Zobrazeno 1 - 9
of 9
pro vyhledávání: '"F. M. F. Elsabaa"'
Autor:
S.K. Elagan, N. A. Saeed, Galal M. Moatimid, Mohamed Mohamed, F. M. F. Elsabaa, Yomna Y. Ellabban
Publikováno v:
IEEE Access, Vol 9, Pp 74836-74854 (2021)
In this work, a nonlinear integral resonant controller is utilized for the first time to suppress the principal parametric excitation of a nonlinear dynamical system. The whole system is modeled as a second-order nonlinear differential equation (i.e.
Publikováno v:
Archive of Applied Mechanics. 91:1193-1215
The nonlinear transversal oscillations of a cantilever beam system at primary, superharmonic, and subharmonic resonance cases are investigated within this work. Time-delayed position-velocity controller is proposed to suppress the considered system n
Autor:
Mohammed A. El-Meligy, Mohamed Sharaf, N. A. Saeed, Galal M. Moatimid, F. M. F. Elsabaa, Yomna Y. Ellabban
Publikováno v:
IEEE Access, Vol 8, Pp 226151-226166 (2020)
Six different time-delayed controllers are introduced within this article to explore their efficiencies in suppressing the nonlinear oscillations of a parametrically excited system. The applied control techniques are the linear and nonlinear versions
Publikováno v:
Journal of Porous Media. 19:751-769
Publikováno v:
Atomization and Sprays. 26:349-376
Publikováno v:
Interfacial Phenomena and Heat Transfer. 3:159-183
Publikováno v:
Atomization and Sprays. 25:123-151
Publikováno v:
International Journal of Theoretical Physics. 39:2495-2502
The canonical formulation of a constrained system is discussed. Quantization ofthe massive Yang—Mills field as an application of a field theory containingsecond-class constraints is studied. The set of Hamilton—Jacobi partialdifferential equation
Autor:
F. M. F. Elsabaa
Publikováno v:
International Journal of Theoretical Physics. 34:2071-2083
The rotation of a rigid body about a fixed point in the Kovalevskaya case, where A = B = 2C, y{sub 0} = z{sub 0} = O (A, B, C are the principal moments of inertia; x{sub 0}, y{sub 0}, z{sub 0} represent the center of mass), has been reduced to quadra