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 sub-parametric transformations
Cite this Research Publication : T.V. Smitha, K.V.Nagaraja, Sarada Jayan,MATLAB 2D Higher-order triangle mesh generator with finite element applications using sub-parametric transformations, Advances in Engineering Software,Vol.115,pp.327-356(January2018), IF: 4.8
Publisher : Advances in Engineering Software
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
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 two-dimensional regions with Parabolic edges
Cite this Research Publication : K.V.Nagaraja,SaradaJayan,“Generalized Gaussian quadrature rules over two-dimensional regions with Parabolic edges”, International Journal of Computer Mathematics,Vol.89,No.12,August2012,1631-1640
Publisher : International Journal of Computer Mathematics
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