Everything about Debye model
Method in physics
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 heat in a solid. It treats the vibrations of the atomic lattice (heat) as phonons in a box in contrast to the Einstein solid model, which treats the solid as many individual, non-interacting quantum harmonic oscillators. The Debye model correctly predicts the low-temperature dependence of the heat capacity of solids, which is proportional to the cube of temperature – the Debye T 3 law. Similarly to the Einstein photoelectron model, it recovers the Dulong–Petit law at high temperatures. Due to simplifying assumptions, its accuracy suffers at intermediate temperatures. Wikipedia →
🧭 Start here: a 6-step reading path
- Read the overview: Debye modelA 5-minute orientation
- Skim a recent paper: Engineering Dielectric Genes in Debye Relaxation Model toward Frequency‐Band‐Reliant Electromagnetic ResponsesInfluential work since 2022
- Pick up a classic book: NanosystemsThe most-reprinted book on the subject
- Read the landmark paper: High-throughput computational screening of thermal conductivity, Debye temperature, and Grüneisen parameter using a quasiharmonic Debye modelCited 308 times
- Go sideways: Zero soundA closely related topic
- Go sideways: Mathieu waveletA closely related topic
📖 Definitions
No dictionary entry for this exact phrase.
🏆 Landmark papers (most cited)
High-throughput computational screening of thermal conductivity, Debye temperature, and Grüneisen parameter using a quasiharmonic Debye model
Modified Debye model parameters of metals applicable for broadband calculations
Anharmonic correlated Einstein-model Debye-Waller factors
Dielectric response of materials: extension to the Debye model
Generalized Grüneisen Parameters in the Anisotropic Debye Model
Anisotropic Debye model for the thermal boundary conductance
Langevin-Debye Model for Nonlinear Electrostatic Screening of Solvated Ions
Anharmonic correlated Debye model Debye–Waller factors
🆕 Influential since 2022
Engineering Dielectric Genes in Debye Relaxation Model toward Frequency‐Band‐Reliant Electromagnetic Responses
New Electrical Conductivity Model for Electrolyte Solutions Based on the Debye–Hückel–Onsager Theory
Distribution of Relaxation Times: Debye Length Distribution vs Electrode Polarization by a Cole−Cole Relaxation Model
Terahertz Dielectric Characterization of Three-Dimensional Organotypic Treated Basal Cell Carcinoma and Corresponding Double Debye Model
Scrutinizing the Debye plasma model: Rydberg excitons unravel the properties of low-density plasmas in semiconductors
📚 Books worth reading
NanosystemsK. Eric Drexler · 1992
Strongly Interacting Matter in Magnetic FieldsDmitri Kharzeev · 2013
Study notes for Statistical Physics A concise, unified overview of the subject · 2013
Study notes for Statistical Physics A concise, unified overview of the subject · 2013
Study notes for Statistical Physics A concise, unified overview of the subjectW. David McComb · 2013
Study notes for Statistical Physics A concise, unified overview of the subjectW. David McComb · 2013
Study notes for Statistical PhysicsW. David McComb · 2015
Study notes for Statistical PhysicsW. David McComb · 2015
Ranked by number of editions on Open Library, a rough measure of how lasting a book is.
🔗 Related topics
- 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…
- Mathieu wavelet The Mathieu equation is a linear second-order differential equation with periodic coefficients. The French mathematician, E. Léonard Mathieu, first introduced…
- Plasma parameters Plasma parameters define various characteristics of a plasma, an electrically conductive collection of charged and neutral particles of various species…
- Legendre wavelet In functional analysis, compactly supported wavelets derived from Legendre polynomials are termed Legendre wavelets or spherical harmonic wavelets. Legendre…
- Lindhard theory In condensed matter physics, Lindhard theory is a method of calculating the effects of electric field screening by electrons in a solid. It is based on…
- Meyer wavelet The Meyer wavelet is an orthogonal wavelet proposed by Yves Meyer. As a type of a continuous wavelet, it has been applied in a number of cases, such as…
- Burgers vortex In fluid dynamics, the Burgers vortex or Burgers–Rott vortex is an exact solution to the Navier–Stokes equations governing viscous flow, named after Jan…
- Matrix t-distribution In statistics, the matrix t-distribution (or matrix variate t-distribution) is the generalization of the multivariate t-distribution from vectors to matrices…