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A globally convergent Levenberg–Marquardt method for the least [formula omitted]-norm solution of nonlinear inequalities
Ma C.A globally convergent Levenberg-Marquardt method for the least l2-norm solution of nonlinear inequalities[J].Appl Math Comput,2008 (206):133-140...
文献获取A globally convergent Levenberg-Marquardt method for the least Formula Not Shown -norm solution of nonlinear inequalities
Ma C.A globally convergent Levenberg-Marquardt method for the least l2-norm solution of nonlinear inequalities[J].Appl Math Comput,2008 (206):133-140...
A globally convergent Levenberg–Marquardt method for the least -norm solution of nonlinear inequalities
Changfeng Ma.A globally convergent Levenberg–Marquardt method for the least l 2 -norm solution of nonlinear inequalities[J]. Applied Mathematics and ...
On a global superconvergence of the gradient of linear triangular elements
We study a simple superconvergent scheme which recovers the gradient when solving a second-order elliptic problem in the plane by the usual linear eleme...
Superconvergent patch recovery of finite‐element solution and a posteriori L2 norm error estimate
In the paper we present a superconvergent patch recovery technique for obtaining higher-order-accurate finite-element solutions and thus a postprocessed...
A superconvergent HDG method for the Incompressible Navier-Stokes Equations on general polyhedral meshes
We present a superconvergent hybridizable discontinuous Galerkin (HDG) method for the steady-state incompressible Navier-Stokes equations on general pol...
TWO FINITE-ELEMENT SCHEMES FOR STEADY CONVECTIVE HEAT TRANSFER WITH SYSTEM ROTATION AND VARIABLE THERMAL PROPERTIES
We develop standard and mixed finite-element schemes for steady convective heat transfer with system rotation, temperature-dependent density and viscosi...
A Fast Learning Algorithm for Blind Data Fusion Using a Novel L-2-Norm Estimation
In this paper, a novel L2-norm estimation method for blind data fusion under noisy environments is proposed and a fast learning algorithm is developed t...
ON THE SUPERCONVERGENCE OF A HYBRIDIZABLE DISCONTINUOUS GALERKIN METHOD FOR THE CAHN-HILLIARD EQUATION
We propose a hybridizable discontinuous Galerkin (HDG) method with the convex -concave splitting temporal discretization for solving the Cahn-Hilliard e...
A superconvergent HDG method for the Incompressible Navier-Stokes Equations on general polyhedral meshes
We present a superconvergent hybridizable discontinuous Galerkin (HDG) method for the steady-state incompressible Navier-Stokes equations on general polyhedral meshes. For arbitrary conforming polyhedral mesh, we use polynomials of de...
