On the Minimal Norms of Polynomial Proje tions

Determination of a Matrix Function in the Form of f(A)=g(q(A)) Where g(x) Is a Transcendental Function and q(x) Is a Polynomial Function of Large Degree Using the Minimal Polynomial

Matrix functions are used in many areas of linear algebra and arise in numerical applications in science and engineering. In this paper, we introduce an effective approach for determining matrix function f(A)=g(q(A)) of a square matrix A, where q is a polynomial function from a degree of m and also function g can be a transcendental function. Computing a matrix function f(A) will be time- consu...

Mining for High Dimensional Clusters using Proje tions and Visualizations

Finding Motifs Using Random Proje tions

Proje tions of Binary Linear Codes onto Larger Fields

Results of Just - In - Time Browsing for Digital

Last year, We des ribed \Just-In-Time Browsing," (JITB) a method we are developing at B.Y.U. for qui kly browsing large olle tions of digital images over the Internet, and demonstrated its potential usefulness for browsing digital mi ro lm. This year, we (brie y) review the main te hni al details of the proje t methods and then we present the results of the JITB proje t and a demo of a working ...