Riesz triple probabilisitic of almost lacunary ces$\acute{A}$ro $C_{111}$ statistical convergence of $\chi^{3}$ defined by a Musielak Orlicz function | Zendy

Dr Vandana | Zendy; Deepmala Deepmala | Zendy; N. Subramanian | Zendy; Vishnu Narayan Mishra | Zendy

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Riesz triple probabilisitic of almost lacunary ces$\acute{A}$ro $C_{111}$ statistical convergence of $\chi^{3}$ defined by a Musielak Orlicz function

Author(s) -

Dr Vandana,

Deepmala Deepmala,

N. Subramanian,

Vishnu Narayan Mishra

Publication year - 2017

Publication title -

boletim da sociedade paranaense de matemática

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.347

H-Index - 15

eISSN - 2175-1188

pISSN - 0037-8712

DOI - 10.5269/bspm.v36i4.32870

Subject(s) - lacunary function , mathematics , probabilistic logic , metric (unit) , metric space , convergence (economics) , function (biology) , pure mathematics , discrete mathematics , statistics , operations management , evolutionary biology , economics , biology , economic growth

In this paper we study the concept of almost lacunary statistical Ces$\acute{a}$ro of $\chi^{3}$ over probabilistic $p-$ metric spaces defined by Musielak Orlicz function. Since the study of convergence in PP-spaces is fundamental to probabilistic functional analysis, we feel that the concept of almost lacunary statistical Ces$\acute{a}$ro of $\chi^{2}$ over probabilistic $p-$ metric spaces defined by Musielak in a PP-space would provide a more general framework for the subject

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