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Amit Kumar Choudhary

Researcher at Indian Institutes of Technology

Publications -  14
Citations -  140

Amit Kumar Choudhary is an academic researcher from Indian Institutes of Technology. The author has contributed to research in topics: Interval (mathematics) & Model order reduction. The author has an hindex of 6, co-authored 10 publications receiving 91 citations. Previous affiliations of Amit Kumar Choudhary include Indian Institute of Technology (BHU) Varanasi & National Institute of Technology, Kurukshetra.

Papers
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Proceedings ArticleDOI

Neural network approach for intrusion detection

TL;DR: A neural network approach is proposed to improve the alert throughput of a network and making it attack prohibitive using IDS, and is found to be more efficient in the area of Intrusion Detection.
Journal ArticleDOI

Order Reduction Techniques via Routh Approximation: A Critical Survey

TL;DR: This paper accomplishes a survey of the available Routh Approximation algorithms in their varied configuration since five decades and has prime focus on the utility of RouthApproximation.
Journal ArticleDOI

Order Reduction in z -Domain for Interval System Using an Arithmetic Operator

TL;DR: The proposed algorithm is based on utilization of Routh approximation and multiplicative operator to derive the desired numerator and denominator polynomial of reduced-order model.
Proceedings ArticleDOI

Direct truncation method for order reduction of discrete interval system

TL;DR: In this paper, a direct truncation methodology for reducing the order of large scale interval systems is presented, which is computationally simple and intuitively appealing, and is shown to reduce the complexity of large-scale interval systems.
Journal ArticleDOI

Model order reduction of discrete-time interval system based on Mikhailov stability criterion

TL;DR: This paper attempts to fulfill the requirement for analysis of higher-order interval system by introducing two different algorithms interlaced with the property of Mikhailov stability criterion, and two separate techniques compute the numerator polynomials.