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A fractional differential equation (FDE) containing more than one base point is called a multiple base points FDE [8].
In this paper, the nonlinear multiple base points boundary value problems of the impulsive fractional differential equations are studied.
In this paper, we study a class of nonlinear multiple base points impulsive fractional differential equations involving the three-point boundary conditions.
To the best of our knowledge, there has been little study on the existence of solutions for the multiple base points fractional differential equations with impulsive and three-point boundary conditions.
In this paper, we study the following the three-point boundary value problem of nonlinear multiple base points fractional differential equations with impulse: where (alphain 1, 2)), (beta, gamma_{1}, gamma_{2}in 0,1)), (alpha -betain(1,2)).
In this paper, we study the following boundary value problem (BVP) of nonlinear multiple base points fractional differential equations with impulses: where (alpha,gamma,deltain (0,1)), (alpha>gamma), (alpha>delta), (lambda>0).
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Select the base point.
The weaknesses of these approaches are analyzed, and a calculation based on multiple points on the breakthrough curve is suggested.
In each subregion, a group of threads is assigned to insert or delete multiple points based on the refinement rules offered by PODM.
Unlike centralized protection (or substation area protection), the integrated protection does not simply centralize the relay hardware/software, but concentrates on the developments of new concepts and algorithms based on multiple points of measurements; via this means it is hoped that the performance of protection can be improved significantly.
The nonlinear model of the actuator is linearized at multiple operating points and based on LMI-theory stabilizing optimal PID controllers are designed.
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multiple base classes
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multiple bonus points
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multiple base positions
multiple base materials
multiple entry points
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