Abstract:

Integral transforms play a pivotal role in signal processing by providing powerful mathematical tools to analyze and manipulate signals in both time and frequency domains. This research paper explores the applications of integral transforms, with a primary focus on the Fourier, Laplace, and Z-transforms, in various aspects of signal processing. The paper discusses the fundamental concepts, properties, and mathematical foundations of these transforms and provides insights into their practical utility in real-world signal processing applications. Through examples and case studies, this paper highlights the versatility of integral transforms in areas such as filtering, modulation, image processing, and system analysis, demonstrating their significance in modern signal processing techniques.

Description:

Foundation, Properties, Filtering, Techniques, Signals