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Samaneh Sadat Sajjadi

Researcher at Hakim Sabzevari University

Publications -  19
Citations -  1036

Samaneh Sadat Sajjadi is an academic researcher from Hakim Sabzevari University. The author has contributed to research in topics: Computer science & Fractional calculus. The author has an hindex of 10, co-authored 11 publications receiving 605 citations. Previous affiliations of Samaneh Sadat Sajjadi include Ferdowsi University of Mashhad & RMIT University.

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A new fractional model and optimal control of a tumor-immune surveillance with non-singular derivative operator

TL;DR: Simulation results show that the new presented model based on the fractional operator with Mittag-Leffler kernel represents various asymptomatic behaviors that tracks the real data more accurately than the other fractional- and integer-order models.
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A new adaptive synchronization and hyperchaos control of a biological snap oscillator

TL;DR: This paper mainly study the chaos control and synchronization of a hyperchaotic model in both the frameworks of classical and fractional calculus, respectively, and applies a linear state-feedback controller as well as an active control scheme to control hyperchaos and achieve synchronization.
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The fractional features of a harmonic oscillator with position-dependent mass

TL;DR: In this article, a harmonic oscillator with position-dependent mass is investigated, and the classical Euler-Lagrange equations of motion are derived from the classical Lagrangian.
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A New Feature of the Fractional Euler-Lagrange Equations for a Coupled Oscillator Using a Nonsingular Operator Approach

TL;DR: In this paper, the free motion of a coupled oscillator is investigated and a fully description of the system under study is formulated by considering its classical Lagrangian, and as a result, the classical Euler-Lagrange equations of motion are constructed.
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Hyperchaotic behaviors, optimal control, and synchronization of a nonautonomous cardiac conduction system

TL;DR: In this article, the hyperchaos analysis, optimal control, and synchronization of a non-autonomous cardiac conduction system are investigated using a nonlinear mathematical model in the forms of both integer-and fractional-order differential equations.