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A strong motivation for studying and investigating the solution and the properties for fractional differential equations with time delay comes from the fact that they describe efficiently anomalous diffusion on fractals (physical objects of fractional dimension, like some amorphous semiconductors or strongly porous materials, fractional random walk, etc.
Moreover, the immediate feedback as well as the easy modification of thresholds should facilitate an exploratory approach when investigating the solution space.
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There have been many papers investigating the solutions of three-point BVPs, see [2 5, 10, 12] and references therein.
The purpose of this paper is to investigate the solution for the FPP using Swarm Intelligence.
Let us investigate the solution of the last equation system by taking = ( 0, 0 ) for simplicity.
In this regard, they investigate the solution space through exchanging their position and velocity.
This paper investigates the solution of Lambert׳s Problem for targets in elliptical orbits.
We investigate the solution to the following function equation, which arises from the theory of divergence measures.
In this paper, we investigate the solution problem of equilibrium problem (2.1) based on a projection algorithm.
Furthermore, we will investigate the solution which blows up in a finite time and estimate the life span of the singular solution.
To investigate the solution quality, we compare the profits generated by our heuristic to the profits generated by an optimal full enumeration (FE).
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