Tomek Bartoszyński | Academic Influence

Tomek Bartoszyński's AcademicInfluence.com Rankings

Tomek Bartoszyński

Mathematics

#4308

World Rank

#6148

Historical Rank

#1502

USA Rank

Measure Theory

#4695

World Rank

#5497

Historical Rank

#1303

USA Rank

mathematics Degrees

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Mathematics

Tomek Bartoszyński's Degrees

PhD Mathematics University of Warsaw

Why Is Tomek Bartoszyński Influential?

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According to Wikipedia, Tomek Bartoszyński is a Polish-American mathematician who works in set theory. He is the son of statistician Robert Bartoszyński. Biography Bartoszyński studied mathematics at the University of Warsaw from 1976 to 1981, and worked there from 1981 to 1987. In 1984 he defended his Ph.D. thesis Combinatorial aspects of measure and category; his advisor was Wojciech Guzicki. In 2004 he received his habilitation from the Polish Academy of Sciences.

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Tomek Bartoszyński's Published Works

Number of citations in a given year to any of this author's works

Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author

Published Works

Set Theory: On the Structure of the Real Line (1995) (718)
On bases in Banach spaces (2005) (218)
Additivity of measure implies additivity of category (1984) (116)
Combinatorial aspects of measure and category (1987) (108)
Hereditary topological diagonalizations and the Menger-Hurewicz Conjectures (2002) (70)
The Cichoń diagram (1993) (43)
INVARIANTS OF MEASURE AND CATEGORY (1999) (35)
Additivity properties of topological diagonalizations (2001) (35)
Closed Measure Zero Sets (1992) (30)
On covering of real line by null sets. (1988) (29)
Continuous images of sets of reals (2000) (27)
On the cofinality of the smallest covering of the real line by meager sets (1989) (21)
Jumping with Random Reals (1990) (21)
Borel images of sets of reals (1999) (18)
Measure and Category — Filters on ω (1992) (12)
Strongly meager Sets do not Form an Ideal (1998) (12)
The cofinality of cardinal invariants related to measure and category (1989) (12)
A note on duality between measure and category (1999) (12)
Remarks on sets related to trigonometric series (1995) (11)
Not every γ-set is strongly meager (10)
On the structure of measurable filters on a countable set (1999) (9)
Remarks on small sets of reals (2001) (9)
Covering Games and the Banach-Mazur Game: K-tactics (1992) (9)
On perfectly meager sets (2000) (8)
On cofinality of the smallest covering of the real line by meager sets II (1999) (7)
Hechler's theorem for the meager ideal (2002) (7)
On a theorem of Banach and Kuratowski and $K$-Lusin sets (2001) (6)
Adding one random real (1994) (6)
On Sierpiński sets (1990) (6)
Strongly meager and strong measure zero sets (1999) (5)
Strongly meager sets of size continuum (2002) (5)
Filters and games (1995) (4)
THERE MAY BE NO HAUSDORFF ULTRAFILTERS (2003) (4)
A note on small sets of reals (2018) (4)
Remarks on small sets related to trigonometric series (1999) (4)
Perfectly meager sets and universally null sets (2001) (4)
Closed sets which consistently have few translations covering the line (2017) (4)
On the density of Hausdorff ultrafilters (2007) (3)
Dual Borel Conjecture and Cohen reals (2010) (2)
After all, there are some inequalities which are provable in ZFC (1997) (2)
Intersection of < 2 א 0 ultrafilters may have measure zero (1)
Splitting number (1999) (1)
Towards Martin's Minimum (1999) (1)
Remarks on the intersection of filters (1998) (1)
Towards Martins minimum (2002) (1)
Intersection of ultrafilters may have measure zero (1992) (1)
Intersection of less than continuum ultrafilters may have measure zero (1999) (0)
1995–1996 annual meeting of the association for symbolic logic (1996) (0)
S ep 2 00 2 Hechler ’ s theorem for the meager ideal (2008) (0)
2 2 Ju l 1 99 9 STRONGLY MEAGER AND STRONG MEASURE ZERO SETS (0)
Set theory : annual Boise Extravaganza in Set Theory (BEST) Conference, March 13-15, 1992, April 10-11, 1993, March 25-27, 1994, Boise State University, Boise, Idaho (1996) (0)
AND THE BANACH-MAZUR GAME: ATACTICS. (2007) (0)
Strongly meager sets can be quite big (2001) (0)
Remark on our paper "On bases in Banach spaces" (Studia Math. 170 (2005), 147-171) (2009) (0)
REVIEWS-Five papers (2001) (0)
Miller Arnold W.. Descriptive set theory and forcing. How to prove theorems about Borel sets the hard way . Lecture notes in logic, no. 4. Springer, Berlin, Heidelberg, New York, etc., 1995, ii + 130 pp. (1997) (0)
Ju l 2 00 3 Hechler ’ s theorem for the meager ideal (2008) (0)
Not every gamma-set is strongly meager (1999) (0)

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