Analyzation of Micro Vague Generalized Semi Continuous Mappings in Micro Vague Topological Spaces

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Vargees Vahini T, Trinita Pricilla M

Abstract

A function is said to be continuous if it preserves the idea of closeness between the points in the domain and their corresponding points in the range. Unveiling the Micro Vague continuous mapping and Micro Vague Generalized Semi Continuous mapping is the ultimate purpose of this article. Many different types of Micro Vague Continuous mappings are introduced along with their relationships to other existing Micro Vague Continuous mappings with the help of suitable examples. They have applications in many areas of science and engineering where smooth, well-behaved functions are needed to model real-world phenomena.

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