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Abstract In this paper we consider the operator D λ α f in terms of the generalized S˘al˘agean and Ruschweyh operators, and we study several differ- ential subordinations generated by
Furthermore, the operator (1) generalizes three operators introduced by Spivey and Steil [8] in order to relate together several numbers of sequences. Spivey and Steil [8] have
To prove a similar lemma for the case of solid cylinders and a noncom- pressible fluid [1, 2] it is essential to assume that the operator B is symmet- ric, since the operators
We show that the norm of the Grunsky operator generated by a univalent function does not decrease with a pth root transformation, p ¿ 2.. The result is sharp for
The curve 2 corresponds to the optimisation task, connected with funds maximisation and following variables minimisation: ES risk, environment pollution level in AZ, the outflow
Soil and root characteristics in the different structural regions of the pots for treatment TF and TF + Z: (a) water content; (b) bulk density; (c) penetration resistance; (d)
White clover leaf, stolon and flower dry matter and percentage of above-ground yield from plants grown in the greenhouse individually , with shoot interaction or with both
Relative root mean square difference (RMSD/ λ EL) of the daytime BREB and lysimeter latent heat flux comparison correlated with the energy balance Bowen ratio, by days within leaf