The phrase "reformulate it as" is grammatically correct and can be used in written English.
It is typically used when you want to explain something in a different way or restate it in a clearer or simpler manner. Here is an example: Original sentence: "I couldn't comprehend the complex instructions." Reformulated sentence: "I struggled to understand the complicated directions."
Since the main result of [5] is one of the basic motivations for the research presented here, we reformulate it as follows.
The weighted total least squares (WTLS) solution to the generalized EIV model is firstly derived through Euler Lagrange method and then we reformulate it as a classical least squares problem.
To solve the problem, we reformulate it as a minimum cost flow problem plus several bounded variables.
In view of the structure of the problem, we reformulate it as an integer linear optimization model and propose an iterative optimization approach.
In the next lemma, we further analyze the right-hand side of the inequality (4.4) and reformulate it as the sum of some quadratic terms.
We first build an integer linear programming model with many 0 1 binary and non-negative integer decision variables, after then reformulate it as a train path-choice model for providing an easier train-based Lagrangian relaxation decomposition mechanism based on the construction of space-time discretized network extending from node-cell-based rail network.
In late 2008, Mr. Mason and a few colleagues reformulated it as a deals shop.
Christina Ricci's face in this movie has an unearthly quality, as if the Wachowskis have found some way of disassembling every molecule of her body and reformulating it as digital pixels.
This differential equation is numerically solved by reformulating it as a nonlinear least-squares problem.
To overcome the limitations of this ecological identity as a simple accounting tool with proportional linear effects, Dietz and Rosa first reformulated it as a stochastic model labeled STIRPAT (stochastic impacts by regression on population, affluence, and technology) in 1994 [11].
There have been attempts to improve the recovery of low spatial frequency information in the context of the TIE by reformulating it as a total-variation optimization problem, [19, 20]; however, these approaches require a piecewise constant phase.
