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Dr. Sarada Jayan

Asst. Professor, Mathematics, School of Engineering, Bengaluru

Qualification: BSc, MSc, Ph.D
j_sarada@blr.amrita.edu
Ph: 9448455760
Sarada Jayan's Google Scholar Profile
Research Interest: Finite Element Methods (FEM), Numerical Analysis, Numerical Integration, Operations Research, Optimization Techniques

Bio

Dr. Sarada Jayan is with Amrita since 2002. She did her M.Sc. from I.I.T.Madras and Ph.D. in Numerical Analysis from Amrita Vishwa Vidyapeetham, Bengaluru. Her areas of interest include Optimization Techniques, Numerical Analysis and Finite Element Methods.

Publications

Journal Article

Year : 2020

An accurate UWB based localization system using modified leading edge detection algorithm

Cite this Research Publication : S. Pala, Sarada Jayan, and Dr. Dhanesh G. Kurup, “An accurate UWB based localization system using modified leading edge detection algorithm”, Ad Hoc Networks Volume, vol. 97, 102017, 2020.

Publisher : Ad Hoc Networks

Year : 2019

Accurate higher order automated unstructured triangular meshes for airfoil designs in aerospace applications using parabolic arcs

Cite this Research Publication : S. Devi, Nagaraja, K. V., Smitha, T. V., and Sarada Jayan, “Accurate higher order automated unstructured triangular meshes for airfoil designs in aerospace applications using parabolic arcs”, Aerospace Science and Technology , vol. 88, 405-420., 2019.

Publisher : Aerospace Science and Technology

Year : 2018

MATLAB 2D higher-order triangle mesh generator with finite element applications using subparametric transformations

Cite this Research Publication : T. V. Smitha, Nagaraja, K. V., and Sarada Jayan, “MATLAB 2D higher-order triangle mesh generator with finite element applications using subparametric transformations”, Advances in Engineering Software, vol. 115, pp. 327-356, 2018.

Publisher : Advances in Engineering Software,

Year : 2017

Generalized Gaussian quadrature rules over an n-dimensional ball

Cite this Research Publication : Sarada Jayan and Dr. K.V. Nagaraja, “Generalized Gaussian quadrature rules over an n-dimensional ball”, Pakistan Journal of Biotechnology, vol. 14, no. 3, pp. 423-428, 2017.


Publisher : Pakistan Journal of Biotechnology,

Year : 2016

An optimal numerical integration method over a lune by using an efficient transformation technique

Cite this Research Publication : Sarada Jayan and Dr. K.V. Nagaraja, “An optimal numerical integration method over a lune by using an efficient transformation technique”, Proceedings of the Jangjeon Mathematical Society, vol. 19, pp. 486-492, 2016

Publisher : Proceedings of the Jangjeon Mathematical Society

Year : 2015

A General and Effective Numerical Integration Method to Evaluate Triple Integrals Using Generalized Gaussian Quadrature

Cite this Research Publication : Sarada Jayan and Dr. K.V. Nagaraja, “A General and Effective Numerical Integration Method to Evaluate Triple Integrals Using Generalized Gaussian Quadrature”, Procedia Engineering, vol. 127, pp. 1041–1047, 2015.

Publisher : Procedia Engineering

Year : 2015

Numerical Integration over Three-Dimensional Regions Bounded by One or More Circular Edges

Cite this Research Publication : Sarada Jayan and Dr. K.V. Nagaraja, “Numerical Integration over Three-Dimensional Regions Bounded by One or More Circular Edges”, Procedia Engineering, vol. 127, pp. 347–353, 2015.

Publisher : Procedia Engineering

Year : 2015

Numerical integration over irregular domains using generalized Gaussian quadrature

Cite this Research Publication : Sarada Jayan and Dr. K.V. Nagaraja, “Numerical integration over irregular domains using generalized Gaussian quadrature”, Proceedings of the Jangjeon Mathematical Society, vol. 18, pp. 21–30, 2015.


Publisher : Proceedings of the Jangjeon Mathematical Society

Year : 2015

Effective numerical integration formulae to evaluate multiple integrals using generalized gaussian quadrature

Cite this Research Publication : Sarada Jayan, “Effective numerical integration formulae to evaluate multiple integrals using generalized gaussian quadrature”, 2015.

Year : 2014

Numerical integration over n-dimensional cubes using generalized gaussian quadrature

Cite this Research Publication : Sarada Jayan and Dr. K.V. Nagaraja, “Numerical integration over n-dimensional cubes using generalized gaussian quadrature”, Proceedings of the Jangjeon Mathematical Society, vol. 17, pp. 63-69, 2014.

Publisher : Proceedings of the Jangjeon Mathematical Society

Year : 2012

Generalized Gaussian quadrature rules over regions with parabolic edges

Cite this Research Publication : Dr. K.V. Nagaraja and Sarada Jayan, “Generalized Gaussian quadrature rules over regions with parabolic edges”, International Journal of Computer Mathematics, vol. 89, pp. 1631-1640, 2012.

Publisher : International Journal of Computer Mathematics

Year : 2011

Generalized Gaussian quadrature rules over two-dimensional regions with linear sides

Cite this Research Publication : Sarada Jayan and Dr. K.V. Nagaraja, “Generalized Gaussian quadrature rules over two-dimensional regions with linear sides”, Applied Mathematics and Computation, vol. 217, pp. 5612-5621, 2011.

