In the contemporary paper, we introduce new subclasses of analytic and bi-univalent functions involving integral operator based upon Lucas polynomial. Furthermore, find estimates on first two Taylor-Maclaurin coefficients a2 a3 for in these obtain Fekete-Szegö problem subclasses.

In this paper, we introduce a new derivative operator involving q -Al-Oboudi differential for meromorphic functions. By using operator, define subclass of functions and obtain the Fekete–Szegő inequalities.

Any theory that purports to explain how phenomenal experience arises in the system in question (such as the brain) must do so in terms that are meaningful within the system itself. Simply put, because my experience of the world cannot be up to an outside observer, it cannot be explained by positing entities, such as whole-brain state variables, if those can only be known from the outside. This ...

We introduce a new class of Bazilevič functions involving the Srivastava–Tomovski generalization Mittag-Leffler function. The family introduced here is superordinated by conic domain, which impacted Janowski obtain coefficient estimates and subordination conditions for starlikeness Fekete–Szegö functional belonging to class.

We consider the problem of placing a set of disks in a region containing obstacles such that no two disks intersect. We are given a bounding polygon P and a set R of possibly intersecting unit disks whose centers are in P . The task is to find a set B of m disks of maximum radius such that no disk in B intersects a disk in B ∪ R, where m is the maximum number of unit disks that can be packed. B...