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Molecular spectra --- Diatomic molecules --- Spectrum analysis.

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Atomic structure. --- Bonding in solids. --- Chemical bonds. --- Diatomic molecules. --- Electronic properties. --- Polyatomic molecules. --- Transition-metal complexes.

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Diatomic molecules consist of only two atoms. In this book, the authors describe how quantum mechanics can be used to predict diatomic molecule spectra in a gaseous state by discussing the calculation of their spectral line intensities. The book provides a comprehensive overview on diatomic molecule fundamentals before emphasising the applications of spectroscopy predictions in analysis of experimental data. With over 30 years of experience in measurements and quantitative analysis of recorded data, the authors communicate valuable references to any academic engaged in the field of spectroscopy and the book serves as a comprehensive guide to anyone with a genuine interest in the subject.

Quantum theory. --- Diatomic molecules. --- Quantum physics (quantum mechanics & quantum field theory). --- SCIENCE / Physics / Quantum Theory.

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This book is written for graduate students just beginning research, for theorists curious about what experimentalists actually can and do measure, and for experimentalists bewildered by theory. It is a guide for potential users of spectroscopic data, and uses language and concepts that bridge the frequency-and time-domain spectroscopic communities. Key topics, concepts, and techniques include: the assignment of simple spectra, basic experimental techniques, definition of Born-Oppenheimer and angular momentum basis sets and the associated spectroscopic energy level patterns (Hund's

Diatomic molecules. --- Molecular spectroscopy. --- Perturbation (Quantum dynamics) --- Perturbation theory, Quantum mechanical --- Perturbation (Mathematics) --- Quantum theory --- Spectroscopy, Molecular --- Spectrum analysis --- Molecular spectra --- Molecules

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 The General Theory of Relativity: A Mathematical Exposition will serve readers as a modern mathematical introduction to the general theory of relativity. Throughout the book, examples, worked-out problems, and exercises (with hints and solutions) are furnished. Topics in this book include, but are not limited to: • tensor analysis • the special theory of relativity • the general theory of relativity and Einstein’s field equations • spherically symmetric solutions and experimental confirmations • static and stationary space-time domains • black holes • cosmological models • algebraic classifications and the Newman-Penrose equations • the coupled Einstein-Maxwell-Klein-Gordon equations • appendices covering mathematical supplements and special topics Mathematical rigor, yet very clear presentation of the topics make this book a unique text for both university students and research scholars. Anadijiban Das has taught courses on Relativity Theory at The University College of Dublin, Ireland; Jadavpur University, India; Carnegie-Mellon University, USA; and Simon Fraser University, Canada. His major areas of research include, among diverse topics, the mathematical aspects of general relativity theory. Andrew DeBenedictis has taught courses in Theoretical Physics at Simon Fraser University, Canada, and is also a member of The Pacific Institute for the Mathematical Sciences. His research interests include quantum gravity, classical gravity, and semi-classical gravity.

Diatomic molecules. --- General relativity (Physics). --- Quantum theory. --- General relativity (Physics) --- Physics --- Physical Sciences & Mathematics --- Atomic Physics --- Mathematics --- Mathematics. --- Relativistic theory of gravitation --- Relativity theory, General --- Physics. --- Global analysis (Mathematics). --- Manifolds (Mathematics). --- Mathematical physics. --- Gravitation. --- Cosmology. --- Classical and Quantum Gravitation, Relativity Theory. --- Mathematical Physics. --- Mathematical Applications in the Physical Sciences. --- Global Analysis and Analysis on Manifolds. --- Gravitation --- Relativity (Physics) --- Global analysis. --- Analysis, Global (Mathematics) --- Differential topology --- Functions of complex variables --- Geometry, Algebraic --- Geometry, Differential --- Topology --- Astronomy --- Deism --- Metaphysics --- Physical mathematics --- Field theory (Physics) --- Matter --- Antigravity --- Centrifugal force --- Properties