1996
DOI: 10.1139/v96-216
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1996 Noranda Award Lecture Thermal properties of solids: Étude in three-part anharmony

Abstract: Abstract:The harmonic oscillator is a useful starting point for understanding many intermolecular interactions, and it successfully predicts many properties. However, anharmonic terms in the interaction potential are responsible for several observed phenomena. This review summarizes our recent experimental investigations of three thermal properties of molecular solids that result from anharrnonic intermolecular interactions, viz. thermal expansion, Griineisen parameters, and thermal conductivity.Key words: anh… Show more

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Cited by 4 publications
(3 citation statements)
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“…Even though bonds anharmonicity is usually considered as a simple perturbation to the harmonic case, it has a very significant influence on the physical behavior of materials. As a matter of fact, only anharmonicity can explain thermal expansion or the finite value of thermal conductivity [48] and the same goes for the Raman shifts of equation (1). The vibration frequency of a "bond-simulating" harmonic spring is indeed proportional to k , where k is the so-called "harmonic force constant" and does not depend on the bond length (l b ).…”
Section: Young's Modulus and "Raman Microextensometry"mentioning
confidence: 86%
“…Even though bonds anharmonicity is usually considered as a simple perturbation to the harmonic case, it has a very significant influence on the physical behavior of materials. As a matter of fact, only anharmonicity can explain thermal expansion or the finite value of thermal conductivity [48] and the same goes for the Raman shifts of equation (1). The vibration frequency of a "bond-simulating" harmonic spring is indeed proportional to k , where k is the so-called "harmonic force constant" and does not depend on the bond length (l b ).…”
Section: Young's Modulus and "Raman Microextensometry"mentioning
confidence: 86%
“…In spite of its very significant influence on the physical behaviour of materials (only it can explain thermal expansion or the finite value of thermal conductivity [421]), anharmonicity is often considered as a simple perturbation: in what is referred to as the ''quasi-harmonic'' approximation, one considers that Eqs. (37) and (38) are applicable to real potentials.…”
Section: The Mechanical Characterization Of Nanophases By Micro-ramanmentioning
confidence: 99%
“…i 0 is the "stress-free wavenumber" and S i ε expressed in units of cm Ϫ1 /%, is a direct measure of bond anharmonicity. 3,4 If the investigated material obeys the "elastic deformation theory," then…”
Section: Introductionmentioning
confidence: 99%