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- XUZHOU CHEN, MOODY T CHU
- 1996

An inverse eigenvalue problem, where a matrix is to be constructed from some or all of its eigenvalues, may not have a r e a l-v alued solution at all. An approximate solution in the sense of least squares is sometimes desirable. Two t ypes of least squares problems are formulated and explored in this paper. In spite of their diierent appearance, the two… (More)

This paper presents a recursive procedure to compute the Moore-Penrose inverse of a matrix A. The method is based on the expression for the Moore-Penrose inverse of rank-one modified matrix. The computational complexity of the method is analyzed and a numerical example is included. A variant of the algorithm with lower computational complexity is also… (More)

- Lu He, Yan Luo, Rui Liu, Hengyong Yu, Yu Cao, Xuzhou Chen +1 other
- HPEC
- 2015

- Yan Luo, Xuzhou Chen, Jie Wang
- JNW
- 2013

—How to efficiently map the nodes and links in a given virtual network (VN) to those in the substrate network (SN) so that the residual substrate network (RSN) can host as many VN requests as possible is a major challenge in virtual network embedding. Most research has developed heuristic algorithms with interactive or two-stage methods. These methods,… (More)

In this paper, we describe an approach of using a PC based robot (PCRob) for teaching advanced topic course in pattern recognition and computer vision. Unlike most of the robots where only the microprocessors are used, the robot we design and build uses mini PC and off-the-shelf peripherals to provide the computing power in order to process some… (More)

- XUZHOU CHEN, JUN JI
- 2011

In this paper, we study the Moore-Penrose inverse of a symmetric rank-one perturbed matrix from which a finite method is proposed for the minimum-norm least-squares solution to the system of linear equations Ax = b. This method is guaranteed to produce the required result.

For an invertible diagonal matrix D , the convergence of the power scaled matrix sequence N N D A is investigated. As a special case, necessary and sufficient conditions are given for the convergence of N N D T , where T is triangular. These conditions involve both the spectrum as well as the diagraph of the matrix T. The results are then used to… (More)

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