Enno Kolk

https://www.etis.ee/CV/Enno_Kolk/est
6.09.1941
737 6405
5640141
enno.kolk@ut.ee

Teenistuskäik

Töökohad ja ametid
2014–31.12.2015   
Tartu Ülikool, Matemaatika-informaatikateaduskond, Matemaatika Instituut, Teadur (0,25)
01.02.2009–31.01.2012   
Tartu Ülikool, Matemaatika-informaatikateaduskond, Matemaatika Instituut, funktsionaalanalüüsi vanemteadur (0,25)
01.02.2004–31.08.2007   
Tartu Ülikool, Matemaatika-informaatikateaduskond, Puhta matemaatika instituut, funktsionaalanalüüsi dotsent (1,00)
1984–2004   
Tartu Ülikool, Matemaatika-informaatikateaduskond, Puhta matemaatika instituut, Dotsent (1,00)
1976–1984   
Tartu Ülikool, Vanemõpetaja (1,00)
1966–1973   
Tartu Ülikool, Teadur (1,00)
 
 
Haridustee
1960–1965   
Tartu Riiklik Ülikool
 
 
Teadusorganisatsiooniline ja -administratiivne tegevus
1977−...   
Ajakirja "Mathematical Reviews" referent
1966−...   
Teadusajakirja "Acta et Commentationes Universitatis Tartuensis de Mathematica" koordineeriv toimetaja
 
 
Loometöö
Teadusliku uurimistöö teemad: topoloogilised jadaruumid ja summeeruvusteooria.

Kvalifikatsioon

Teaduskraadid
Enno Kolk, doktorikraad, 1980, (juh) Gunnar Kangro, Компактность и суммируемость (Kompaktsus ja summeeruvus), Уральский Государственный Университет.
 
 
Teaduspreemiad ja tunnustused
1988, Enno Kolk, NSVL KAK-i dotsendi kutse
 
 
Teadustöö põhisuunad
VALDKOND: 4. Loodusteadused ja tehnika; 4.4. Matemaatika; PÕHISUUND: Topoloogilised jadaruumid, summeeruvusteooria
 
 
Lisainfo
füüsika-matemaatikakandidaat
Uurali Riiklik Ülikool, 1980

Juhendatud väitekirjad

Publikatsioonid

Klass
Aasta
Publikatsioon
 
1.1.
2018
Kolk, Enno (2018). Matrix transformations related to I-convergent sequences. Acta et Commentationes Universitatis Tartuensis de Mathematica, 22 (2), 191−201.10.12697/ACUTM.2018.22.16.
1.2.
2015
Kolk, Enno (2015). On statistical and ideal convergence of sequences of bounded linear operators. European Journal of Pure and Applied Mathematics, 8 (3), 357−367.
1.1.
2014
Kolk, E.; Raidjõe, A. (2014). F-seminorms on generalized double sequence spaces defi ned by modulus functions. Proceedings of the Estonian Academy of Sciences, 62 (2), 121−132.10.3176/proc.2014.2.02.
1.2.
2013
Kolk, Enno (2013). On generalized sequence spaces defined by modulus functions. Acta et Commentationes Universitatis Tartuensis de Mathematica, 17 (2), 179−205.10.12097/ACUTM.2013.17.16.
1.1.
2011
Kolk, E. (2011). Topologies in generalized Orlicz sequence spaces. Filomat, 25 (4), 191−211.10.2298/FIL1104191K.
1.1.
2010
Kolk, E. (2010). Mann iterations via statistically regular matrices. Fixed Point Theory, 11 (1), 59−65.
1.1.
2010
Kolk, E. (2010). Banach-Steinhaus type theorems for statistical and I-convergence with applications to matrix maps. Rocky Mountain Journal of Mathematics, 40 (1), 279−289.
5.2.
2008
Kolk, E. (2008). Manni iteratsioonide statistiline koonduvus. Konverentsi "Algebra ja analüüsi meetodid VII" teeside kogumik: Algebra ja analüüsi meetodid VII; Tartu; 20.-21.11.2008. Tartu, Eesti Matemaatika Selts, 16−18.
1.1.
2007
Kolk, E.; Raidjõe, A. (2007). The continuity of superposition operators on some sequence spaces defined by moduli. Czechoslovak Mathematical Journal, 57 (3), 777−792.
1.2.
2004
Kolk, E.; Mölder, A. (2004). Inclusion theorems for some sets of sequence defined by φ-functions. Mathematica Slovaca, 54 (4), 267−279.
1.2.
2004
Kolk, E. (2004). Superposition operators on sequence spaces defined by φ-functions. Demonstratio Mathematica, 37 (1), 159−175.
1.2.
2000
Kolk, E. (2000). On sequence spaces defined by a regularly varying modulus. Acta et commentationes Universitatis Tartuensis, 4, 11−15.
1.1.
1999
Kolk, E. (1999). Convergence-preserving function sequences and uniform convergence. Journal of Mathematical Analysis and Applications, 238 (2), 599−603.
1.2.
1998
Kolk, E. (1998). Inclusion relations between the statistical convergence and strong summability. Acta et Commentationes Universitatis Tartuensis de Mathematica, 2, 39−54.
1.1.
1997
Kolk, E. (1997). F-seminormed sequence spaces defined by a sequence of modulus functions and strong summability. Indian Journal of Pure & Applied Mathematics, 28 (11), 1547−1566.
1.2.
1996
Kolk, E. (1996). Matrix maps into the space of statistically convergent bounded sequences. Proceedings of the Estonian Academy of Sciences. Physics. Mathematics, 45, 187−192.
1.2.
1993
Kolk, E. (1993). Matrix summability of statistically convergent sequences. Analysis, 13, 77−83.
1.3.
1991
Kolk, Enno (1991). The statistical convergence in Banach spaces. Труды по философии. Tartu Ülikooli toimetised, 928, 41−52.
26.02.2019

