Abstract
This paper presents a method for solving non-homogeneous linear sequential fractional differential equations (NHLSFDEs) with constant coefficients involving conformable fractional derivatives. For this purpose, the fundamental properties of the conformable derivative and fractional exponential functions are discussed. After this, we determined the particular integrals (PIs) of NHLSFDE in terms of fractional exponential functions, fractional cosine and sine functions. We have demonstrated this developed method with a few examples of NHLSFDEs.
Published Version
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