If A_i is a (Banach) algebra for every i in some set I, can one give the form of the ideals of the product algebra π_i A_i ?
How to properly characterize a ten-dimensional space. How does it fit with the modern understanding of the environment.
02 October 2020 2,572 29 View
Given a Banach space X and the fact that all norms are equivalent, does it follow that dimension of X is finite? The converse statement is proved in many books however I didn't find this statement...
01 February 2020 5,491 3 View
We know that mathematicians study different mathematical spaces such as Hilbert space, Banach space, Sobolev space, etc... but as engineers, is it necessary for us to understand the definition of...
13 October 2019 9,847 9 View
09 October 2019 4,950 4 View
I'm currently working on fixed point theorems on uniformly convex spaces and I will love if anyone can point my attention to spaces that are uniformly convex apart from the ones I have listed above.
22 September 2019 1,351 8 View
Let A Banach algebra, A is contractible if H1(A,X)=0 for all Banach A-bimodules X . Now to my question Let A be Banach algebra and I be closed ideal of A. If I and A/I are both contractible,...
19 May 2019 1,408 3 View
What about the norm condition on Banach spaces if we think it just a metric and not a norm? Do someone know any work in that way?
04 May 2019 8,598 3 View
04 May 2019 507 4 View
In trying to do the twist expansion of the gluon function, I was using the operator product expansion of where I defined FF=O as my operator. Using this, I then said = C. Is this correct, or...
04 May 2019 3,743 3 View
It is well known that characters on real or complex Banach algebra are automaticaly continuous. In His1959 doctoral dissertation, Ernset Michael conjectured that the same result on automatic...
01 February 2019 6,947 3 View