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Zaky et al. [19] proposed the Jacobi wavelets collocation approach based on the Jacobi wavelets operational matrix of V-OF derivative for solving a general class of V-OF differential equations arising in turbulent fluid dynamics.
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A general design for the relaxed proximal point algorithm using the notion of A-maximal-relaxed accretiveness is developed, and then the convergence analysis for this algorithm in the context of solving a general class of nonlinear inclusion problems is examined along with some other results of interest involving A-maximal-relaxed accretive mappings in a real Banach space setting.
To solve a general class of elliptic operator equations, Cohen et al. (2001) [2] designed two adaptive wavelet algorithms that yield an approximate solution with error O(N−s).
The combination of these two notions results in an algorithm which can solve a general class of PFDE efficiently and accurately by means of an O(n3) algorithm for solving the Sylvester Matrix Equation (over an m×n grid with m∼n).
Recently, Lu and Zhang [ 11] presented a penalty decomposition method for solving a more general class of ℓ0-constrained and ℓ0-regularized minimization problems.
The Cauchy problem with data of finite energy is solved for a general class of non-timelike surfaces.
We solve a disturbance rejection problem for a general class of heterodirectional 1-D linear hyperbolic partial differential equations (PDEs).
During the past two years, general methods for obtaining these eigenvalue distributions were developed, applying for a general class of random matrices.
This paper introduces boundary controllers for a general class of non-linear string actuator systems.
A novel H∞ filter design methodology has been presented for a general class of nonlinear systems.
The methodology is derived for a general class of systems illustrated using numerical simulations.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com