ON GENERALIZED DIFFERENCE PARANORMED STATISTICALLY CONVERGENT SEQUENCES
By B. Tripathy. 2004
73 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/687521e3a1769c3c966b21cfee7bbc2a23615f66
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- B. Tripathy
- Bipan Hazarika
- Hemen Dutta
- B. Choudhary
- A. Baruah
- Stuti Borgohain
- Pinakadhar Baliarsingh
- Mikail Et
Citations in the corpus
- Generalized difference sequence spaces on seminormed space defined by Orlicz functions (2008, methodology): “After then the difference sequence spaces have been studied by various mathematicians such as E t [3], E t and N u r a y [5], M a l k o w s k y and P a r a s h a r [13], M u r s a l e e n [14], T r i p a t h y [18], [19], T r i p a t h y et.”
- Generalized difference Cesaro sequence spaces of fuzzy real numbers defined by Orlicz functions (2015, methodology): “The idea of Kizmaz (1981) was apllied to introduce different types of difference sequence spaces and study their different properties by Tripathy (2004), Tripathy and Esi (2006), Tripathy and Mahanta (2004), Tripathy and Sarma (2008b), Tripathy, Altin and Et (2008) and many others.”
- Lacunary I-Convergent Sequences (2012, methodology): “The notion of statistical convergence was investigated from sequence space point of view and linked with summability theory by Rath and Tripathy [7], Tripathy ([10], [11]), Tripathya and Baruah [12], Tripathy and Sarma [20], Tripathy and Sen ([22], [23]) and many others.”
- On I-Convergent Double Sequences of Fuzzy Real Numbers (2012, background): “Different classes of statistically convergent sequence spaces have been investigated and related with characterization of matrix classes by Rath and Tripathy [11], Tripathy ([12], [13], [14]), Tripathy and Sen ([26], [27]) and many others.”
- I-Monotonic and I-Convergent Sequences (2011, background): “Later on it was further investigated from sequence space point of view and linked with Summability Theory by Salat [5], Rath and Tripathy [4], Tripathy ([9], [10], [11], [12], [13], [14]), Tripathy and Baruah [15], Tripathy and Sarma [19], Tripaty and Sen ([21], [22]) and many others.”
- On some lacunary difference sequence spaces defined by a sequence of Orlicz functions and q-lacunary Δnm-statistical convergence (2012, background): “The notion of difference sequences was investigated from different aspects by Tripathy [16], Tripathy, Altin and Et [17], Tripathy and Baruah [18], Tripathy and Borgogain [20], Tripathy, Choudhary and Sarma [21], Tripathy and Dutta [22], Tripathy and Mahanta [27] are a few to be named.”
- STATISTICALLY CONVERGENT DOUBLE SEQUENCE SPACES DEFINED BY ORLICZ FUNCTION (2006, unknown): “Different classes of statistically convergent sequences were introduced and investigated by Tripathy ([11, 12]), Tripathy and Baruah [14], Tripathy and Sarma [19], Tripathy and Sen [23] and others.”
- A unifying approach to the difference operators and their applications (2013, background): “Recently, different classes of difference sequences have been introduced and their different properties including topological structures, duals, and matrix transformations have been studied by Tripathy [8], Et and Basarir [9], Dutta and Baliarsingh [10,12], Mursaleen [11], Tripathy et al. [13,15], A”
- Lacunary Statically Convergent and Lacunary Strongly Convergent Generalized Difference Sequences of Fuzzy Real Numbers (2010, background): “The notion of difference sequences was generalized by Tripathy and Esi [18] in a different way as follows.”
- On some generalized difference paranormed sequence spaces associated with multiplier sequence defined by modulus function (2011, background): “It was further investigated by [6], [7], [11], [13] and many others.”