List
of publications
András
Zempléni
Papers in peer-reviewed
journals:
1.
Zempléni,
A.
(1990). On the heredity
of Hun and Hungarian property, J.
of Theoretical Probability, 3. No.4, p. 599-609.
2.
Zempléni,
A.
(1992). Testing max-infinite
divisibility.
Tyeorija Verojatnosztyej
i
Prim., 37,
p. 173-175, (Russian,
English translation:
J. of Probab. &
Appl.)
3.
Zempléni,
A.
(1995). In the max--semigroup of probability measures over the plane
there
is no Khinchine--type decomposition
theorem. Studia Sci.
Math. Hung.
31, p. 303-311.
4.
Zempléni,
A.
(1996). Inference for Generalized
Extreme Value Distributions. Journal of Applied
Statistical Science,
4, No.
2/3, p. 107-122.
5.
Székely,
J.G.
and Zempléni, A.
(1997). Remarks
on the paper
“On a problem of a Khinchin type
decomposition
theorem “ by E. Pancheva.
Tyeorija Verojatnosztyej
i Prim. 42, p. 216-217.
6.
Székely,
J. G. and Zempléni, A.
(1997). A direct decomposition of the convolution
semigroup of probability distributions. Studia Sci.
Math. Hung. 33,
p. 299-304.
7.
Kárpáti,
A.,
Zempléni, A., Verhelst,
N. D., Velduijzen,
N. H. és Schönau,
D. W. (1997). A zsürizés,
mint értékelési módszer a
vizuális nevelésben, Magyar
Pedagógia 97,
3-4, p. 203-234.
8.
Kárpáti,
A.,
Zempléni, A., Verhelst,
N. D., Veldhuijzen,
N. H. and Schönau,
D. W. (1998). Expert
agreement in judging
art projects
– a myth or reality?
Studies in
Educational Evaluation, 24, 4, p. 385-404.
9.
Zempléni,
A. (2000). Max-semigroups of bivariate random
variables with Khinchine-type
decompositions. Studia Sci.
Math. Hung.,
36. p. 359-366.
10.
Horváth
Sz., Makra L., Zempléni A.,
Motika
G. és Sümeghy
Z. (2001). A közlekedés szerepe a
levegőminőség
módosításában egy
közepes méretű város
példáján.
Légkör, XLVI/1, 23-28.
11.
Does,
R.J.M.M. and Zempléni,
A. (2001). Establishing a Statistical
Consulting Unit at Universities. Quantitative
Methods, 67, p. 51-64.
12.
Makra,
L., Horváth, Sz., Zempléni, A., Csiszár,
V., Rózsa, K. és Motika,
G. (2001). Levegőminőségi trendek
Magyarországon,
különös
tekintettel a dél-alföldi régióra. Légkör,
XLVI/2, p.12-19.
13.
Makra, L.,
Horváth, Sz., Zempléni,
A., Csiszár,
V., Rózsa,
K. and Motika, G.
(2001). Air
Quality Trends in Southern Hungary.
EURASAP Newsletter,
42, p. 2-13, August
2001.
14.
Makra,
L., Horváth, Sz., Zempléni, A., Csiszár,
V., Fodré, Zs., Bucsiné
Kapocsi, I., Motika, G.
and Sümeghy,
Z. (2001). Analysis of
air quality
parameters in Csongrád county. Acta Climatologica
et Chorologica.Universitatis
Szegediensis, 2001,
Tom.
34-35, p. 23-44.
15.
Zempléni, A. (2002). Arithmetics
of a mixed bivariate
model. Studia Sci. Math.
Hung. 39, p.
157-167.
16.
Taylor, C.C. and Zempléni, A.
(2004). Chain Plot: a Tool
for Exploiting Bivariate
Temporal Structures. Computational Statistics
and Data Analysis, 46, p. 141-153.
17.
18.
Zempléni, A.,
Véber, M.,
19.
Bozsó D., Rakonczai
P. és Zempléni A. (2005). Árvizek a Tiszán és néhány
mellékfolyóján.
Statisztikai Szemle, 83,
10-11, p. 919-936.
