differential equations, the mth-degree caloric polynomial (or heat polynomial) is a "parabolically m-homogeneous" polynomial Pm(x, t) that satisfies the heat...

Brahmagupta polynomials Caloric polynomial Charlier polynomials Chebyshev polynomials Chihara–Ismail polynomials Cyclotomic polynomials Dickson polynomial Ehrhart...

led to much further work on heat equations in Riemannian geometry. Caloric polynomial Curve-shortening flow Diffusion equation Parabolic partial differential...

heat capacity and the dynamic viscosity of liquids. The heat-capacity polynomial uses 4 parameters, and the viscosity equation only 2. In both cases the...

or second order systems. These include mechanical, electrical, fluidic, caloric, and torsional systems. This is because the fundamental physical quantities...

National Institute of Standards and Technology. Retrieved 2024-07-31. Polynomial curve fits to Table 2.1. R. R. Rogers; M. K. Yau (1989). A Short Course...

a sophisticated, if speculative, description of gases based on the old caloric theory of heat, to which younger scientists such as Poisson were less committed...

V , T ) = p V − n R T = 0. {\displaystyle f(p,V,T)=pV-nRT=0.} If the calorically perfect gas approximation is used, then the ideal gas law may also be...

(c) an equation of state (EOS), such as the ideal gas law; and, (d) a caloric equation of state relating temperature with quantities such as enthalpy...

tabulated for virtually all known substances, and is commonly expressed as a polynomial function of temperature. The heat content of an ideal gas is independent...

Positive systems Radial basis function Root locus Signal-flow graphs Stable polynomial State space representation Steady state Transient state Underactuation...