The phrase "approach the solution" is correct and usable in written English.
You can use it when you are discussing the process of addressing or dealing with a problem. For example, "The team needed to come up with an innovative way to approach the solution to the software problem."
Motivated by iterations (1.3), (1.11) and (1.14), we will construct a new iteration to approach the solution of (1.15).
The elitist model is also used for an effective evolution strategy and the creeping random search method is adopted in order to approach the solution with high accuracy.
A small number of such iterations are sufficient to approach the solution, because Δ i, h has an almost constant value of 1 for low β i, h, e.g., lower than approximately -4.5 in Figure 5.
IPMs follow this central path approximately and approach the solution of (1) as μ → 0. For given ( x ; s ) : = ( x 0 ; s 0 ), by applying Newton's method to the system (2), we have the Newton-system as follows: − M Δ x + N Δ s = 0, S Δ x + X Δ s = μ e − x s. (3).
IPMs follow the central path approximately and approach the solution of (1.1) as μ → 0. For given ( x, s ) : = ( x 0, s 0 ), by applying Newton's method to the system (2.1), we have the following Newton system: − M Δ x + Δ s = 0, S Δ x + X Δ s = μ e − x s, (2.2).
If we set (C=bigcap_{i=1}^{m}operatorname{Fix}(T_{i})) and (Q=bigcap_{j=1}^{n}operatorname{Fix}(S_{j})), a natural problem arises: could we use iterative algorithm (1.2) to approach the solution of the split common fixed point problem (1.3)?
If the solutions of the relevant formulae or equations of the theory Tf are such that for small values of ε they smoothly approach the solutions of the corresponding formulas in Tc, then Schema R will hold.
The framework is that a cool start-up solves a real problem, approaches the solution in a unique way, has reach, is ambitious, executes tirelessly, focuses on the customer and has a catchy brand.
The optimization problem is thus iteratively approaching the solution for the ideal l0-norm objective function.
We notice that the solution of Equations 7 and 8 approaches the solution for the constant surface temperature as γ → ∞.
Dashed points are a sequence of solutions approaching the solution of the resonant problem at ν 1 from the right (see proof of Theorem 1.4).
