The interplay between Riemann integrability and continuity is an interesting topic of modern analysis. In this paper, Riemann integrability of vector-valued continuous functions, property of Lebesgue and weak property of Lebesgue are surveyed and discussed. We also prove that 
has the property of Lebesgue.
Riemann intergability versus continuity for vector-valued functions
Lone, Nisar A. and Chishti, T. A.
Full PDF
creative_2021_30_1_49_60Additional Information
| Author(s) | Lone, Nisar A. , Chishti, T. A. |
|---|
Related Products
Recently posted
-
Power Domination in Generalized Mycielskian of Cycles
-
Fixed point theorem for composition of multivalued and single-valued mappings in Banach spaces
-
Initial Value Problem for Hybrid Improved Conformable Fractional Differential Equations with Retardation and Anticipation
-
On a Subclass of Meromorphic Functions Defined by a Differential Operator on Hilbert Space
-
Countably Many Positive Symmetric Solutions For Sturm Liouville Type Boundary Conditions Of Second Order Iterative System
-
On the derived numbers of a real function
-
Some considerations about l'Hôpital-type rules for the monotonicity
-
On Minimum Second neighborhood Degree Energy of Graphs
-
Preserver Problems on Infinite Divisibility and Separability
-
A Note on Moritoh Transforms