A New Algorithm for Osculatory Rational Interpolation.
A new algorithm for the SVD of a long product of matrices and the stability of products.
A new approach for finding weaker conditions for the convergence of Newton's method
The Newton-Kantorovich hypothesis (15) has been used for a long time as a sufficient condition for convergence of Newton's method to a locally unique solution of a nonlinear equation in a Banach space setting. Recently in [3], [4] we showed that this hypothesis can always be replaced by a condition weaker in general (see (18), (19) or (20)) whose verification requires the same computational cost. Moreover, finer error bounds and at least as precise information on the location of the solution can...
A new approach for simultaneous shape and topology optimization based on dynamic implicit surface function
A new approach for simultaneous shape and topology optimization based on dynamic implicit surface function
A new approach for the analysis of Vortex Methods in two and three dimensions
A new approach for the solution of the electrostatic potential differential equations.
A new approach to estimate the critical constant of selection procedures.
A New Approach to Fuzzy Arithmetic
This work shows an application of a generalized approach for constructing dilation-erosion adjunctions on fuzzy sets. More precisely, operations on fuzzy quantities and fuzzy numbers are considered. By the generalized approach an analogy with the well known interval computations could be drawn and thus we can define outer and inner operations on fuzzy objects. These operations are found to be useful in the control of bioprocesses, ecology and other domains where data uncertainties exist.* This work...
A new approach to nonsinusoidal steady-state power system analysis.
A new approach to solve a nonlinear wave equation.
A new approach to the problem of constructing recurrence relations for the Jacobi coefficients
A New Bayesian Approach to Quality Control Charts.
A new block triangular preconditioner for three-by-three block saddle-point problem
In this paper, to solve the three-by-three block saddle-point problem, a new block triangular (NBT) preconditioner is established, which can effectively avoid the solving difficulty that the coefficient matrices of linear subsystems are Schur complement matrices when the block preconditioner is applied to the Krylov subspace method. Theoretical analysis shows that the iteration method produced by the NBT preconditioner is unconditionally convergent. Besides, some spectral properties are also discussed....
A new branch and bound algorithm for project scheduling with resource constraints
A new class of semi-parametric estimators of the second order parameter.
A New Class of Variational Problems Arising in the Modeling of Elastic Multi-Structures.
A new conservative difference scheme for the general Rosenau-RLW equation.
A new conservative finite difference scheme for Boussinesq paradigm equation
A family of nonlinear conservative finite difference schemes for the multidimensional Boussinesq Paradigm Equation is considered. A second order of convergence and a preservation of the discrete energy for this approach are proved. Existence and boundedness of the discrete solution on an appropriate time interval are established. The schemes have been numerically tested on the models of the propagation of a soliton and the interaction of two solitons. The numerical experiments demonstrate that the...
A new constrained formulation of the Maxwell system