The use of molecular simulations and ab initio calculations to predict thermodynamic properties of molecules has become routine. Such methods rely upon an accurate representation of the molecular partition function or configurational integral, which in turn often includes a rotational symmetry number. However, the reason for including the symmetry number is unclear to many practitioners, and there is also a need for a general prescription for evaluating the symmetry numbers of flexible molecules; i.e., for molecules with thermally active internal degrees of freedom, such as internal rotors. Surprisingly, we have been unable to find any complete and convincing explanations of these important issues in textbooks or the journal literature. The...
Using the thermodynamic expression for the Soret coefficient for diluted mixtures, expressed throug...
Separation of rotational and vibrational motion is a key concept in the analysis of the dynamics of ...
A molecular potential energy surface has the symmetry properties of invariance to rotation of the wh...
Symmetry and group theory provide us with a formal method for the description of the geometry of obj...
In the customary approach to the theoretical description of the nuclear motion in molecules, the mol...
Any object with a characteristic shape possesses symmetry. Such an object could be a house, a tennis...
This book presents a range of fundamentally new approaches to solving problems involving traditional...
{http://pubs.nrc-cnrc.gc.ca/cgi-bin/rp/rp2\_book\_e?mlist2\_90. The first four chapters of the book ...
A numerical application of linear-molecule symmetry properties, described by the D ∞ h ...
The first edition, by P.R. Bunker, published in 1979, remains the sole textbook that explains the us...
Protonated methane CH$_5^+$ is unique: It is an extremely fluxional molecule. All attempts to assign...
Density functional theory is used to describe the phase behaviors of rigid molecules. The constructi...
Chemists are more used to the operational de?nition of symmetry, which crystallographers have been u...
Author Institution: Division of Pure Physics, National Research Council of Canada; Academy of Scienc...
The main goal of this book is to give a systematic description of intramolecular quantum dynamics on...
Using the thermodynamic expression for the Soret coefficient for diluted mixtures, expressed throug...
Separation of rotational and vibrational motion is a key concept in the analysis of the dynamics of ...
A molecular potential energy surface has the symmetry properties of invariance to rotation of the wh...
Symmetry and group theory provide us with a formal method for the description of the geometry of obj...
In the customary approach to the theoretical description of the nuclear motion in molecules, the mol...
Any object with a characteristic shape possesses symmetry. Such an object could be a house, a tennis...
This book presents a range of fundamentally new approaches to solving problems involving traditional...
{http://pubs.nrc-cnrc.gc.ca/cgi-bin/rp/rp2\_book\_e?mlist2\_90. The first four chapters of the book ...
A numerical application of linear-molecule symmetry properties, described by the D ∞ h ...
The first edition, by P.R. Bunker, published in 1979, remains the sole textbook that explains the us...
Protonated methane CH$_5^+$ is unique: It is an extremely fluxional molecule. All attempts to assign...
Density functional theory is used to describe the phase behaviors of rigid molecules. The constructi...
Chemists are more used to the operational de?nition of symmetry, which crystallographers have been u...
Author Institution: Division of Pure Physics, National Research Council of Canada; Academy of Scienc...
The main goal of this book is to give a systematic description of intramolecular quantum dynamics on...
Using the thermodynamic expression for the Soret coefficient for diluted mixtures, expressed throug...
Separation of rotational and vibrational motion is a key concept in the analysis of the dynamics of ...
A molecular potential energy surface has the symmetry properties of invariance to rotation of the wh...