The Resource Strange functions in real analysis, Alexander Kharazishvili

Strange functions in real analysis, Alexander Kharazishvili

Label
Strange functions in real analysis
Title
Strange functions in real analysis
Statement of responsibility
Alexander Kharazishvili
Creator
Contributor
Author
Subject
Language
eng
Cataloging source
NhCcYBP
http://library.link/vocab/creatorName
Kharazishvili, A. B
Dewey number
515/.8
Index
index present
LC call number
QA320
LC item number
.K48 2018
Literary form
non fiction
Nature of contents
  • dictionaries
  • bibliography
http://library.link/vocab/relatedWorkOrContributorName
ProQuest (Firm)
http://library.link/vocab/subjectName
  • Functional analysis
  • Functions of real variables
Label
Strange functions in real analysis, Alexander Kharazishvili
Link
https://ebookcentral.proquest.com/lib/ou/detail.action?docID=5107624
Instantiates
Publication
Note
Description based on print version record
Bibliography note
Includes bibliographical references and index
Carrier category
online resource
Carrier category code
  • cr
Carrier MARC source
rdacarrier
Content category
text
Content type code
  • txt
Content type MARC source
rdacontent
Contents
  • Semicontinuous functions that are not countably continuous
  • ch. 4
  • Singular monotone functions
  • ch. 5
  • A characterization of constant functions via Dini's derived numbers
  • ch. 6
  • Everywhere differentiable nowhere monotone functions
  • ch. 7
  • Continuous nowhere approximately differentiable functions
  • ch. 8
  • Machine generated contents note:
  • Blumberg's theorem and Sierpinski-Zygmund functions
  • ch. 9
  • The cardinality of first Baire class
  • ch. 10
  • Lebesgue nonmeasurable functions and functions without the Baire property
  • ch. 11
  • Hamel basis and Cauchy functional equation
  • ch. 12
  • Summation methods and Lebesgue nonmeasurable functions
  • ch. 13
  • ch. 0
  • Luzin sets, Sierpinski sets, and their applications
  • ch. 14
  • Absolutely nonmeasurable additive functions
  • ch. 15
  • Egorov type theorems
  • ch. 16
  • A difference between the Riemann and Lebesgue iterated integrals
  • ch. 17
  • Sierpinski's partition of the Euclidean plane
  • ch. 18
  • Introduction: Basic concepts
  • Bad functions defined on second category sets
  • ch. 19
  • Sup-measurable and weakly sup-measurable functions
  • ch. 20
  • Generalized step-functions and superposition operators
  • ch. 21
  • Ordinary differential equations with bad right-hand sides
  • ch. 22
  • Nondifferentiable functions from the point of view of category and measure
  • ch. 23
  • ch. 1
  • Absolute null subsets of the plane with bad orthogonal projections
  • Cantor and Peano type functions
  • ch. 2
  • Functions of first Baire class
  • ch. 3
Dimensions
unknown
Edition
Third edition.
Extent
1 online resource.
Form of item
online
Isbn
9781498773157
Isbn Type
(electronic bk.)
Media category
computer
Media MARC source
rdamedia
Media type code
  • c
Reproduction note
Electronic reproduction.
Specific material designation
remote
System control number
(NhCcYBP)ybp13196871
Label
Strange functions in real analysis, Alexander Kharazishvili
Link
https://ebookcentral.proquest.com/lib/ou/detail.action?docID=5107624
Publication
Note
Description based on print version record
Bibliography note
Includes bibliographical references and index
Carrier category
online resource
Carrier category code
  • cr
Carrier MARC source
rdacarrier
Content category
text
Content type code
  • txt
Content type MARC source
rdacontent
Contents
  • Semicontinuous functions that are not countably continuous
  • ch. 4
  • Singular monotone functions
  • ch. 5
  • A characterization of constant functions via Dini's derived numbers
  • ch. 6
  • Everywhere differentiable nowhere monotone functions
  • ch. 7
  • Continuous nowhere approximately differentiable functions
  • ch. 8
  • Machine generated contents note:
  • Blumberg's theorem and Sierpinski-Zygmund functions
  • ch. 9
  • The cardinality of first Baire class
  • ch. 10
  • Lebesgue nonmeasurable functions and functions without the Baire property
  • ch. 11
  • Hamel basis and Cauchy functional equation
  • ch. 12
  • Summation methods and Lebesgue nonmeasurable functions
  • ch. 13
  • ch. 0
  • Luzin sets, Sierpinski sets, and their applications
  • ch. 14
  • Absolutely nonmeasurable additive functions
  • ch. 15
  • Egorov type theorems
  • ch. 16
  • A difference between the Riemann and Lebesgue iterated integrals
  • ch. 17
  • Sierpinski's partition of the Euclidean plane
  • ch. 18
  • Introduction: Basic concepts
  • Bad functions defined on second category sets
  • ch. 19
  • Sup-measurable and weakly sup-measurable functions
  • ch. 20
  • Generalized step-functions and superposition operators
  • ch. 21
  • Ordinary differential equations with bad right-hand sides
  • ch. 22
  • Nondifferentiable functions from the point of view of category and measure
  • ch. 23
  • ch. 1
  • Absolute null subsets of the plane with bad orthogonal projections
  • Cantor and Peano type functions
  • ch. 2
  • Functions of first Baire class
  • ch. 3
Dimensions
unknown
Edition
Third edition.
Extent
1 online resource.
Form of item
online
Isbn
9781498773157
Isbn Type
(electronic bk.)
Media category
computer
Media MARC source
rdamedia
Media type code
  • c
Reproduction note
Electronic reproduction.
Specific material designation
remote
System control number
(NhCcYBP)ybp13196871

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