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Everything about Vibrational partition function
The vibrational partition function traditionally refers to the component of the canonical partition function resulting from the vibrational degrees of freedom of a system. The vibrational partition function is only well-defined in model systems where the vibrational motion is relatively uncoupled with the system's other degrees of freedom. Wikipedia →
🧭 Start here: a 6-step reading path
- Read the overview: Vibrational partition functionA 5-minute orientation
- Skim a recent paper: Computation of vibrational partition function: a comparative analysis between Poisson summation and classical limitInfluential work since 2022
- Pick up a classic book: Parallel Programming in C with MPI and OpenMPThe most-reprinted book on the subject
- Read the landmark paper: A simple approximation for the vibrational partition function of a hindered internal rotationCited 345 times
- Go sideways: Mathieu waveletA closely related topic
- Go sideways: Rotational partition functionA closely related topic
📖 Definitions
No dictionary entry for this exact phrase.
🗂️ The subject at a glance
🏆 Landmark papers (most cited)
A simple approximation for the vibrational partition function of a hindered internal rotation
Calculation of converged rovibrational energies and partition function for methane using vibrational–rotational configuration interaction
Methyl radical:ab initioglobal potential surface, vibrational levels and partition function
Vibrational partition functions calculated from limited information
One-dimensional anharmonic oscillator: Quantum versus classical vibrational partition functions
Converged vibrational energy levels and quantum mechanical vibrational partition function of ethane
Vibrational Partition Function for the Multitemperature Theories of High-Temperature Flows of Gases and Plasmas
Rigorous factorization method of the vibrational and rotational contributions to the ro-vibrational partition function
🆕 Influential since 2022
Computation of vibrational partition function: a comparative analysis between Poisson summation and classical limit
Vibrational Partition Functions from Bond Order and Populations Relationships
Ro-Vibrational and Pure Vibrational Partition Functions and Thermodynamic Properties in an Eckart-like Potential Model
📚 Books worth reading
Parallel Programming in C with MPI and OpenMPMichael J. Quinn · 2003
Fundamental aspects of plasma chemical physicsM. Capitelli · 2012
Matrices in engineering problemsMarvin J. Tobias · 2011
Chemical Physics of Free MoleculesNorman H. March · 1993- 📕Fuzzy systems and data mining IIITaiwan) FSDM (Conference) (2017 Hualien · 2017
- 📕ICTE 2015China) International Conference On Transportation Engineering (5th 2015 Dalian Shi · 2015
ICACIEM 2017 · 2017
Ranked by number of editions on Open Library, a rough measure of how lasting a book is.
🔗 Related topics
- Mathieu wavelet The Mathieu equation is a linear second-order differential equation with periodic coefficients. The French mathematician, E. Léonard Mathieu, first introduced…
- Rotational partition function In chemistry, the rotational partition function relates the rotational degrees of freedom to the rotational part of the energy. The total canonical partition…
- Debye model In thermodynamics and solid-state physics, the Debye model is a method developed by Peter Debye in 1912 to estimate phonon contribution to the specific…
- Quasi-harmonic approximation The quasi-harmonic approximation is a phonon-based model of solid-state physics used to describe volume-dependent thermal effects, such as the thermal…
- Vibration of plates The vibration of plates is a special case of the more general problem of mechanical vibrations. The equations governing the motion of plates are simpler…
- Vibrational temperature The vibrational temperature is commonly used in thermodynamics, to simplify certain equations. It has units of temperature and is defined as θ vib = h…
- Quantum Boltzmann equation The quantum Boltzmann equation, also known as the Uehling–Uhlenbeck equation, is the quantum mechanical modification of the Boltzmann equation, which gives…
- Zero sound Zero sound is the name given by Lev Landau in 1957 to the unique quantum vibrations in quantum Fermi liquids. The zero sound can no longer be thought of…