View Full Version : Introductory to Functional Analysis
bugatti79
Oct13-11, 01:41 PM
Folks,
I am starting a module in functional analysis undergrad level. I have been suggested introductory functional analysis by Kreyszig, but in instead of buying another expensive book is there a good online source like a pdf on in this topic that I could avail of?
Any help will be appreciated.
Kind regards
Eddie
micromass
Oct13-11, 02:03 PM
Here are some free resources: http://hbpms.blogspot.com/2008/05/stage-4-analysis.html
But remember: if you want quality, then you'll have to pay for it. And Kreyszig is quality. It's one of the better math books out there.
dextercioby
Oct15-11, 03:04 AM
Kreyszig (700 pages from 1978) is VERY good and provides you with a lot of information. If you're really interested in this topic of maths, make an effort & get it.
bugatti79
Oct15-11, 03:38 AM
Thank you guys. I got my hands on Kreyszig.
What I am missing now some useful link detailing
1) all the notations used in Functional analysis like the symbol for 'subset', 'is an element if', 'for all' etc etc. I see kreyszig has some notation but its not completely definitive?
2) A link to the equivalent Latex notation so i can write on this forum.
Thanks
dextercioby
Oct15-11, 04:10 AM
1) I don't understand. Check his page 609 where he starts an appendix on set theory and has all the notations listed. What do you mean definitive ? Are there any inconsistencies ?
2) You can type on this forum using TEX/LATEX code. Search this forum or the internet for tutorials.
EDIT: Here's a free tutorial I found in my computer.
bugatti79
Oct16-11, 06:47 AM
ok, thanks dextercioby although I am waiting for that attachment to be approved that last few days :-)
fourier jr
Oct16-11, 11:17 AM
2) A link to the equivalent Latex notation so i can write on this forum.
Thanks
http://www.physicsforums.com/showthread.php?t=8997
& the kreyszig book is great. it does basic functional analysis & keeps the measure & topology to a minimum. the only topology that I remember off the top of my head is sequential compactness.
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