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Paul Dhayabaran, A.
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C. Henry Amirtharaj. (2007) Generalized STWS technique for higher order time-varying singular systems. International Journal of Computer Mathematics 84:3, pages 395-402.
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B. Sepehrian & M. Razzaghi. (2003) State Analysis Of Time-Varying Singular Bilinear Systems By Single-Term Walsh Series. International Journal of Computer Mathematics 80:4, pages 413-418.
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K. Murugesan, D. Paul Dhayabaran & E. C. Henry Amirtharaj. (2002) A study of second-order state-space systems of time-invariant and time-varying transistor circuits using the STWS technique. International Journal of Electronics 89:4, pages 305-315.
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K. Murugesan,
D. Paul Dhayabaran & David J. Evans. (2000) Analysis of non-linear singular system from fluid dynamics using extended runge-kutta methods. International Journal of Computer Mathematics 76:2, pages 239-266.
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K. Murugesan,
D. Paul Dhayabaran & David J. Evans. (1999) Analysis of second order multivariate linear system using single term walsh series technique and runge kutta method. International Journal of Computer Mathematics 72:3, pages 367-374.
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K. Balachandran &
K. Murugesan. (1992) Optimal control of singular systems via single-term walsh series. International Journal of Computer Mathematics 43:3-4, pages 153-159.
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K. Balachandran &
K. Murugesan. (1991) Numerical solution of a singular nonlinear system from fluid dynamics. International Journal of Computer Mathematics 38:3-4, pages 211-218.
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Articles from other publishers (13)
Rohul Amin, Shah Nazir & Iván García‐Magariño. (2020) Efficient sustainable algorithm for numerical solution of nonlinear delay Fredholm‐Volterra integral equations via Haar wavelet for dense sensor networks in emerging telecommunications. Transactions on Emerging Telecommunications Technologies 33:2.
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R. Chandra Guru Sekar & K. Murugesan. (2017) Numerical Solutions of Non-Linear System of Higher Order Volterra Integro-Differential Equations using Generalized STWS Technique. Differential Equations and Dynamical Systems 29:3, pages 609-621.
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Rohul Amin, Kamal Shah, Muhammad Asif & Imran Khan. (2020) Efficient numerical technique for solution of delay Volterra-Fredholm integral equations using Haar wavelet. Heliyon 6:10, pages e05108.
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R. Chandra Guru Sekar & K. Murugesan. (2016) Numerical Solutions of Delay Volterra Integral Equations Using Single-term Walsh Series Approach. International Journal of Applied and Computational Mathematics 3:3, pages 2409-2421.
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R. Chandra Guru Sekar, V. Balakumar & K. Murugesan. (2015) Method of Solving Linear System of Volterra Integro-Differential Equations Using the Single Term Walsh Series. International Journal of Applied and Computational Mathematics 3:2, pages 549-559.
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R. Chandra Guru Sekar & K. Murugesan. (2016) System of linear second order Volterra integro-differential equations using Single Term Walsh Series technique. Applied Mathematics and Computation 273, pages 484-492.
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V. Balakumar & K. Murugesan. (2014) Single-Term Walsh Series method for systems of linear Volterra integral equations of the second kind. Applied Mathematics and Computation 228, pages 371-376.
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S. Sekar & K. Prabakaran. (2011) Single Term Haar Wavelet Series Method for the Solution of Time Varying Singular Systems. Single Term Haar Wavelet Series Method for the Solution of Time Varying Singular Systems.
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N.M. Bujurke, S.C. Shiralashetti & C.S. Salimath. (2009) An application of single-term Haar wavelet series in the solution of nonlinear oscillator equations. Journal of Computational and Applied Mathematics 227:2, pages 234-244.
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N. M. Bujurke, C. S. Salimath & S. C. Shiralashetti. (2007) Numerical solution of stiff systems from nonlinear dynamics using single-term Haar wavelet series. Nonlinear Dynamics 51:4, pages 595-605.
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A. Emimal Kanaga Pushpam, D. Paul Dhayabaran & E.C. Henry Amirtharaj. (2006) Numerical solution of higher order systems of IVPs using generalized STWS technique. Applied Mathematics and Computation 180:1, pages 200-205.
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M. Razzaghi & B. Sepehrian. (2016) Single-Term Walsh Series Direct Method for the Solution of Nonlinear Problems in the Calculus of Variations. Journal of Vibration and Control 10:7, pages 1071-1081.
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