Nrayan Prasad Pahari
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- Pahari, N.P., On Certain Topological Structures of Banach Space Valued Paranormed Orlicz Sequence Space, Proceedings of National Conference of Mathematics and its Applications (NCMA – 2017), May 2017 (p.66 – 71).
- Pahari, N.P.,On Certain Linear Structures of Bounded Vector-Valued Sequence Space on Product Normed Space, Journal of Advanced College of Engineering and Management, Volume – 2, 2016.
- Pahari, N.P., On Certain Topological Structures of Banach Space Valued Paranormed Sequence Space ℓ∞ (( S, || .|| ) , Φ, ū ) Defined by Orlicz Function, Journal of Rajasthan Academy of Physical Sciences, Volume – 13, Number 1, March 2014 (p.51–66).
- Pahari, N.P., On Certain Topological Structures of Summable Paranormed Sequence Space Defined in Two-Normed Space, Journal of Institute of Science and Technology, Volume–19, Number 2, 2014 ( p.135–140).
- Pahari, N.P., On Locally Convex Topological Vector Space Valued Null Function Space c0 ( S, T, Φ, ξ, u ) Defined by Semi Norm and Orlicz Function, Journal of Institute of Science and Technology, Volume–19, Number 1, January 2014 (p.62–68).
- Pahari, N.P., Some Classical Sequence Spaces and their Topological Structures, Journal of Advanced College of Engineering and Management, Volume – 1, 2015.
- Pahari, N.P., On 2– Normed Space Valued Orlicz Space ℓ∞ (( S, ||.,.||), Φ, w̄ ) of Bounded Sequences and its Topological Structure, International Journal of Scientific and Innovative Mathematical Research (IJSIMR), ISSN : 2347–3142, Volume – 1, Issue 2, February 2014 (p. 171–179).
- Pahari, N.P., Topological Structures Of Some Basic Sequence Spaces and Concept of Duals, TRMC Journal, ISSN: 2091–0967, Volume – 3, January 2015 (p.11–15).
- Pahari, N.P., On Normed Space Valued Total Paranormed Orlicz Space of Null Sequences and its Topological Structures, International Journal of Mathematics Trends and Technology, http://www.ijmttjournal.org, ISSN: 2231–5373, Volume – 6, February 2014 (p.105–112).
- Pahari, N.P., On Certain Topological Properties of Normed Space Valued Null Function Space c0 ( S, ( E, || . || ), ξ, u ) and its Paranormed Structure, Nepal Journal of Science and Technology, Volume – 15, Number –1, 2014 (p.121–128).
- Srivastava, J.K. and Pahari, N.P., On Certain Topological Structures of Product Normed Space Valued Paranormed Space of Summable Sequences, Journal of Institute of Science and Technology, Volume – 19, Number – 1, 2014 (p.25–29).
- Pahari, N.P., On Certain Topological Structures of Normed Space Valued Orlicz Function Space S ( X, (Y, || . ||), Φ, u ), Nepal Journal of Integrated Sciences, ISSN: 2091–0967, Volume – 5, January 2014 (p.28–34).
- Pahari, N.P., On Certain Structures of Normed Space Valued Summable Sequences, The Journal of Knowledge and Innovation, ISSN: 2350–8884, Volume – 2, Number – 1, March 2014 ( p.75–79).
- Pahari, N.P., On Certain Topological Structures of Normed Space Valued Generalized Orlicz Function Space, International Journal of Scientific, Engineering and Research (IJSER), Volume – 2, Issue –1 , January 2014 (p.61–66).
- Pahari, N.P., Study of Topological Structures of Banach Space Valued Total Paranormed Sequence Space ( c0 ( X, || . ||, λ̄, p̄ ), G ) and its Extension ( c0 ( X, M, || . ||, λ̄, p̄ ), H ) Defined by Orlicz Function, Yeti Journal of Mathematics, Volume – 2, Number – 1, August 2013 (p.20–34).
- Pahari, N.P., On Certain Topological Properties of Double Paranormed Null Sequence Space, International Journal of Engineering Research & Technology (IJERT), ISSN: 2278–0181, Volume – 3, Issue 3, March 2014.
- Pahari, N.P., On Normed Space Valued Paranormed Orlicz Space of Bounded Functions and its Topological Structures, International Journal of Science and Research (IJSR), ISSN: 2319–7064, Volume – 3, Issue –2, February 2014 (p.141–146).
- Pahari, N.P., On Certain Topological Structure of Normed Space Valued Total Paranormed Double Sequence Space (ℓ2 (( Xmn, ||. , .||mn ), γ̄, ū ), Tγ,u ), Investigations of Mathematical Sciences, ISSN: 2250–1436, Volume – 4, Number –1, 2014 (p.1–10).
- Pahari, N.P., On Certain Topological Structures of Normed Space Valued Function Space ι ( X, E, λ, u ), Mathematics Education Forum, Issue 35, Volume – I, February, 2014 (p.44–48).
