Władysław Wilczyński studied mathematics at the University of Łódź, where he received his Ph.D. His major research interests include real analysis and its interrelations with topology. In 1989, he led a semester on real analysis at the Banach Center (Warsaw, Poland). He is also the author of  Density Topologies (Chapter 15) in the Handbook of Measure Theory, North Holland, Elsevier (2002), in which he presents the classical density topology of Haupt and Pauc and its category counterpart.

• Chapter 1. Convergence a.e. and K-a.e.- Chapter 2. Convergence in measure and in category.- Chapter 3. Cauchy condition.- Chapter 4. Measurable boundaries of an arbitrary function.- Chapter 5. Continuity I-a.e and convergence I-a.e.- Chapter 6. Atomic spaces.- Chapter 7. Rearrangements.- Chapter 8. Improving and spoiling convergence.- Chapter 9. Translations of measurable sets.- Chapter 10. Relative compactness and measurability of functions of accumulation.- Chapter 11. Sequences of functions of two variables.- Chapter 12. Essential upper bound of a measurable periodic function.- Chapter 13. Double sequences of measurable functions.- Chapter 14. Some differences and similarities between measure and category.- Chapter 15. Miscellanea.

Władysław Wilczyński studied mathematics at the University of Łódź, where he received his Ph.D. His major research interests include real analysis and its interrelations with topology. In 1989, he led a semester on real analysis at the Banach Center (Warsaw, Poland). He is also the author of  Density Topologies (Chapter 15) in the Handbook of Measure Theory, North Holland, Elsevier (2002), in which he presents the classical density topology of Haupt and Pauc and its category counterpart.

• Chapter 1. Convergence a.e. and K-a.e.- Chapter 2. Convergence in measure and in category.- Chapter 3. Cauchy condition.- Chapter 4. Measurable boundaries of an arbitrary function.- Chapter 5. Continuity I-a.e and convergence I-a.e.- Chapter 6. Atomic spaces.- Chapter 7. Rearrangements.- Chapter 8. Improving and spoiling convergence.- Chapter 9. Translations of measurable sets.- Chapter 10. Relative compactness and measurability of functions of accumulation.- Chapter 11. Sequences of functions of two variables.- Chapter 12. Essential upper bound of a measurable periodic function.- Chapter 13. Double sequences of measurable functions.- Chapter 14. Some differences and similarities between measure and category.- Chapter 15. Miscellanea.

Władysław Wilczyński studied mathematics at the University of Łódź, where he received his Ph.D. His major research interests include real analysis and its interrelations with topology. In 1989, he led a semester on real analysis at the Banach Center (Warsaw, Poland). He is also the author of  Density Topologies (Chapter 15) in the Handbook of Measure Theory, North Holland, Elsevier (2002), in which he presents the classical density topology of Haupt and Pauc and its category counterpart.

• Chapter 1. Convergence a.e. and K-a.e.- Chapter 2. Convergence in measure and in category.- Chapter 3. Cauchy condition.- Chapter 4. Measurable boundaries of an arbitrary function.- Chapter 5. Continuity I-a.e and convergence I-a.e.- Chapter 6. Atomic spaces.- Chapter 7. Rearrangements.- Chapter 8. Improving and spoiling convergence.- Chapter 9. Translations of measurable sets.- Chapter 10. Relative compactness and measurability of functions of accumulation.- Chapter 11. Sequences of functions of two variables.- Chapter 12. Essential upper bound of a measurable periodic function.- Chapter 13. Double sequences of measurable functions.- Chapter 14. Some differences and similarities between measure and category.- Chapter 15. Miscellanea.