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Titlebook: Intelligent Systems Technologies and Applications; Volume 1 Stefano Berretti,Sabu M. Thampi,Praveen Ranjan Sri Conference proceedings 2016

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Feature Selection for Heart Rate Variability Based Biometric Recognition Using Genetic Algorithmor of 101 features in addition to the useful ones, may definitely have irrelevant and redundant features. Therefore features selection becomes a crucial step before classification is attempted and feature selection from a large feature sets, cannot be done arbitrarily. The main intention of this art
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Personalized Multi-relational Matrix Factorization Model for Predicting Student Performancehown using over five hundred thousand records from Knowledge Discovery dataset provided by Data Mining and Knowledge Discovery competition that the proposed approach attains a much higher accuracy and lower error(Root Mean Square Error and Mean Absolute Error) compared to the existing models.
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An Analysis of Best Player Selection Key Performance Indicator: The Case of Indian Premier League (Iming players using customized method of their performance analysis in earlier matches, assembling a decent playing eleven for any match using revolutionary methods and deciding batting order in an efficient manner.
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ensively discussed, and several examples of geodesics are presented with illustrations. Chapter 4 starts with a simple and elegant proof of Stokes’ theorem for a domain.  Then the Gauss–Bonnet. .theorem, the ma978-981-15-1738-9978-981-15-1739-6Series ISSN 1615-2085 Series E-ISSN 2197-4144
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ensively discussed, and several examples of geodesics are presented with illustrations. Chapter 4 starts with a simple and elegant proof of Stokes’ theorem for a domain.  Then the Gauss–Bonnet. .theorem, the ma978-981-15-1738-9978-981-15-1739-6Series ISSN 1615-2085 Series E-ISSN 2197-4144
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Chakravarthi Jada,Anil Kumar Vadathya,Anjumara Shaik,Sowmya Charugundla,Parabhaker Reddy Ravula,Kranensively discussed, and several examples of geodesics are presented with illustrations. Chapter 4 starts with a simple and elegant proof of Stokes’ theorem for a domain.  Then the Gauss–Bonnet. .theorem, the ma978-981-15-1738-9978-981-15-1739-6Series ISSN 1615-2085 Series E-ISSN 2197-4144
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P. M. Hisham,D. Pravena,Y. Pardhu,V. Gokul,B. Abhitej,D. Govind
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