Graduate Texts in Mathematics : Measures and Category
Detalles de publicación: springer-Verlag, 1970Edición: 1raDescripción: 95 páginasISBN:- fcnm1962
- 515.732I/O95
Contenidos:
1.Measures and category on the line. 2.Liouville numbers. 3.Lebesgue measure in r-space. 4.The property of baire. 5.Non-measurable sets. 6.The Banach-Mazur game. 7.Functions of first class. 8.The theorems of lusin and egoroff. 9.Metric and topological spaces. 10.Examaples of metric functions. 11.The theorem of alexandroff. 12.Transforming linear sets into nullsets. 13.Fubini’s theorem. 14.The banach category theorem. 15.Transitive transformations. 16.Exmaples of duality. 17.The pointcaré recurrence theorem. 18.Transitive transformations. 19.The sierpinski-Erdos duality theorem. 20.Examples of duality. 21.The extended principle of duality. 22.Category measure spaces.
| Tipo de ítem | Biblioteca actual | Signatura topográfica | Estado | Notas | Código de barras | |
|---|---|---|---|---|---|---|
| Libro | Biblioteca Especializada FCNM Tercer Piso | 515.732I/O95 (Navegar estantería(Abre debajo)) | Disponible | Interno | FCNM3296 |
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| 515.732I/B33 Introduction to Banach Spaces and Their Geometry | 515.732I/B33 Introduction to Banach Spaces and Their Geometry | 515.732I/G86 Topics in Nonlinear Functional Analysis | 515.732I/O95 Graduate Texts in Mathematics : Measures and Category | 515.733I/A33 Theory of Linear Operators in Hilbert Space | 515.733I/H37/V.6 Introduction to Spectral Theory in Hilbert Space Volumen 6 | 515.733I/S.A. Elements Of Hilbert Space |
1.Measures and category on the line. 2.Liouville numbers. 3.Lebesgue measure in r-space. 4.The property of baire. 5.Non-measurable sets. 6.The Banach-Mazur game. 7.Functions of first class. 8.The theorems of lusin and egoroff. 9.Metric and topological spaces. 10.Examaples of metric functions. 11.The theorem of alexandroff. 12.Transforming linear sets into nullsets. 13.Fubini’s theorem. 14.The banach category theorem. 15.Transitive transformations. 16.Exmaples of duality. 17.The pointcaré recurrence theorem. 18.Transitive transformations. 19.The sierpinski-Erdos duality theorem. 20.Examples of duality. 21.The extended principle of duality. 22.Category measure spaces.
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