Bernoulli's principle

Function (biology)

Pure mathematics

Biology

Field (mathematics)

Computer science

Evolutionary biology

Immunology

Thermodynamics

Physics

Subclass

Mathematics

Domain (mathematical analysis)

Mathematical analysis

Artificial intelligence

Geometry

Connection (principal bundle)

Meromorphic function

Class (philosophy)

Antibody

Algebra over a field

AIMS Mathematics

Utilizing the concepts from $ q $-calculus in the field of geometric function theory, we introduce a subclass of $ p $-valent meromorphic functions relating to the domain of lemniscate of Bernoulli. The well known problem of Fekete-Szegö for this class is evaluated. Also some geometric results related to subordinations are evaluated for this class in connection with Janowski functions.

On $ q $-analogue of meromorphic multivalent functions in lemniscate of Bernoulli domain