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$A scheme for the integration of $ \, {}^{C} \mathit{\boldsymbol{{D}}}^{(1/n)} $-type fractional differential equations (FDEs) is presented in this paper. The approach is based on the expansion of solutions to FDEs via fractional power series. It is proven that $ \, {}^{C} \mathit{\boldsymbol{{D}}}^{(1/n)} $-type FDEs can be transformed into equivalent $ \left(\, {}^{C} \mathit{\boldsymbol{{D}}}^{(1/n)}\right)^n $-type FDEs via operator calculus techniques. The efficacy of the scheme is demonstrated by integrating the fractional Riccati differential equation.$

A scheme for the integration of $ \, {}^{C} \mathit{\boldsymbol{{D}}}^{(1/n)} $-type fractional differential equations (FDEs) is presented in this paper. The approach is based on t... by R. Marcinkevicius, I. Telksniene, T. Telksnys, Z. Navickas, M. Ragulskis

Published 2022-07-01

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Structural stability of the hepatitis C model with the proliferation of infected and uninfected hepatocytes by Z. Navickas, R. Marcinkevicius, I. Telksniene, T. Telksnys, M. Ragulskis

Published 2024-12-01

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Solitary solutions to a metastasis model represented by two systems of coupled Riccati equations by I. Timofejeva, T. Telksnys, Z. Navickas, R. Marcinkevicius, R. Mickevicius, M. Ragulskis

Published 2023-07-01

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