Publisher : Applied Mathematics and Computation

Year : 2011

Generalized Gaussian quadrature rules over two-dimensional regions with linear edges 2011

Cite this Research Publication : Sarada Jayan and Nagaraja, K. V., “Generalized Gaussian quadrature rules over two-dimensional regions with linear edges 2011”, Applied Mathematics and Computations, vol. 217, pp. 5612–5621, 2011.

Publisher : Applied Mathematics and Computations

Conference Paper

Year : 2018

A Parallelized Method for Global Single Variable Optimization

Cite this Research Publication : S. M. Bhat, S. Nikhil, Vineetha Jain, Sarada Jayan, and Dr. Dhanesh G. Kurup, “A Parallelized Method for Global Single Variable Optimization”, in Biennial International Conference on Power and Energy Systems: Towards Sustainable Energy (PESTSE), Amrita School of Engineering, Bengaluru, 2018.


Publisher : PESTSE

Conference Proceedings

Year : 2020

Chaotic Hooke-Jeeves Algorithm using Cubic map with MATLAB code

Cite this Research Publication : M. Vallabhaneni, Madulla, B., Sarada Jayan, and R. Subramani, “Chaotic Hooke-Jeeves Algorithm using Cubic map with MATLAB code”, IEEE International Conference for Innovation in Technology (INOCON). IEEE, Bangluru, India, 2020.


Publisher : IEEE International Conference for Innovation in Technology

Year : 2020

Application of Aspiration Level Model in determining QoS for an EV battery charging station

Cite this Research Publication : M. Suri, Raj, N., Dr. K. Deepa, and Sarada Jayan, “Application of Aspiration Level Model in determining QoS for an EV battery charging station”, International Conference on Smart Technologies in Computing, Electrical and Electronics (ICSTCEE). IEEE, Bengaluru, India, 2020.

Publisher : IEEE

Year : 2019

An extension of golden section algorithm for n-variable functions with MATLAB code

Cite this Research Publication : S. G Rani, Sarada Jayan, and Kallur, N., “An extension of golden section algorithm for n-variable functions with MATLAB code”, IOP Conference Series Materials Science and Engineering, vol. 577:012175. 2019.

Publisher : IOP Conference Series Materials Science and Engineering,

Year : 2019

2D Higher order triangular mesh generation in irregular domain for finite element analysis using MATLAB

Cite this Research Publication : S. Devi, Dr. K.V. Nagaraja, Sarada Jayan, and Smitha, T. V., “2D Higher order triangular mesh generation in irregular domain for finite element analysis using MATLAB”, IOP Conference Series: Materials Science and Engineering, vol. 577. IOP Publishing, p. 012132, 2019.


Publisher : IOP Conference Series: Materials Science and Engineering, IOP Publishing,

Year : 2018

Automated Mesh Generation Using Curved Cubic Triangular Elements for a Circular Domain with a Finite Element Implementation

Cite this Research Publication : T. V. Smitha, Dr. K.V. Nagaraja, and Sarada Jayan, “Automated Mesh Generation Using Curved Cubic Triangular Elements for a Circular Domain with a Finite Element Implementation”, Materials Today: Proceedings, vol. 5. pp. 25203-25211, 2018.

Publisher : Materials Today: Proceedings,

Year : 2017

The use of higher order parabolic arcs for the computation of cutoff wavenumbers for TM modes in arbitrary shaped waveguides

Cite this Research Publication : T. Darshi Panda, Nagaraja K V, Kurup, D. G., V. Naidu, K., and Sarada Jayan, “The use of higher order parabolic arcs for the computation of cutoff wavenumbers for TM modes in arbitrary shaped waveguides”, International Conference on Communication and Signal Processing (ICCSP). IEEE, Melmaruvathur, India, 2017.

Publisher : IEEE

Year : 2017

Application of quintic order parabolic arcs in the analysis of waveguides with arbitrary cross-section

Cite this Research Publication : D. T. Panda, Dr. K.V. Nagaraja, V. Naidu, K., and Sarada Jayan, “Application of quintic order parabolic arcs in the analysis of waveguides with arbitrary cross-section”, in Proceedings of the International Conference on Communication and Electronics Systems, ICCES 2016, 2017.

Publisher : Proceedings of the International Conference on Communication and Electronics Systems

Qualification
Degree University Year
B.Sc. Mathematics Calicut University 2000
M.Sc. Mathematics I.I.T. Madras 2002
Ph.D. Amrita Vishwa Vidhyapeetham 2014
Professional Appointments
Year Affiliation
Lecturer (2002) Amrita Institute of Science and Technology, Amritapuri
Lecturer (2003 – 2004) Amrita School of Engineering, Amritapuri
Assistant Professor (selection Grade)2004 – till date Amrita School of Engineering, Bengaluru
Research & Management Experience
  • 12 years of research experience
Major Research Interests
  • Numerical Analysis and Optimization
Membership in Professional Bodies
  • Member of ISTAM
Courses taught
  • Single Variable Calculus
  • Multi-Variable Calculus
  • Ordinary Differential Equations
  • Partial Differential Equations
  • Laplace Transforms
  • Vector Calculus
  • Matrix Algebra
  • Linear Algebra
  • Optimization Techniques
  • Probability and Statistics
  • Probability and Random Processes
  • Numerical Methods
  • Optimization Techniques
  • Queueing Theory
  • Mathematics for Intelligent Systems
Student Guidance
Research scholars
Sl.No. Name of the Student(s) Topic Status – Ongoing/Completed Year of Completion
1. Sandhya Rani Chaotic Optimization Algorithms Ongoing
2. Simi K. Numerical Optimization Ongoing
3. Arundhati Ghosh Game Theoretic Approach Towards Customer Lifetime Value Optimization Ongoing
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