Eigenvalues of tridiagonal matrix using Strum Sequence and Gerschgorin theorem
Journal Title: International Journal on Computer Science and Engineering - Year 2011, Vol 3, Issue 12
Abstract
In this paper, computational efficient technique is proposed to calculate the eigenvalues of a tridiagonal system matrix using Strum sequence and Gerschgorin theorem. The proposed technique is applicable in various control system and computer engineering applications.
Authors and Affiliations
T. D. Roopamala , S. K. Katti
Classification of Indian Stock Market Data Using Machine Learning Algorithms
Classification of Indian stock market data has always been a ertain appeal for researchers. In this paper, first time ombination of three supervised machine learning algorithms, lassification and regression tree (CART...
Current Research Work on Routing Protocols for MANET: A Literature Survey
Mobile ad hoc networks (MANETs) are autonomously self-organized networks without infrastructure support. In a mobile ad hoc network, nodes move arbitrarily; therefore the network may experience rapid and unpredictable to...
Secured, Authenticated Communication Model for Dynamic Multicast Groups
Secure Multicast networks forms the backbone for many web and multimedia applications such as Interactive TV, Teleconference etc. The main challenge for secure multicast is scalability, efficiency and authenticity. A co...
Extraction of Radiology Reports using Text mining
In this paper, we propose a text mining system to extract and use the information in radiology reports. The system consists of three main modules: medical finding extractor, report and image retriever. The medical findin...
Automatic Detection of ECG R-R Interval using Discrete Wavelet Transformation
Detection of QRS-complexes takes an important role in the analysis of ECG signal, based on which the number of heart beats and an irregularity of a heart beat through R-R interval can be determined. Since an ECG may be o...