The phrase "a technique for computing" is correct and usable in written English.
It can be used when discussing methods or approaches related to calculations, algorithms, or data processing.
Example: "The researchers developed a new technique for computing the optimal solution to the problem."
Alternatives: "a method for calculation" or "an approach to computing".
They devised a technique for computing these positions (expressed in terms of degrees of latitude and longitude, measured relative to the path of the Sun's apparent annual motion) by successively adding appropriate terms in arithmetic progression.
A separate section reports on a technique for computing multiple equilibria from the same set of primitives.
A technique for computing controllers enlarging the Domain of Attraction (DA) of equilibrium points for polynomial systems is proposed based on the maximization of the Largest Estimate of the DA LEDAA) induced by a chosen polynomial Lyapunov function.
We develop a technique for computing period integrals of noncuspidal automorphic forms.
A computational technique for computing relevant energy levels and corresponding wave functions of an electron confined by a 3D quantum dot embedded in a semiconductor matrix are studied.
We illustrate a new technique for computing the time-evolution of magnetic flux on a generally nonorthogonal computational grid of a time-dependent, arbitrary Lagrangian Eulerian magnetohydrodynamics (MHD) simulation code and apply this technique to some classical MHD test problems.
We introduce a new technique for computing shape moments.
A perturbation technique for computing normal forms is presented.
In the proposed method, a new technique for computing nonlinear terms in such problems is presented.
This paper presents an analytical technique for computing the temperature distribution within a heat-generating cylinder with anisotropic thermal conductivity subjected to spatially varying convective heat transfer coefficient due to fluid flow.
In this paper we present a new numerical technique for computing the unstable eigenfunctions of a saddle periodic orbit in a delay differential equation.
