Abbas, S., Banerjee, M., and Momani, S. Dynamical analysis of fractional-order modified logistic model. Computers & Mathematics with Applications 62, 3 (2011), 1098–1104.

Abbas, S., Banerjee, M., and Momani, S. Dynamical analysis of fractional-order modified logistic model. Computers & Mathematics with Applications 62, 3 (2011), 1098–1104.)| false
• Search Google Scholar
• Export Citation

Agrawal, O. P. Formulation of Euler–Lagrange equations for fractional variational problems. Journal of Mathematical Analysis and Applications 272, 1 (2002), 368–379.

Agrawal, O. P. Formulation of Euler–Lagrange equations for fractional variational problems. Journal of Mathematical Analysis and Applications 272, 1 (2002), 368–379.)| false
• Search Google Scholar
• Export Citation

Agrawal, O. P. Generalized Euler—Lagrange equations and transversality conditions for FVPs in terms of the Caputo derivative. Journal of Vibration and Control 13, 9-10 (2007), 1217–1237.

Agrawal, O. P. Generalized Euler—Lagrange equations and transversality conditions for FVPs in terms of the Caputo derivative. Journal of Vibration and Control 13, 9-10 (2007), 1217–1237.)| false
• Search Google Scholar
• Export Citation

Almeida, R., Malinowska, A. B., and Torres, D. F. A fractional calculus of variations for multiple integrals with application to vibrating string. Journal of Mathematical Physics 51, 3 (2010), 033503.

Almeida, R., Malinowska, A. B., and Torres, D. F. A fractional calculus of variations for multiple integrals with application to vibrating string. Journal of Mathematical Physics 51, 3 (2010), 033503.)| false
• Search Google Scholar
• Export Citation

Almeida, R., Malinowska, A. B., and Torres, D. F. Fractional Euler–Lagrange differential equations via Caputo derivatives. In Fractional dynamics and control. Springer, 2012, pp. 109–118.

Almeida, R., Malinowska, A. B., and Torres, D. F. Fractional Euler–Lagrange differential equations via Caputo derivatives. In Fractional dynamics and control. Springer, 2012, pp. 109–118.)| false
• Search Google Scholar
• Export Citation

Almeida, R., and Torres, D. F. Necessary and sufficient conditions for the fractional calculus of variations with Caputo derivatives. Communications in Nonlinear Science and Numerical Simulation 16, 3 (2011), 1490–1500.

Almeida, R., and Torres, D. F. Necessary and sufficient conditions for the fractional calculus of variations with Caputo derivatives. Communications in Nonlinear Science and Numerical Simulation 16, 3 (2011), 1490–1500.)| false
• Search Google Scholar
• Export Citation

Amarti, Z., Nurkholipah, N., Anggriani, N., and Supriatna, A. Numerical solution of a logistic growth model for a population with Allee effect considering fuzzy initial values and fuzzy parameters. In IOP (Institute of Physics) Conference Series: Materials Science and Engineering (2018), vol. 332, p. 1.

Amarti, Z., Nurkholipah, N., Anggriani, N., and Supriatna, A. Numerical solution of a logistic growth model for a population with Allee effect considering fuzzy initial values and fuzzy parameters. In IOP (Institute of Physics) Conference Series: Materials Science and Engineering (2018), vol. 332, p. 1.)| false
• Search Google Scholar
• Export Citation

Antunes, P. R., and Ferreira, R. A. Analysis of a class of boundary value problems depending on left and right Caputo fractional derivatives. Communications in Nonlinear Science and Numerical Simulation 48 (2017), 398–413.

Antunes, P. R., and Ferreira, R. A. Analysis of a class of boundary value problems depending on left and right Caputo fractional derivatives. Communications in Nonlinear Science and Numerical Simulation48 (2017), 398–413.)| false
• Search Google Scholar
• Export Citation

Baleanu, D., Diethelm, K., Scalas, E., and Trujillo, J. J. Fractional calculus: models and numerical methods. World Scientific, 2012.

Baleanu, D., Diethelm, K., Scalas, E., and Trujillo, J. J. Fractional calculus: models and numerical methods. World Scientific, 2012.)| false
• Search Google Scholar
• Export Citation

Baleanu, D., and Trujillo, J. J. On exact solutions of a class of fractional Euler–Lagrange equations. Nonlinear Dynamics 52, 4 (2008), 331–335.

