S. Sivasundaram

Dr. S. Sivasundaram


Research Focus & Metrics

Academic Career Length

17Years (2010-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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31 October 2023 in International Journal of Mathematics and Computer in Engineering
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SSS. Sivasundaram
S. Sivasundaram
AKAjay Kumar
Ajay Kumar
RSRatnesh Kumar Singh
Ratnesh Kumar Singh
This work studies the first equation of the Kadomtsev-Petviashvili (KP) hierarchy. The sine-Gordon expansion method (SGEM) and the rational SGEM (RSGEM) are applied to the governing model. RSGEM is the developed version of SGEM. New complex travelling wave solutions, logarithmic and complex function properties are obtained. Several simulations such as 2D, 3D and contour surfaces of the obtained results are plotted. Physical meanings of these solutions are also reported. Strain conditions are also extracted.

31 January 2021 in Nonlinear Dynamics
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IJImad Jaradat
Imad Jaradat
MAMarwan Alquran
Marwan Alquran
SSS. Sivasundaram
S. Sivasundaram
Dumitru BaleanuDumitru Baleanu
Dumitru Baleanu

9 September 2017 in Fractal and Fractional
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Journal Article
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DVD. Vivek
D. Vivek
KKKanagarajan K
Kanagarajan K
SSS. Sivasundaram
S. Sivasundaram
In this paper, we study the dynamics and stability of thermistor problem for Hilfer fractional type. Classical fixed point theorems are utilized in deriving the results.

30 April 2010 in Nonlinear Analysis: Real World Applications
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Bashir AhmadBashir Ahmad
Bashir Ahmad
SSS. Sivasundaram
S. Sivasundaram

28 August 2018 in Fractional Calculus and Applied Analysis
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Journal Article
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Vivek DVivek D
Vivek D
KKKanagarajan K
Kanagarajan K
SSS. Sivasundaram
S. Sivasundaram

1 January 2018 in Journal of Mathematics and Statistics
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SASaïd Abbas
Saïd Abbas
MBMouffak Benchohra
Mouffak Benchohra
SSS. Sivasundaram
S. Sivasundaram
In this study, we present some results concerning the existence of weak solutions for some coupled systems of Hadamard fractional differential equations involving the both retarded and advanced arguments. Our results are obtained by using fixed point theory and the technique of measure of weak noncompactness.