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Akademický článek

Transformation invariant features of space curves and its application in classification problems

Autor: D. Vignesh, T. Palanisamy

Publikováno v: Journal of Applied Science and Engineering, Vol 27, Iss 7, Pp 2895-2902 (2024)

The invariance property of curves under scaling, rotation and translation has been elaborately studied by research fraternity working on four-bar linkage mechanism. In fact, the authors detect that this invariance property will be useful in image cla

Externí odkaz: https://doaj.org/article/c62d71b20a9a4a0ca3e8a3d9247c3cba

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Akademický článek

Invariance Of Geometry Of Planar Curves Using Atypical Wavelet Coefficients

Autor: D. Vignesh, T. Palanisamy

Publikováno v: Journal of Applied Science and Engineering, Vol 26, Iss 5, Pp 731-737 (2022)

The relationship between a curve and scaled, rotated and translated version is often not evident in terms of their sample points. However it is significant to note that the research fraternity working on linkage mechanism found this relationship usef

Externí odkaz: https://doaj.org/article/bd0b2f454dd34e8c91fa8b3a27ce359f

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Akademický článek

Investigation of artificial neural network performance in the aerosol properties retrieval

Autor: Nishi Srivastava, D. Vignesh, Nisheeth Saxena

Publikováno v: Journal of Water and Climate Change, Vol 12, Iss 6, Pp 2814-2834 (2021)

Aerosols are an integral part of Earth's climate system and their effect on climate makes this field a relevant research problem. The artificial neural network (ANN) technique is an upcoming technique in different research fields. In the current work

Externí odkaz: https://doaj.org/article/f1833868710d4a6fbd5c6c1abbcf01ed

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Akademický článek

On Hyers–Ulam Mittag-Leffler stability of discrete fractional Duffing equation with application on inverted pendulum

Autor: A. G. M. Selvam, D. Baleanu, J. Alzabut, D. Vignesh, S. Abbas

Publikováno v: Advances in Difference Equations, Vol 2020, Iss 1, Pp 1-15 (2020)

Abstract A human being standing upright with his feet as the pivot is the most popular example of the stabilized inverted pendulum. Achieving stability of the inverted pendulum has become common challenge for engineers. In this paper, we consider an

Externí odkaz: https://doaj.org/article/96f9a495c4dc4dd5b7f3313cb25ff274

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