Particular algorithm of ordering Uolsha basis functions

A modified LLL algorithm for change of ordering of Grobner basis

In this paper, a modied version of LLL algorithm, which is a an algorithm with output-sensitivecomplexity, is presented to convert a given Grobner basis with respect to a specic order of a polynomialideal I in arbitrary dimensions to a Grobner basis of I with respect to another term order.Also a comparison with the FGLM conversion and Buchberger method is considered.

Tuning Shape Parameter of Radial Basis Functions in Zooming Images using Genetic Algorithm

Image zooming is one of the current issues of image processing where maintaining the quality and structure of the zoomed image is important. To zoom an image, it is necessary that the extra pixels be placed in the data of the image. Adding the data to the image must be consistent with the texture in the image and not to create artificial blocks. In this study, the required pixels are estimated ...

Ordering as a Basis of Priorities Indefault

A kernel independent fast multipole algorithm for radial basis functions

We present a fast multipole algorithm for the evaluation of pairwise interaction through the radial basis functions such as 1/r, ffiffiffiffiffiffiffiffiffiffiffiffiffiffi r2 þ a2 p and 1= ffiffiffiffiffiffiffiffiffiffiffiffiffiffi r2 þ a2 p (with a > 0) in both two and three dimensions. Our algorithm is an extension of the kernel independent fast multipole method presented in Ying et al. [L. Y...

Clustering Test Ordering Algorithm

Vertex orderings have been successfully applied to problems in netlist clustering, for system partitioning and layout [2] [20]. We present a vertex ordering construction that encompasses most reasonable graph traversals. Two parameters { an attraction function and a window { provide the means for achieving various graph traversals and addressing particular clustering requirements. We then use d...