【摘 要】
：
The talk is aimed at discussion of the structure of tori and the related objects like the Weyl groups and roots in Cremona groups and affine Cremona groups.
【出 处】
：
2012年本质维数和克里摩拿群国际学术研讨会
论文部分内容阅读
The talk is aimed at discussion of the structure of tori and the related objects like the Weyl groups and roots in Cremona groups and affine Cremona groups.
其他文献
Most standard objects in numerical algorithms are vectors and matrices.However,they are often considered as d-dimensional arrays or tensors.Therefore,one ma
Graph realization is to determine the locations/positions of a set of points under incomplete pair-wise Euclidean distance information,which can be formulat
In this talk,the cubic spherical optimization problems,including the cubic one-spherical/two-spherical/three-spherical optimization problems,are discussed.W
The concept of tensor is a higher order generalization of vector and matrix.Because tensor methods take into account the inherent high-dimensional structure
In this talk we propose a quadratically convergent algorithm for finding the largest eigenvalue of a nonnegative homogeneous polynomial map where the Newton
Many important spectral properties of nonnegative matrices have recently been successfully extended to higher order nonnegative tensors based on the H-eigen
The main aim of this talk is to develop iterative methods for solving a set of sparse non-negative tensor equations arising from information sciences such a
In this lecture,we discuss some basic theory of projectively flat Finsler metrics.We describe non-trivial examples of projective Finsler metrics satisfying
Tensors are used to collect data according to different "modes" or dimensions.Decomposing them is often used to extract intrinsic information hidden in this
The quantum entanglement problem is a central problem in quantum physics.A geometric measure of the entanglement of a general m-partite state can be describ