The phrase "a fixed equation" is correct and usable in written English.
It can be used in contexts related to mathematics, science, or any field where a specific equation is established and does not change.
Example: "In physics, a fixed equation can help predict the behavior of certain systems under defined conditions."
Alternatives: "a constant equation" or "an established equation".
Dancers have weigh-ins, when they are evaluated according to a fixed equation that factors in body fat, frame and height and has a six-pound weight range.
Blood pH, partial pressure of carbon dioxide (CO2), and serum bicarbonate concentration are chemically related to one another by a fixed equation, and the key determinant of blood pH is the ratio of dissolved CO2 to bicarbonate in the serum.
Many important nonlinear problems of mathematics reduce to nonlinear functional equations such as nonlinear integral equations and boundary value problems for nonlinear ordinary or partial differential equations which can be translated in terms of a fixed point equation T x = x for a given nonlinear mapping T on a Banach space or a metric space.
Then our system is now represented as a fixed point equation of the following form:,.
The Krasnonsel'ski -Mann (K-M) iteration algorithm [1, 2] is used to solve a fixed point equation (1.1).
The fixed point method approach to solve the SFP (1.1) is based on the fact that the SFP (1.1) can be formulated as a fixed point equation.
We view the main problem in the paper as a problem of finding an optimal approximate solution of a fixed point equation.
By transforming the complementarity constraints into a fixed point equation with projection type, we propose an l 1 regularization projection minimization model for relaxation.
Many problems can be formulated as a fixed point equation (1.1) with a nonexpansive and thus K-M algorithm (1.2) applies.
The generalized Ulam-Hyers stability and well-posedness of a fixed point equation via α-admissible mappings in b-metric spaces are given.
The generalized Ulam-Hyers stability and well-posedness of a fixed point equation for these classes in the framework of b-metric spaces are proved.
