Dr. Archana Prasad
Swami Vivekanand Government College, Sharda University, Hindustan Institute of Technology
About
Dr. Archana Kumari Prasad , M.Sc Gold Medalist from Rani Durgavati University, Jabalpur, CSIR-NET qualified received her Ph.D in Mathematics from Rani Durgavati University Jabalpur, Madhya Pradesh in the year 2023. She had worked with Sharda University as Assistant Professor for 15 years and currently working as an Assistant Professor in the Department of Mathematics at Swami Vivekanand Government College, Lakhnadon, District Seoni, Madhya Pradesh. She had more than 19 years of teaching experience. She has published multiple papers in reputed referred journals, book chapters and presented papers at national as well as international conferences at IIT BHU, NIT Trichy, BIT Mesra, Ranchi and Shinawatra University, Pathum Thani, Thailand. She has attended national and international conferences including IISc Banglore, IMSc Chennai. She is part and parcel of more than 25 FDPs including Ramanujan College, University of Delhi, NIT Jaipur, Devi Ahilya University, Indore, NITTTR Bhopal and IGNOU. She had rich experience of more than 20 workshops, Orientation courses, refreshers courses, short-term courses and professional development programs on implementation of NEP 2020. She is also credited with 6 patents. She has guided projects for M.Sc students. She is a life member of the Fater Academy of India and Malaya Journal of Matematik. Her research interest includes soft sets, fuzzy topology and intuitionistic fuzzy sets.
Employment
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Swami Vivekanand Government College Assistant Professor2019 - Present
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Sharda University Assistant Professor2009 - 2019
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Hindustan Institute of Technology Lecturer2005 - 2009
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Ajay Kumar Garg Engineering College Lecturer2004 - 2005
Education
Education history is unavailable.
Projects & Funding
Projects & funding information is unavailable.
Publications (14)
- OPERATIONS AND SIMILARITY MEASURES BETWEEN (m,n)-FUZZY SETS Save
- Soft Computing and Optimization Save
- NORMALITY VIA SOFT PRE OPEN SETS AND SOFT IDEALS Save
- Soft Almost s-Regularity and Soft Almost s-Normality Save
- On soft quasi R0-spaces Save
- Soft almost regular spaces Save
- Soft mildly I-normal spaces Save
- Soft Almost I-normal Space Save
- Soft Almost I-normal Space Save
- Soft Almost I-normal Space Save