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Exact(12)
We then present a primal dual algorithm for this problem by solving this system of strongly semismooth equations.
After having determined the functions Ψ+ and Ψ− by solving this system of integral equations numerically, the function P is found from the functional equation in question.
The determination of these coefficients by solving this system can be done in two ways.
By solving this system, we obtain the exact solutions of Eq. (2.8).
By solving this system we can obtain the approximate solution of equation (31) according to equation (34).
end{aligned} (12) Then we can obtain the unknown vector C by solving this system through the well-known Newton iterative method with the aid of Matlab.
Similar(48)
Then, a set of filter coefficients can be easily obtained by simply solving this system of linear equations.
By solving this algebraic system natural frequencies of circular cylindrical shells made of fibrous composite materials with different fibre angles are evaluated.
The interpolation weights can be obtained by solving this linear system of equations.
The coefficients (c_{j}^{n}) in the approximate solution (20) can be determined by solving this linear system.
end{cases} By solving this linear system and using the inverse Laplace transform, we get begin{cases} underline{y} x,alpha)= (alpha-1 cosh(x)+(1-2alpha)sinh alpha-1 coshrac{x^{2}}{2}-2x -3, overline{y}(x,alpha)= 2(1-alpha)cosh(x)+ 1-2alpha sinh(x)+2e^{x}-frac{x^{2}}{2}-2x -3.
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by creating this system
by transforming this system
by abusing this system
by interrogating this system
by choosing this system
by following this system
by solving this mystery
by building this system
by solving this expression
by using this system
by solving this boundary
by solving this integral
by solving this optimisation
by solving this set
by solving this equation
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com