During the late 50's and early 60's, the notion of Gauge integral was presented by Kurzweil and Henstock, independently. The purpose of this presentation is to extend this concept to Summability theory. To accomplish this, we introduce the notion of $\gamma$−strongly summable to L with respect to Gauge by using $h(\vartheta)$ measurable real valued function defined on $(1, \infty)$. We shall also examine inclusion theorems to contrast it with other Summability integration techniques.

Link to the seminar is:

https://teams.microsoft.com/l/meetup-join/19%3a0ae91f7b86a24e8fa1d818a6f74b22a1%40thread.tacv2/1623582152382?context=%7b%22Tid%22%3a%22066690f2-a8a6-4889-852e-124371dcbd6f%22%2c%22Oid%22%3a%22a343f6fd-86f8-4abe-95cf-3c7f4ad5f0ca%22%7d