Baleanu, D., and Trujillo, J. J. On exact solutions of a class of fractional Euler–Lagrange equations. Nonlinear Dynamics 52, 4 (2008), 331–335.)| false
• Search Google Scholar
• Export Citation

Barrios, M., and Reyero, G. An Euler-Lagrange Equation only Depending on Derivatives of Caputo for Fractional Variational Problems with Classical Derivatives. Statistics, Optimization & Information Computing 8(2), (2020), 590–601.

• Crossref
Barrios, M., and Reyero, G. An Euler-Lagrange Equation only Depending on Derivatives of Caputo for Fractional Variational Problems with Classical Derivatives. Statistics, Optimization & Information Computing8(2), 10.19139/soic-2310-5070-865 (2020), 590–601.)| false
• Search Google Scholar
• Export Citation

Barrios, M., Reyero, G., and Lombardi, A. Método numérico de tipo L1 para problemas variacionales fraccionarios. In Proceedings of the Congreso de Mecánica Computacional (2018), vol. XXXVI, pp. 1089–1098.

Barrios, M., Reyero, G., and Lombardi, A. Método numérico de tipo L1 para problemas variacionales fraccionarios. In Proceedings of the Congreso de Mecánica Computacional (2018), vol. XXXVI, pp. 1089–1098.)| false
• Search Google Scholar
• Export Citation

Barrios, M., Reyero, G., and Tidball, M. Estabilidad de una generalización de ecuaciones logísticas fraccionarias. In Proceedings of the VII Congreso de Matemática Aplicada, Computacional e Industrial (2019).

Barrios, M., Reyero, G., and Tidball, M. Estabilidad de una generalización de ecuaciones logísticas fraccionarias. In Proceedings of the VII Congreso de Matemática Aplicada, Computacional e Industrial (2019).)| false
• Search Google Scholar
• Export Citation

Bastos, N. R. Calculus of variations involving Caputo-Fabrizio fractional differentiation. Statistics, Optimization & Information Computing 6, 1 (2018), 12–21.

Bastos, N. R. Calculus of variations involving Caputo-Fabrizio fractional differentiation. Statistics, Optimization & Information Computing6, 1 (2018), 12–21.)| false
• Search Google Scholar
• Export Citation

Bhalekar, S., and Daftardar-Gejji, V. Solving fractional-order logistic equation using a new iterative method. International Journal of Diflerential Equations 2012 (2012).

Bhalekar, S., and Daftardar-Gejji, V. Solving fractional-order logistic equation using a new iterative method. International Journal of Diflerential Equations2012 (2012).)| false
• Search Google Scholar
• Export Citation

Blaszczyk, T., and Ciesielski, M. Numerical solution of Euler-Lagrange equation with Caputo derivatives. Advances in Applied Mathematics and Mechanics 9, 1 (2017), 173–185.

Blaszczyk, T., and Ciesielski, M. Numerical solution of Euler-Lagrange equation with Caputo derivatives. Advances in Applied Mathematics and Mechanics 9, 1 (2017), 173–185.)| false
• Search Google Scholar
• Export Citation

Caputo, M. C., and Torres, D. F. Duality for the left and right fractional derivatives. Signal Processing 107 (2015), 265–271.

Caputo, M. C., and Torres, D. F. Duality for the left and right fractional derivatives. Signal Processing107 (2015), 265–271.)| false
• Search Google Scholar
• Export Citation

Clark, C. Mathematical bioeconomics: the optimal management of renewable resources. John Wiley and Sons Inc.: New York, 1990.

Clark, C. Mathematical bioeconomics: the optimal management of renewable resources. John Wiley and Sons Inc.: New York, 1990.)| false
• Search Google Scholar
• Export Citation

Cushing, J. M. An introduction to structured population dynamics. SIAM, 1998.

Cushing, J. M. An introduction to structured population dynamics. SIAM, 1998.)| false
• Search Google Scholar
• Export Citation

Diethelm, K. The analysis of fractional di_erential equations: An application-oriented exposition using di_erential operators of Caputo type. Springer Science & Business Media, 2010.

