Fuzzy Differential Inequalities for Convolution Product of Ruscheweyh Derivative and Multiplier Transformation

A Note on Special Strong Differential Subordinations Using a New Multiplier Transformation and Ruscheweyh Derivative

In this paper we establish several strong differential subordinations regarding an extended new operator obtained as a linear combination of an extended Ruscheweyh derivative and an extended new multiplier transformation. A number of interesting consequences of these strong subordination results are discussed.

Properties on a subclass of univalent functions defined by using a multiplier transformation and Ruscheweyh derivative

In this paper we have introduced and studied the subclass RI(d, α, β) of univalent functions defined by the linear operator RI n,λ,lf(z) defined by using the Ruscheweyh derivative Rf(z) and multiplier transformation I (n, λ, l) f(z), as RI n,λ,l : A → A, RI γ n,λ,lf(z) = (1 − γ)R f(z) + γI (n, λ, l) f(z), z ∈ U, where An = {f ∈ H(U) : f(z) = z+ an+1z + . . . , z ∈ U} is the class of normalized ...

Differential transformation method for solving fuzzy differential inclusions by fuzzy partitions

extensions of some polynomial inequalities to the polar derivative

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DIFFERENTIAL TRANSFORMATION METHOD FOR SOLVING FUZZY FRACTIONAL HEAT EQUATIONS

In this paper, the differential transformation method (DTM) was applied to solve fuzzy fractional heat equations. The elementary properties of this method were given. The approximate and exact solutions of these equations were calculated in the form of series with easily computable terms. The proposed method was also illustrated by some examples. The results revealed that DTM is a highly effect...