εij=εji, εa=εb) material
12.8.4. Nonmagnetic (μ=1), dielectric (εij=εji) uniaxial or orthorhombic material with principal orientations
12.8.5. Nonmagnetic (μ=1), biisotropic medium
12.9. Further reading
Chapter 13: Dispersion relations-Anisotropic oscillator models
13.1. Cubic crystal system
13.2. Optically uniaxial: Tetragonal, hexagonal, and trigonal crystal systems
13.3. Orthorhombic crystals
13.4. Monoclinic crystals.
13.5. Triclinic crystals
13.6. Generalized oscillator models
13.7. Further reading
Chapter 14: Dispersion analysis of anisotropic crystals-Examples
14.1. Optically uniaxial crystals
14.2. Orthorhombic crystals
14.3. Monoclinic crystals
14.4. Excursus: Perpendicular modes
14.5. Triclinic crystals
14.6. Generalized dispersion analysis
14.7. Further reading
Chapter 15: Polycrystalline materials
15.1. How to calculate reflectance and transmittance for random orientation
15.2. Optical properties of randomly oriented polycrystalline materials with large crystallites compared to those consist ...
15.3. Large crystallites and nonrandom orientation
15.4. Further reading
Chapter 16: Vibrational circular dichroism
16.1. Introduction
16.2. Calculating the spectra of chiral materials
16.3. Chiral dispersion analysis
16.4. Further reading
Index
Back Cover.
Notes:
Description based on publisher supplied metadata and other sources.
Part of the metadata in this record was created by AI, based on the text of the resource.
ISBN:
9780443220326
0443220328
OCLC:
1436834484

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