tailieunhanh - Continuity on N-ARY spaces

In this paper continuous like functions are defined between a topological and an n-ary topological structures and their basic properties are studied. | Continuity on N-ARY spaces International Journal of Mechanical Engineering and Technology IJMET Volume 10 Issue 03 March 2019 pp. 650-659. Article ID IJMET_10_03_068 Available online at http ijmet JType IJMET amp VType 10 amp IType 3 ISSN Print 0976-6340 and ISSN Online 0976-6359 IAEME Publication Scopus Indexed CONTINUITY ON N-ARY SPACES Retired Professsor Karunya University Coimbatore. Dept. of Mathematics Jaya collage of arts and Science Thiruninravuir - India. Department of mathematics Govt. Arts and Science Collage Sivakasi- Tamilnadu India. ABSTRACT Continuous functions play a dominant role in analysis and homotopy theory. They have applications to image processing signal processing information statistics engineering and technology. Recently topologists studied the continuous like functions between two different topological structures. For example semi continuity between a topological structure α-continuity between a topology and an α-topology. Nithyanantha Jothi and Thangavelu introduced the concept of binary topology in 2011. Recently the authors extended the notion of binary topology to n-ary topology where n 1 an integer. In this paper continuous like functions are defined between a topological and an n-ary topological structures and their basic properties are studied. Keywords n-ary topology n-ary open n-ary closed and n-ary continuity. MSC 2010 54A05 54A99. Cite this Article and Continuity on N- Ary Spaces International Journal of Mechanical Engineering and Technology 10 3 2019 pp. 650-659. http IJMET JType IJMET amp VType 10 amp IType 3 1. INTRODUCTION Nithyanantha Jothi and Thangavelu 5-10 introduced the concept of a binary topology and studied the corresponding closure and interior operators in binary topological spaces. Following this topologists studied the notion of binary topology in soft topological generalized .

crossorigin="anonymous">
Đã phát hiện trình chặn quảng cáo AdBlock
Trang web này phụ thuộc vào doanh thu từ số lần hiển thị quảng cáo để tồn tại. Vui lòng tắt trình chặn quảng cáo của bạn hoặc tạm dừng tính năng chặn quảng cáo cho trang web này.