Enno Kolk

https://www.etis.ee/CV/Enno_Kolk/eng
6.09.1941
737 6405
5640141
enno.kolk@ut.ee

Career

Institution(s) and position(s)
2014–31.12.2015   
University of Tartu, Faculty of Mathematics and Computer Science, Institute of Mathematics, Researcher (0,25)
01.02.2009–31.01.2012   
University of Tartu, Faculty of Mathematics and Computer Science, Institute of Mathematics, Senior Research Fellow in Functional Analysis (0,25)
01.02.2004–31.08.2007   
University of Tartu, Faculty of Mathematics and Computer Science, Institute of Pure Mathematics, Associate Professor (1,00)
1984–2004   
University of Tartu, Faculty of Mathematics and Computer Science, Institute of Pure Mathematics, Associate Professor (1,00)
1976–1984   
University of Tartu, Senior Teacher (1,00)
1966–1973   
University of Tartu, Researcher (1,00)
 
 
Education
1960–1965   
Higher education (Tartu State University, 1965)
 
 
R&D related managerial and administrative work
1977−...   

Qualifications

Academic degrees
Enno Kolk, Doctor's Degree, 1980, (sup) Gunnar Kangro, Компактность и суммируемость (Compactness and Summability), Ural State University.
 
 
Honours & awards
1988, Enno Kolk, The Professional Title "Associate Professor" of the U.S.S.R.
 
 
Field of research
FIELD OF RESEARCH: 4. Natural Sciences and Engineering; 4.4. Mathematics
 
 
Additional information
Candidate of physical and mathematical sciences Ural State University, 1980

