Quadruple Shehu Transform and its Applications
D.D. Pawar, G.G. Bhuttampalle, S.B. Chavhan, Wagdi F.S. Ahmed, R.D., Kadam
TL;DR
This paper introduces the quadruple Shehu transform, explores its properties, and demonstrates its application in solving various partial differential equations.
Contribution
It presents the novel quadruple Shehu transform, along with its properties, convolution theorem, and practical use in solving PDEs, expanding the mathematical toolkit.
Findings
Defined the quadruple Shehu transform and its inverse.
Established properties and convolution theorem for the transform.
Applied the transform to solve homogeneous and nonhomogeneous PDEs.
Abstract
In this current article, we introduce the quadruple Shehu transform and its inverse. We also introduce some properties of quadruple Shehu transform. The Convolution theorem and its proof are also discussed. Further, to solve homogeneous and nonhomogeneous partial differential equation we use this transform.
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Taxonomy
TopicsMolecular spectroscopy and chirality