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Using fixed point techniques, fractional calculations, stochastic analysis techniques and methods adopted directly from deterministic control problems, R Sakthivel et al. [20] gave a new set of sufficient conditions for approximate controllability of fractional stochastic differential equations.
The vignettes will be reduced to a manageable number using experimental design techniques (fractional factorial design) and incorporated into an online survey.
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Using the fixed-point technique, fractional calculus and methods of controllability theory, a new set of sufficient conditions for approximate controllability of fractional integro-differential equations are formulated and proved.
In organic work, thermal evolution techniques include fractional distillation and gas chromatography.
The proofs of our results combine techniques of fractional calculus with semigroup estimates.
In [18], Bhrawy et al. gave a review of operational matrices and spectral techniques for fractional calculus.
The numerical results show that the MRDTM and NIETM are very powerful and efficient techniques for fractional differential equations.
However, little of the previous research is involved with both global bifurcation techniques and fractional differential equations.
In this paper, we propose a novel scheme for optical information hiding (encryption) of two-dimensional images by combining image scrambling techniques in fractional Fourier domains.
The intended focus was presenting time-frequency signal processing applications to wireless communications and biomedical systems using evolutionary spectral techniques and fractional Fourier transform methods.
Combining the techniques of fractional calculus, measure of noncompactness, and fixed point theorem with respect to k-set-contractive, we obtain a new existence result of mild solutions.
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