The phrase "advanced equation" is correct and usable in written English.
It can be used in contexts related to mathematics, physics, or any field that involves complex calculations or theories.
Example: "The researchers developed an advanced equation to model the behavior of the particles in the experiment."
Alternatives: "complex equation" or "sophisticated equation".
An advanced equation of state has been developed for modeling triethylene glycol (TEG water system for glycol gas dehydration process.
This paper is concerned with the numerical properties of Runge-Kutta methods for the alternately of retarded and advanced equation x ˙ ( t ) = a x ( t ) + a 0 x ( 2 [ t + 1 2 ] ).
This paper deals with the numerical solution of the alternately of retarded and advanced equation with piecewise continuous arguments (EPCA) x ˙ ( t ) = f ( x ( t ), x ( 2 [ t + 1 2 ] ) ), (1.1).
This paper deals with the numerical properties of Runge-Kutta methods for the alternately of retarded and advanced equation x ′ ( t ) = a x ( t ) + a 0 x ( M [ t + N M ] ).
Despite the fact that an advanced equation of state such as JWL can better predict the explosive pressure, the JWL parameters for the propellant used in our verification examples are not available in the literature.
This paper deals with the numerical solutions of the alternately of retarded and advanced equation with piecewise continuous arguments (EPCA) x ′ ( t ) = f ( x ( t ), x ( M [ t + N M ] ) ), (1.1).
We study the delayed and advanced equations subject to various conditions.
Many advanced equations of state have been developed in the last decades which fulfill important needs of the industry.
A study of advanced equations (see, for example, (1.7), where τ ( t ) ≤ 0 ) can be found in the paper [14] in which results on boundedness, stability, and asymptotic representations of solutions are obtained.
Some analogies or discrepancies on the growth of the nonoscillatory solutions for the delayed and advanced equations are presented; and the coexistence with different types of nonoscillatory solutions is studied.
The turbulence closure problem at the current stage still requires experimental data for the development of advanced equations for defining the relations between the fluctuating and the mean velocity fields.