Diethelm, K. The analysis of fractional di_erential equations: An application-oriented exposition using di_erential operators of Caputo type. Springer Science & Business Media, 2010.)| false
• Search Google Scholar
• Export Citation

El-Sayed, A., El-Mesiry, A., and El-Saka, H. On the fractional-order logistic equation. Applied Mathematics Letters 20, 7 (2007), 817–823.

El-Sayed, A., El-Mesiry, A., and El-Saka, H. On the fractional-order logistic equation. Applied Mathematics Letters 20, 7 (2007), 817–823.)| false
• Search Google Scholar
• Export Citation

Ferrari, A., and Marcus, E. S. Study of a fractional-order model for HIV infection of CD4+ T-cells with treatment. Journal of Fractional Calculus and Applications 11, 2 (2020), 12–22.

Ferrari, A., and Marcus, E. S. Study of a fractional-order model for HIV infection of CD4+ T-cells with treatment. Journal of Fractional Calculus and Applications 11, 2 (2020), 12–22.)| false
• Search Google Scholar
• Export Citation

Goos, D., Reyero, G., Roscani, S., and Santillan Marcus, E. On the initial-boundary-value problem for the time-fractional di_usion equation on the real positive semiaxis. International Journal of Di_erential Equations 2015 (2015).

Goos, D., Reyero, G., Roscani, S., and Santillan Marcus, E. On the initial-boundary-value problem for the time-fractional di_usion equation on the real positive semiaxis. International Journal of Di_erential Equations2015 (2015).)| false
• Search Google Scholar
• Export Citation

Hilfer, R., et al. Applications of fractional calculus in physics, vol. 35. World Scientific Singapore, 2000.

Hilfer, R., et al. Applications of fractional calculus in physics, vol. 35. World Scientific Singapore, 2000.)| false
• Search Google Scholar
• Export Citation

Jahanshahi, S., and Torres, D. F. A simple accurate method for solving fractional variational and optimal control problems. Journal of Optimization Theory and Applications 174, 1 (2017), 156–175.

Jahanshahi, S., and Torres, D. F. A simple accurate method for solving fractional variational and optimal control problems. Journal of Optimization Theory and Applications 174, 1 (2017), 156–175.)| false
• Search Google Scholar
• Export Citation

Kilbas, A. A., Srivastava, H. M., and Trujillo, J. J. Theory and applications of fractional di_erential equations, vol. 204. Elsevier, 2006.

Kilbas, A. A., Srivastava, H. M., and Trujillo, J. J. Theory and applications of fractional di_erential equations, vol. 204. Elsevier, 2006.)| false
• Search Google Scholar
• Export Citation

Kumar, D., Singh, J., Al _rashi, M., and Baleanu, D. Analysis of logistic equation pertaining to a new fractional derivative with non-singular kernel. Advances in Mechanical Engineering 9, 2 (2017), 1687814017690069.

Kumar, D., Singh, J., Al _rashi, M., and Baleanu, D. Analysis of logistic equation pertaining to a new fractional derivative with non-singular kernel. Advances in Mechanical Engineering 9, 2 (2017), 1687814017690069.)| false
• Search Google Scholar
• Export Citation

Lazo, M. J., and Torres, D. F. The DuBois–Reymond fundamental lemma of the fractional calculus of variations and an Euler–Lagrange equation involving only derivatives of Caputo. Journal of Optimization Theory and Applications 156, 1 (2013), 56–67.

Lazo, M. J., and Torres, D. F. The DuBois–Reymond fundamental lemma of the fractional calculus of variations and an Euler–Lagrange equation involving only derivatives of Caputo. Journal of Optimization Theory and Applications 156, 1 (2013), 56–67.)| false
• Search Google Scholar
• Export Citation

Li, C., and Zeng, F. Numerical methods for fractional calculus, vol. 24. CRC Press, 2015.

Li, C., and Zeng, F. Numerical methods for fractional calculus, vol. 24. CRC Press, 2015.)| false
• Search Google Scholar
• Export Citation

Malinowska, A. B., Odzijewicz, T., and Torres, D. F. Advanced methods in the fractional calculus of variations. Springer, 2015.

