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Using this method, the system of fractional partial differential equations has been reduced to solving a system of algebraic equations.
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Subsequently, the cases where 12 are reduced to solving the Eqs.
Observer design is reduced to solving linear matrix inequalities for the observer gain matrices.
The branched crack problem is reduced to solving three singular integral equations.
Fourier and Laplace transforms are applied and the thermal and mechanical problems are reduced to solving singular integral equations.
In a symplectic space, the critical torsion and buckling mode are reduced to solving the symplectic eigenvalue and eigensolution, respectively.
The paper presents an observer design procedure that is reduced to solving a set of linear matrix inequalities.
Subsequently, the critical load and buckling mode are reduced to solving the symplectic eigenvalue and eigensolution, respectively.
Applying the Fourier transform technique, the boundary-value problem is reduced to solving three coupling singular integral equations.
The mixed boundary value problem is reduced to solving a pair of simultaneous singular integral equations which have finally been solved numerically by using Jacobi polynomials.
Intersection problems are fundamental in computational geometry, geometric modeling and design and manufacturing applications, and can be reduced to solving polynomial systems.
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CEO of Professional Science Editing for Scientists @ prosciediting.com