Raman Spectroscopy [E-Book] : Theory and Practice / edited by Herman A. Szymanski.
Raman Spectroscopy, Volume 1, was conceived to provide integrated and comprehensive coverage of all aspects of the field by a group of specialists. However, in the three years since the first volume was published much important work has been done. Since Volume 1 was very well received, this second v...
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Full text |
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Personal Name(s): | Szymanski, Herman A., editor |
Imprint: |
Boston, MA :
Springer,
1970
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Physical Description: |
IX, 221 p. online resource. |
Note: |
englisch |
ISBN: |
9781468430271 |
DOI: |
10.1007/978-1-4684-3027-1 |
Subject (LOC): |
- 1 Vibrational Rules of Selection and Polarization: Their Practical Uses and Limitations
- Vibrational Selection Rules
- Polarization Rule for Raman Scattering
- Predictions from the Rules
- Rough Estimates of Fundamental Frequencies
- Simple Examples of Structure Determination
- Complications and Limitations
- Further Examples
- Concluding Comments
- References
- 2 Developments in the Theories of Vibrational Raman Intensities
- Vibronic Expansion Approach
- Ground-State Approach
- Appendix A
- Appendix B
- Appendix C
- References
- 3 Raman Spectroscopy with Laser Excitation
- Experimental Techniques
- Methods and Results for Amorphous Media
- Methods and Results for Crystals
- Conclusion
- References
- 4 Low-Frequency Raman Spectra of Liquids
- Experimental Methods
- Results
- Future
- References
- 5 High- and Low-Temperature Raman Spectroscopy
- High-Temperature Techniques
- Low-Temperature Techniques
- Molten Salts and Other High-Temperature Systems
- Results from Low-Temperature Studies
- Assessment of Results
- References
- 6 Raman Spectroscopy with Poor Scatterers
- Definition of Poorly Scattering Sample
- Instrumentation Considerations
- Sample Improvement
- References
- Appendix Comments on the Derivation of the Dispersion Equation for Molecules
- The Zeroth-Order Problem
- Quantum Description of the Radiation Field
- The Interaction Term
- The Dispersion Equation
- The Molecular Polarizability
- Remarks
- References.