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We propose a new technique for the solution of such inverse problems.
This paper presents a numerical technique for the solution of (multi-dimensional) population balance models.
Therefore, an efficient and reliable technique for the solution of them is too important.
Therefore, a reliable and efficient technique for the solution of them is too important.
A new gridding technique for the solution of partial differential equations in spherical geometry is presented.
Papamichael and Whiteman [4] also developed a cubic spline technique for the solution of one-dimensional heat conduction equation.
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For example, al-Bīrūnī developed new algebraic techniques for the solution of third-degree equations, drew a subtle distinction between the motion of the solar apogee and the motion of precession, and explored many other applied mathematical techniques to achieve much higher precision and ease of use of tabulated astronomical results.
Different techniques for the solution of inverse heat conduction problem (IHCP) can be found in literature.
We describe some techniques for the solution of elliptic and time-dependent PDEs on composite meshes.
Mohanty et al. [26 35] have also used different techniques for the solution of one-dimensional nonlinear wave equations.
The comprehensive reviews on the use of various programming techniques for the solution of seawater intrusion management problem of coastal aquifers have been provided in this paper.
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