Banach and Hilbert Spaces: Elements of Functional Analysis

Igor Kriz and Aleš Pultr
Additional contact information
Igor Kriz: University of Michigan, Department of Mathematics
Aleš Pultr: Charles University, Department of Applied Mathematics (KAM) Faculty of Mathematics and Physics

Chapter 16 in Introduction to Mathematical Analysis, 2013, pp 393-426 from Springer

Abstract: Abstract Let us now turn to infinite-dimensional geometry. The simplest such structure is probably that of a Hilbert space. It is highly relevant for analysis, and plays a key role in such areas as stochastic analysis and quantum physics. In this chapter we will discuss the basics of this concept; in the next one we will present some of its uses.

Date: 2013
References: Add references at CitEc
Citations:

There are no downloads for this item, see the EconPapers FAQ for hints about obtaining it.

Related works:
This item may be available elsewhere in EconPapers: Search for items with the same title.

Export reference: BibTeX RIS (EndNote, ProCite, RefMan) HTML/Text

Persistent link: https://EconPapers.repec.org/RePEc:spr:sprchp:978-3-0348-0636-7_16

Ordering information: This item can be ordered from
http://www.springer.com/9783034806367

DOI: 10.1007/978-3-0348-0636-7_16

Access Statistics for this chapter

More chapters in Springer Books from Springer
Bibliographic data for series maintained by Sonal Shukla () and Springer Nature Abstracting and Indexing ().