Harmonic analysis is a branch of mathematics, which includes theories of trigonometric series (Fourier Series), Fourier transformations, function approximation by trigonometric polynomials, almost periodic functions, and also generalization of these notions in connection with general problems of the theory of functions and functional analysis. Harmonic analysis is a diverse field including such branches as Fourier series, isospectral manifolds (hearing the shape of a drum), and topological groups. Signal processing, medical imaging, and quantum mechanics are three of the fields that use harmonic analysis extensively. However, with the periodic functions found in nature, the function can be expressed as the sum of a number of sine and cosine terms.
Research Article: Journal of Applied & Computational Mathematics
Research Article: Journal of Applied & Computational Mathematics
Research Article: Journal of Applied & Computational Mathematics
Research Article: Journal of Applied & Computational Mathematics
Research Article: Journal of Applied & Computational Mathematics
Research Article: Journal of Applied & Computational Mathematics
Opinion Article: Journal of Applied & Computational Mathematics
Opinion Article: Journal of Applied & Computational Mathematics
Research Article: Journal of Applied & Computational Mathematics
Research Article: Journal of Applied & Computational Mathematics
Posters & Accepted Abstracts: Advances in Recycling & Waste Management
Posters & Accepted Abstracts: Advances in Recycling & Waste Management
Posters & Accepted Abstracts: Advances in Recycling & Waste Management
Posters & Accepted Abstracts: Advances in Recycling & Waste Management
Posters & Accepted Abstracts: Advances in Recycling & Waste Management
Posters & Accepted Abstracts: Advances in Recycling & Waste Management
Journal of Applied & Computational Mathematics received 1282 citations as per Google Scholar report