This study examines the various ways that fractional Laplace transform can be used to solve
three different kinds of mathematical equations: the equation of analysis of electric circuits …

The concept of Fourier Transform is the most fundamental tool in harmonic analysis and also
of major importance in functional analysis, complex analysis, partial differential equation …

State-space modelling approach which is essentially time-domain developed in the late
1960s is a new approach to the analysis and design of complex control systems. Several …

In this paper, we obtain the Sumudu transform of generalized composite fractional derivative
and some lemmas related to inverse Sumudu transform. Further, we find solution of …

The field of quaternions is an extension of the field of complex numbers. Quaternions do not
satisfy commutativity. In the process of overcoming this drawback of non-commutativity, the …

Fractional Fourier transform is applied to the Kuband ground-based radar imaging of ground
moving train [6]. Fractional Fourier Transform is used to Designing A Re-Configurable …

Fluid-mechanics is an ancient science that is incredibly alive today. Therefore, the modern
technologies require a deeper understanding of the behaviour of real fluids. Based on the …

2 Mathematics Department, Adarsh College, Dhamangaon Rly.-444709 (MS), India.
ABSTRACT—During the last decade or so there have been significant generalizations of the …

Transform analysis of generalized functions concentrates on finite parts of integrals,
generalized function and distributions. The Fourier-Mellin transform (FMT) of an input …

Linear transforms, especially those named for Fourier and Mellin are well known as
providing techniques for solving problems in linear systems. Characteristically, one uses the …