A sequence is said to converge to a limit
if given
, there exists some
such that
for all .
A sequence is said to converge to a limit
if given
, there exists some
such that
for all .
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Given , the Hardy space
is the collection of analytic functions
for which the norm
is finite. Here denotes normalised Lebesgue measure on the unit circle
.
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Hi guys,
Thanks to the (so-far) two of you who’ve inexplicably decided to sign up to the twitter account @sammaths. This is just a test to see if I’ve managed to get my teaching blog to automatically send out updates on Twitter.
Sorry to have bothered you!
SJE
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Hi there,
I note that for now at least, no-one is likely to be looking out for this blog. It was created in June 2010, at a time when I had no specific teaching to do, so I guess that was inevitable, but all the same, it would be good to get some practice, so if any undergraduate mathematicians happen to stumble here, feel free to ask me to write a post on some topic of pure mathematics that you don’t understand and I’ll give it a go. Hopefully in the new term I’ll have a bit more to say, though for the moment at least, my job is mostly research, so I’m teaching for fun!
Best wishes,
SJE
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Welcome to WordPress.com. This is your first post. Edit or delete it and start blogging!
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