
Descriptive Theory of Sets and Functions. Functional Analysis in Semi-ordered Spaces
L.V. Kantorovich(Author)
Gordon & Breach Science Publishers Ltd
1st Edition
Published on 19. February 1996
Book
Hardback
376 pages
978-2-88449-012-2 (ISBN)
Article exhausted; check different version
Description
This book presents articles of L.V. Kantorovich on the descriptive theory of sets and function and on functional analysis in semi-ordered spaces, to demonstrate the unity of L.V. Kantorovich's creative research. It also includes two papers on the "extension of Hilbert space".
More details
Series
Language
English
Place of publication
Amsterdam
Netherlands
Publishing group
Gordon and Breach
Target group
College/higher education
Professional and scholarly
Academic and Postgraduate
Dimensions
Height: 229 mm
Width: 152 mm
Weight
770 gr
ISBN-13
978-2-88449-012-2 (9782884490122)
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Other editions
Additional editions

L.V. Kantorovich
Descriptive Theory of Sets and Functions. Functional Analysis in Semi-ordered Spaces
E-Book
12/2024
1st Edition
CRC Press
€555.99
Available for download

L.V. Kantorovich
Descriptive Theory of Sets and Functions. Functional Analysis in Semi-ordered Spaces
E-Book
12/2024
1st Edition
CRC Press
€555.99
Available for download
Person
L.V. Kantorovich
Content
1. On sequences of functions contained in W.H. Young's classification 2. On universal functions 3. On a problem of H. Steinhaus 4. On sequences of functions, continuous almost everywhere 5. An example of a semicontinuous function universal for continuous functions 6. On generalized derivatives of continuous functions 7. On two classes of operations on closed sets 8. Memoir on analytical operations and projective sets 9. On some theorems concerning the theory of projective sets 10. On certain general methods of the extension of Hilbert space 11. On certain particular methods of the extension of Hilbert space 12. Semi-ordered linear spaces and their application to the theory of linear operators 13. Linear semi-ordered spaces 14. Linear operators in semi-ordered spaces 15. The method of successive approximations for functional equations