V
V. K. Jayaraman
Researcher at National Chemical Laboratory
Publications - 25
Citations - 2091
V. K. Jayaraman is an academic researcher from National Chemical Laboratory. The author has contributed to research in topics: Ant colony optimization algorithms & Support vector machine. The author has an hindex of 17, co-authored 24 publications receiving 1877 citations. Previous affiliations of V. K. Jayaraman include Indian Institute of Technology Kharagpur & Savitribai Phule Pune University.
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An ant colony approach for clustering
TL;DR: This paper presents an ant colony optimization methodology for optimally clustering N objects into K clusters which employs distributed agents which mimic the way real ants find a shortest path from their nest to food source and back.
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CAMP: a useful resource for research on antimicrobial peptides
TL;DR: The Collection of Anti-Microbial Peptides (CAMP) is a free online database that has been developed for advancement of the present understanding on antimicrobial peptides.
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Ant Colony Approach to Continuous Function Optimization
TL;DR: An ant colony optimization framework has been compared and shown to be a viable alternative approach to other stochastic search algorithms and can be successfully used for large-scale process optimization.
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Knowledge incorporated support vector machines to detect faults in Tennessee Eastman Process
TL;DR: A support vector machine with knowledge incorporation is applied to detect the faults in Tennessee Eastman Process, a benchmark problem in chemical engineering and the results on binary as well as multiple fault detection justify the use of knowledge incorporation.
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Ant colony framework for optimal design and scheduling of batch plants
TL;DR: In this article, the ant colony optimisation paradigm is used for the optimal design of batch chemical processes and illustrates it by solving the combinatorial optimisation problem of multiproduct batch scheduling and the continuous function optimization problem for the design of multi-product plant with single product campaigns and horizon constraints.