Malinowska, A. B., Odzijewicz, T., and Torres, D. F. Advanced methods in the fractional calculus of variations. Springer, 2015.)| false
• Search Google Scholar
• Export Citation

Malinowska, A. B., and Torres, D. F. Introduction to the fractional calculus of variations. World Scienti_c Publishing Company, 2012.

Malinowska, A. B., and Torres, D. F. Introduction to the fractional calculus of variations. World Scienti_c Publishing Company, 2012.)| false
• Search Google Scholar
• Export Citation

Malmir, I. A general framework for optimal control of fractional nonlinear delay systems by wavelets. Statistics, Optimization & Information Computing 8, 4 (2020), 858–875.

Malmir, I. A general framework for optimal control of fractional nonlinear delay systems by wavelets. Statistics, Optimization & Information Computing 8, 4 (2020), 858–875.)| false
• Search Google Scholar
• Export Citation

Mohammadi, F., Moradi, L., and Conte, D. Discrete chebyshev polynomials for solving fractional variational problems. Statistics, Optimization & Information Computing (2021).

Mohammadi, F., Moradi, L., and Conte, D. Discrete chebyshev polynomials for solving fractional variational problems. Statistics, Optimization & Information Computing (2021).)| false
• Search Google Scholar
• Export Citation

Momani, S., and Qaralleh, R. Numerical approximations and Padé approximants for a fractional population growth model. Applied Mathematical Modelling 31, 9 (2007), 1907–1914.

Momani, S., and Qaralleh, R. Numerical approximations and Padé approximants for a fractional population growth model. Applied Mathematical Modelling 31, 9 (2007), 1907–1914.)| false
• Search Google Scholar
• Export Citation

Odzijewicz, T., Malinowska, A. B., and Torres, D. F. Fractional variational calculus with classical and combined Caputo derivatives. Nonlinear Analysis: Theory, Methods & Applications 75, 3 (2012), 1507–1515.

Odzijewicz, T., Malinowska, A. B., and Torres, D. F. Fractional variational calculus with classical and combined Caputo derivatives. Nonlinear Analysis: Theory, Methods & Applications 75, 3 (2012), 1507–1515.)| false
• Search Google Scholar
• Export Citation

Oldham, K., and Spanier, J. The fractional calculus theory and applications of di_erentiation and integration to arbitrary order. Elsevier, 1974.

Oldham, K., and Spanier, J. The fractional calculus theory and applications of di_erentiation and integration to arbitrary order. Elsevier, 1974.)| false
• Search Google Scholar
• Export Citation

Podlubny, I. Fractional di_erential equations: an introduction to fractional derivatives, fractional di_erential equations, to methods of their solution and some of their applications. Elsevier, 1998.

Podlubny, I. Fractional di_erential equations: an introduction to fractional derivatives, fractional di_erential equations, to methods of their solution and some of their applications. Elsevier, 1998.)| false
• Search Google Scholar
• Export Citation

Rangaig, N. A. New aspects on the fractional euler-lagrange equation with non-singular kernels. Journal of Applied Mathematics and Computational Mechanics 19, 4 (2020), 89–100.

Rangaig, N. A. New aspects on the fractional euler-lagrange equation with non-singular kernels. Journal of Applied Mathematics and Computational Mechanics 19, 4 (2020), 89–100.)| false
• Search Google Scholar
• Export Citation

Sethi, S. P. Nearest feasible paths in optimal control problems: Theory, examples, and counterexamples. Journal of Optimization Theory and Applications 23, 4 (1977), 563–579.

Sethi, S. P. Nearest feasible paths in optimal control problems: Theory, examples, and counterexamples. Journal of Optimization Theory and Applications 23, 4 (1977), 563–579.)| false
• Search Google Scholar
• Export Citation

Sweilam, N., Khader, M., and Mahdy, A. Numerical studies for solving fractional-order Logistic equation. International Journal of Pure and Applied Mathematics 78, 8 (2012), 1199–1210.

Sweilam, N., Khader, M., and Mahdy, A. Numerical studies for solving fractional-order Logistic equation. International Journal of Pure and Applied Mathematics 78, 8 (2012), 1199–1210.)| false
• Search Google Scholar
• Export Citation

van Brunt, B. The Calculus of Variations. Springer, 2004.

van Brunt, B. The Calculus of Variations. Springer, 2004.)| false
• Search Google Scholar
• Export Citation