Theoretical modeling of vibrational spectra in the liquid phase / Martin Thomas.
2017
QD96.V53
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Title
Theoretical modeling of vibrational spectra in the liquid phase / Martin Thomas.
Author
ISBN
9783319496283 (electronic book)
331949628X (electronic book)
9783319496276
3319496271
331949628X (electronic book)
9783319496276
3319496271
Publication Details
Cham : Springer, 2017.
Language
English
Description
1 online resource.
Item Number
10.1007/978-3-319-49628-3 doi
Call Number
QD96.V53
Dewey Decimal Classification
543/.54
660
660
Summary
This thesis provides a comprehensive description of methods used to compute the vibrational spectra of liquid systems by molecular dynamics simulations. The author systematically introduces theoretical basics and discusses the implications of approximating the atomic nuclei as classical particles. The strengths of the methodology are demonstrated through several different examples. Of particular interest are ionic liquids, since their properties are governed by strong and diverse intermolecular interactions in the liquid state. As a novel contribution to the field, the author presents an alternative route toward infrared and Raman intensities on the basis of a Voronoi tessellation of the electron density. This technique is superior to existing approaches regarding the computational resources needed. Moreover, this book presents an innovative approach to obtaining the magnetic moments and vibrational circular dichroism spectra of liquids, and demonstrates its excellent agreement with experimental reference data.
Note
"Doctoral thesis accepted by the University of Bonn, Germany."
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Includes bibliographical references.
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Access limited to authorized users.
Digital File Characteristics
text file PDF
Series
Springer theses.
Available in Other Form
Print version: 9783319496276
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Table of Contents
Introduction
Theoretical Background
Methodological Developments
Applications
Conclusion and Outlook
Computational Details
Mathematical Derivations
The Method of Imaginary Time Propagation.
Theoretical Background
Methodological Developments
Applications
Conclusion and Outlook
Computational Details
Mathematical Derivations
The Method of Imaginary Time Propagation.