1. Valarmathi, R. and A. Gowrisankar, 2023. On the variable order fractional calculus of fractal interpolation functions. Fract. Calc. Appl. Anal., 26: 1273-1293.
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2. Raja, V. and A. Gowrisankar, 2023. On the variable order fractional calculus characterization for the hidden variable fractal interpolation function. Fractal Fract., Vol. 7. 10.3390/fractalfract7010034.
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3. Priyanka, T.M.C., A. Agathiyan and A. Gowrisankar, 2023. Weyl-marchaud fractional derivative of a vector valued fractal interpolation function with function contractivity factors. J. Anal., 31: 657-689.
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4. Pradhan, B., A. Gowrisankar, A. Abdikian, S. Banerjee and A. Saha, 2023. Propagation of ion-acoustic wave and its fractal representations in spin polarized electron plasma. Phys. Scr., Vol. 98. 10.1088/1402-4896/acd3bf.
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5. Priyanka, T.M.C., R. Valarmathi, K. Bingi and A. Gowrisankar, 2022. On approximation properties of fractional integral for a-fractal function. Math. Probl. Eng., Vol. 2022. 10.1155/2022/6409656.
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6. Agathiyan, A., A. Gowrisankar and T.M.C. Priyanka, 2022. Construction of new fractal interpolation functions through integration method. Results Math., Vol. 77. 10.1007/s00025-022-01666-9.
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7. Priyanka, T.M.C. and A. Gowrisankar, 2021. Riemann-liouville fractional integral of non-affine fractal interpolation function and its fractional operator. Eur. Phys. J. Spec. Top., 230: 3789-3805.
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8. Priyanka, T.M.C. and A. Gowrisankar, 2021. Analysis on weyl-marchaud fractional derivative for types of fractal interpolation function with fractal dimension. Fractals, Vol. 29. 10.1142/S0218348X21502157.
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9. Gowrisankar, A., A.K. Golmankhaneh and C. Serpa, 2021. Fractal calculus on fractal interpolation functions. Fractal Fract., Vol. 5. 10.3390/fractalfract5040157.
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10. Prasad, P.K., A. Gowrisankar, A. Saha and S. Banerjee, 2020. Dynamical properties and fractal patterns of nonlinear waves in solar wind plasma. Phys. Scr., Vol. 95. 10.1088/1402-4896/ab833c.
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11. Gowrisankar, A., L. Rondoni and S. Banerjee, 2020. Can India develop herd immunity against COVID-19? Eur. Phys. J. Plus, Vol. 135. 10.1140/epjp/s13360-020-00531-4.
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12. Fataf, N.A.A., A. Gowrisankar and S. Banerjee, 2020. In search of self-similar chaotic attractors based on fractal function with variable scaling approximately. Phys. Scr., Vol. 95. 10.1088/1402-4896/ab8f45.
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13. Mohan, C.R., A. Gowrisankar, R. Uthayakumar and K. Jayakumar, 2019. Morphology dependent electrical property of chitosan film and modeling by fractal theory. Eur. Phys. J. Spec. Top., 228: 233-243.
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14. Gowrisankar, A. and M.G.P. Prasad, 2019. Riemann-liouville calculus on quadratic fractal interpolation function with variable scaling factors. J. Anal., 27: 347-363.
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15. Ramasamy, U. and G. Arulprakash, 2016. Mid-sagittal plane detection in brain magnetic resonance image based on multifractal techniques. IET Image Process., 10: 751-762.
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16. Gowrisankar, A. and R. Uthayakumar, 2016. Fractional calculus on fractal interpolation for a sequence of data with countable iterated function system. Mediterr. J. Math., 13: 3887-3906.
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