Sifat Kekonvergenan Lemah pada Ruang Bernorma beserta Operator pada Ruang Barisan Konvergen Lemah

The concept of weak convergence is generated by “weakening” the existing convergence properties in normed spaces. The outcome of this article is to prove the basic properties of weak convergence, the space of weakly convergent sequence is a Banach space and the operators from the space of weakly convergent sequence to other sequence spaces (l1(X),lp(X), linfty(X),S(X) ) and vice versa are linear and bounded .

Authors

Publication Details

Journal
Journal of Mathematics Theory and Application
Published
2024-10-14
DOI
https://doi.org/10.31605/jomta.v6i2.4044
Primary Topic
Geotechnical and construction materials studies
Type
article
Field-Weighted Citation Impact
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article

Sifat Kekonvergenan Lemah pada Ruang Bernorma beserta Operator pada Ruang Barisan Konvergen Lemah

Yusuf Betzelial Marabi Djala
Journal of Mathematics Theory and Application
Geotechnical and construction materials studies
article

Sifat Kekonvergenan Lemah pada Ruang Bernorma beserta Operator pada Ruang Barisan Konvergen Lemah

Yusuf Betzelial Marabi Djala
article en

Abstract

The concept of weak convergence is generated by “weakening” the existing convergence properties in normed spaces. The outcome of this article is to prove the basic properties of weak convergence, the space of weakly convergent sequence is a Banach space and the operators from the space of weakly convergent sequence to other sequence spaces (l1(X),lp(X), linfty(X),S(X) ) and vice versa are linear and bounded .

Journal of Mathematics Theory and ApplicationVol. 6(2)
Reduced inequalities
Openalex Percentile: Top 79%
Geotechnical and construction materials studies
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Sifat Kekonvergenan Lemah pada Ruang Bernorma beserta Operator pada Ruang Barisan Konvergen Lemah — Yusuf Betzelial Marabi Djala · Journal of Mathematics Theory and Application (2024) | TGRS Research Map | TGRS