Supervised dissertations

Publications

Category
Year
Publication
 
1.1.
2018
Kolk, Enno (2018). Matrix transformations related to I-convergent sequences. Acta et Commentationes Universitatis Tartuensis de Mathematica, 22 (2), 191−201.10.12697/ACUTM.2018.22.16.
1.2.
2015
Kolk, Enno (2015). On statistical and ideal convergence of sequences of bounded linear operators. European Journal of Pure and Applied Mathematics, 8 (3), 357−367.
1.1.
2014
Kolk, E.; Raidjõe, A. (2014). F-seminorms on generalized double sequence spaces defi ned by modulus functions. Proceedings of the Estonian Academy of Sciences, 62 (2), 121−132.10.3176/proc.2014.2.02.
1.2.
2013
Kolk, Enno (2013). On generalized sequence spaces defined by modulus functions. Acta et Commentationes Universitatis Tartuensis de Mathematica, 17 (2), 179−205.10.12097/ACUTM.2013.17.16.
1.1.
2011
Kolk, E. (2011). Topologies in generalized Orlicz sequence spaces. Filomat, 25 (4), 191−211.10.2298/FIL1104191K.
1.1.
2010
Kolk, E. (2010). Mann iterations via statistically regular matrices. Fixed Point Theory, 11 (1), 59−65.
1.1.
2010
Kolk, E. (2010). Banach-Steinhaus type theorems for statistical and I-convergence with applications to matrix maps. Rocky Mountain Journal of Mathematics, 40 (1), 279−289.
5.2.
2008
Kolk, E. (2008). Manni iteratsioonide statistiline koonduvus. Konverentsi "Algebra ja analüüsi meetodid VII" teeside kogumik: Algebra ja analüüsi meetodid VII; Tartu; 20.-21.11.2008. Tartu, Eesti Matemaatika Selts, 16−18.
1.1.
2007
Kolk, E.; Raidjõe, A. (2007). The continuity of superposition operators on some sequence spaces defined by moduli. Czechoslovak Mathematical Journal, 57 (3), 777−792.
1.2.
2004
Kolk, E.; Mölder, A. (2004). Inclusion theorems for some sets of sequence defined by φ-functions. Mathematica Slovaca, 54 (4), 267−279.
1.2.
2004
Kolk, E. (2004). Superposition operators on sequence spaces defined by φ-functions. Demonstratio Mathematica, 37 (1), 159−175.
1.2.
2000
Kolk, E. (2000). On sequence spaces defined by a regularly varying modulus. Acta et commentationes Universitatis Tartuensis, 4, 11−15.
1.1.
1999
Kolk, E. (1999). Convergence-preserving function sequences and uniform convergence. Journal of Mathematical Analysis and Applications, 238 (2), 599−603.
1.2.
1998
Kolk, E. (1998). Inclusion relations between the statistical convergence and strong summability. Acta et Commentationes Universitatis Tartuensis de Mathematica, 2, 39−54.
1.1.
1997
Kolk, E. (1997). F-seminormed sequence spaces defined by a sequence of modulus functions and strong summability. Indian Journal of Pure & Applied Mathematics, 28 (11), 1547−1566.
1.2.
1996
Kolk, E. (1996). Matrix maps into the space of statistically convergent bounded sequences. Proceedings of the Estonian Academy of Sciences. Physics. Mathematics, 45, 187−192.
1.2.
1993
Kolk, E. (1993). Matrix summability of statistically convergent sequences. Analysis, 13, 77−83.
1.3.
1991
Kolk, Enno (1991). The statistical convergence in Banach spaces. Труды по философии. Tartu Ülikooli toimetised, 928, 41−52.
26.02.2019
Detailne otsing
  • Leitud 4 kirjet
ProgrammLiikNumberNimiProjekti algusProjekti lõppVastutav täitjaAsutusFinantseerijapoolne rahastamine
SFSF0182593s03Algebra, funktsionaalanalüüsi ja diferentsiaalgeomeetria struktuursete probleemide süvauuringud.01.01.200331.12.2007Kalle KaarliTartu Ülikool, Matemaatika-informaatikateaduskond376 759,16 EUR
SFSF0180039s08Analüüsi, algebra ja geomeetria koosmõjud, meetodid ja rakendused01.01.200831.12.2013Eve OjaTartu Ülikool, Matemaatika-informaatikateaduskond762 893,32 EUR
IUTIUT20-57Analüüsi, algebra ja geomeetria struktuursed probleemid ning rakendused arvutusmatemaatikas01.01.201431.12.2019Viktor AbramovTartu Ülikool, Loodus- ja täppisteaduste valdkond, matemaatika ja statistika instituut1 464 000,00 EUR
ETFETF5376Klassikalise analüüsi ja topoloogiliste vektorruumide meetodid jadaruumides01.01.200331.12.2006Toivo LeigerTartu Ülikool, Matemaatika-informaatikateaduskond35 513,82 EUR