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Application of Differential Transform Method to Solve Fractional Relaxation Oscillation Equation.

• Authors : Devshali, Pratiksha¹ ; Arora, Geeta²

• Source: IAENG International Journal of Applied Mathematics. Jun2025, Vol. 55 Issue 6, p1685-1694. 10p.

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Semi-Analytical Investigation for the ψ-Caputo Fractional Relaxation-Oscillation Equation Using the Decomposition Method.

• Authors : Alsulami, Mona¹ ; Alyami, Maryam Ahmed¹ ; Al-Mazmumy, Mariam¹

• Source: European Journal of Pure & Applied Mathematics. Jul2024, Vol. 17 Issue 3, p2311-2328. 18p.

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Numerical solution of fractional relaxation–oscillation equation by using residual power series method

• Authors : Geeta Arora; Rajendra Pant; Homan Emaifar

Subjects: Residual power series method; Fractional differential equations; 0103 physical sciences

• Source: Alexandria Engineering Journal, Vol 73, Iss, Pp 249-257 (2023)

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Fibonacci wavelet method for the numerical solution of a fractional relaxation–oscillation model

• Authors : Shah Jahan; Shahid Ahmed; Pooja Yadav

Subjects: Fibonacci wavelet; Fractional calculus; Operational matrices

• Source: Partial Differential Equations in Applied Mathematics, Vol 8, Iss , Pp 100568- (2023)

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Applications of Elzaki decomposition method to fractional relaxation-oscillation and fractional biological population equations

• Authors : Lata Chanchlani; Mohini Agrawal; Rupakshi Mishra Pandey

Subjects: elzaki transform; adomian decomposition method; fractional relaxation oscillation equation

• Source: Applied Mathematics in Science and Engineering, Vol 31, Iss 1 (2023)

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Artificial Intelligence Solution for Relaxation Oscillation Equation

• Authors : A. Kalaiyarasi; null V. Joseph Raj; S. Sindu Devi

• Source: Contemporary Mathematics. :1355-1362

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Psi-Hilfer fractional relaxation-oscillation equation

• Authors : Vieira, N.; Ferreira, M.; Rodrigues, M. Manuela

Subjects: ψ-Hilfer derivative; Bivariate Mittag-Leffler function; psi-Hilfer derivative

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Distributed-order relaxation-oscillation equation

• Authors : Rodrigues, M. M.; Ferreira, M.; Vieira, N.

Subjects: Distributed order; Laplace transform; Time-fractional relaxation-oscillation equation

• Source: AIP Conference Proceedings. 3094:260001

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Relaxation Oscillation in SEIR Epidemic Models with the Intrinsic Growth Rate

• Authors : Yingying Zhang; Ruohan Wang; Yanan Cai

Subjects: Electronic computers. Computer science; QA75.5-76.95; 0101 mathematics

• Source: Complexity, Vol 2024 (2024)

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A new type of relaxation oscillation in a model with rate-and-state friction

• Authors : Kristiansen, K. Uldall

Subjects: Mathematics - Dynamical Systems

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