- Pahari, N.P., On Locally Convex Topological Vector Space Valued Paranormed Function Space ( ℓ∞ ( X, Y, Φ, ξ, w, L ), HU ) Defined by Orlicz Function, Nepal Journal of Science Science and Technology, Volume – 14, Number –2, December 2013 (p.109–116).
- Pahari, N.P., On Banach Space Valued Orlicz Function Space ℓ ( X, U, || . ||, ξ, λ, p ) and its Generalized Form ℓ ( X, U, || . ||, ξ ), Kathmandu University Journal of Science, Engineering and Technology, Volume – 9, Number – 2, December 2013 (p.59–68).
- Pahari, N.P., On a Space of Entire Vector Sequences and its Generalized Forms by Orlicz Function, Journal of Institute of Science and Technology, Volume –18, Number – 2, October 2013 (p.53–61).
- Pahari, N.P., On Certain Topological Structures of Total Paranormed Sequence Space ( ℓ∞ ( X, ᾱ, ū, ||. , .|| ), G ) Defined on 2– Banach Space, Himalayan Scientific Journal, Volume 7, July 2013 (p.52–56).
- Pahari, N.P., On 2 – Normed Space Valued Paranormed Null Sequence Space ( c0 ( S, ᾱ, ū, ||. , .|| ), T ), BIBECHANA, Volume – 10, 2014 (p.20–30).
- Pahari, N.P., Some Results on Locally Convex Topological Vector Space Valued Function Space c0 ( PU , X, Y, λ, p ) Defined by Semi Norm and its Paranormed Extension c0 ( PU , X, Y, λ, p, L ), KMC Journal, Volume – 1, Number – 1, December 2013 (p.78– 89).
- Pahari, N.P., On Certain Topological Structures of Orlicz Space ( S (( X, ||.|| ), Φ, ᾱ, ū ), F ) of Vector Valued Sequences, International Journal of Mathematical Archive, Volume – 4, Number –11, November 2013 (p. 231–241).
- Pahari, N.P., On Certain Topological Structures of 2– Normed Space Valued Orlicz Space c0 (( S, ||.,.|| ), Φ, ū ) of Null Sequences, Journal of Global Research in Mathematical Archives, ISSN: 2320–5822, Volume – 1, Number – 10, October 2013.
- Pahari, N.P., Vector– Valued Sequence Space on Product Normed Space, Mathematics Education Forum, Issue 34, October 2013 (p.50–56).
- Srivastava, J.K. and Pahari, N.P., On 2– Banach Space Valued Paranormed Sequence Space c0 ( X, M, ||. , .||, λ̄, p̄ ) Defined by Orlicz Function, Journal of Rajasthan Academy of Physical Sciences, Volume–12, No.3, September 2013 (p.317–336).
- Pahari, N.P., On Certain Topological Structures of 2 – Banach Space Valued Paranormed Sequence Space ι (( S, ||. , .||), ξ̄, ū )’, International Journal of Mathematics and Computer Research, ISSN: 2320–7167, Volume – 2, Issue – 1, January 2013 (p.310 – 315).
- Srivastava, J.K. and Pahari, N.P., On Vector Valued Paranormed Sequence Space c0 ( X, M, λ̄, p̄ ) Defined by Orlicz Function, Journal of Rajasthan Academy of Physical Sciences (JRAOPS), Volume –11, Number – 2, 2012 (p.243–251).
- Pahari, N.P., On Vector Valued Sequence Space c0 ( X, ρ̄, ū, ||.,.|| ) Defined by 2–Norm, Himalayan Scientific Journal, Volume – 5, July 2012 (p.52–56).
- Pahari, N.P., On Sequence Space ιM ( Φ, X, λ̄, ū, ||.,.|| ) defined by Orlicz Function and 2– Norm, Proceeding of National Conference on Mathematics, 2012 ( p.68–76).
- Srivastava, J.K. and Pahari, N.P., On 2–Normed Space Valued Sequence Space ιM ( X, ||.,.||, λ̄, p̄ ) Defined by Orlicz Function, Proceedings of Indian Society of Mathematics and Mathematical Sciences (PISMAMS), Volume – 6, 2011 (p.1–15).
- Pahari, N.P., On Locally Convex Space Valued Function Spaces c0 ( X, E, M, λ, p ), c ( X, E, M, λ, p ), ℓ∞ ( X, E, M, λ, p ) Defined by Orlicz Function, The Nepali Mathematical Science Report, Volume – 31, 2011 (p.29–40).
- Pahari, N.P., On Vector Valued Paranormed Sequence Space ℓ∞ ( X, , M, λ̄, p̄, L ) Defined by Orlicz Function, Nepal Journal of Science Science and Technology, Volume – 12, 2011 (p.252 – 259).
- Pahari, N.P., Some Results on Orlicz Space of Entire Sequences, Mathematics Education Forum, Issue 29, 2011 (p.28 – 31).
- Srivastava, J.K. and Pahari, N.P., On Banach Space Valued Paranormed Sequence Space ιM ( X, λ̄, p̄, L ) Defined by Orlicz Function, South East Asian Journal of Mathematics and Mathematical Sciences, Volume –10, Number –1, 2010 (p.45 – 57).