20.
Dryden,
I.L. and Zempléni, A.
(2006). Extreme shape analysis.
J. Roy. Stat. Soc., Ser. C, 55,
part 1, p. 103-121.
21.
Robotka,
Zs.,
Zempléni, A.,
Hajas, Cs., Seres, Cs. and Balázs, S.
(2008). Genetic
algorithms and grid technologies
in clustering, an example: clustering
of images. Quality Reliability Engineering International,
p. 693-703.
22.
Arató, M.,
Bozsó, D., Elek, P. and Zempléni, A. (2009). Forecasting and simulating mortality tables. Mathematical and Computer Modelling,
49, 3-4, p. 805-813.
23.
Elek, P. and
Zempléni,
A. (2008). Tail behaviour and
extremes of two-state Markov-switching autoregressive
models. Computers and
Mathematics, with applications, 55, p.
2839-2855.
24.
Elek, P. and Zempléni, A. (2009). Modelling
extremes of time-dependent data by Markov-switching structures. Journal of Statistical Planning and
Inference, 139,
6, p. 1953-1967.
25.
Robotka,
Zs. and
Zempléni, A. (2009). Image
Retrieval using Gaussian Mixture Models,
Annales Universitatis Scientarium de Rolando Eötvös
Nominatae, Sectio Computatorica, Budapest,
31, p. 93-105.
26.
Rakonczai,
P., Márkus, L. and Zempléni, A.
(2011). Auto-copulas: investigating the interdependence
structure of stationary time series. Methodology and
Computing in Applied Probability, p. 1-19.
27.
Varga,
L., Szabó, B., Zsély, I.Gy.,
Zempléni, A. and
Turányi,T.
(2011). Numerical investigation of the uncertainty of Arrhenius
parameters. Journal of Mathematical Chemistry, 49,
p.
1798–1809.
28.
Turányi, T., Zsély I.Gy., Cserháti,
M., Szabó, B., Varga,
T., Sedyó,
29.
Rakonczai,
P. and Zempléni, A.
(2012). Bivariate
generalized Pareto distribution in practice: models and estimation. Environmetrics,
23, 3, p. 219-227.
30.
Zempléni, A.,
Hajas, Cs. and Nikovits, T.
(2012). Mining the stock indices,
using SVM. International Journal of Computer Information
Systems, 4, No. 2, p. 1-5.
31.
Hajas, Cs.
and Zempléni, A. (2014). Data mining of extreme value modelling European
precipitation data,
Annales Universitatis Scientarium de Rolando Eötvös
Nominatae, Sectio Computatorica, Budapest,
42, p. 199-208.
32.
Rakonczai, P.,
Varga, L.
and Zempléni, A. (2014). Copula fitting
to autocorrelated data
with
applications to wind speed modelling,
Annales Universitatis Scientarium
de Rolando
Eötvös Nominatae,
Sectio Computatorica, Budapest,
43, p. 3-20.
33.
and (2014), The ENBIS-13 Quality and Reliability Engineering
International Special Issue, Qual. Reliab.
Engng. Int, 30, 919–919.
34. Varga, L., Rakonczai, P. and Zempléni, A. (2015). Applications of threshold models and the weighted bootstrap for Hungarian precipitation data. Theoretical and Applied Climatology.
36. Hajas, Cs. and Zempléni, A. (2017). Chess and bridge: clustering the countries. Annales Universitatis Scientarium de Rolando Eötvös Nominatae, Sectio Computatorica, Budapest, 46, p. 67-79.
37. Zempléni, A. (2019). Estimating high quantiles based on dependent circular data. Journal of Mathematical Sciences , New York, 237, p. 865-874.
38. Dobi, B. and Zempléni, A. (2019). Markov-chain based cost optimal control charts for healthcare data. Quality and Reliability Engineering International, 35, p.1379-1395.
39.Németh, L. and Zempléni, A. (2020). Regression estimator for the tail index. Journal of Statistical Theory and Practice 14, paper: 48
40. Hijazy, A. and Zempléni, A. (2020). Gamma Process-based Models for Disease Progression. Methodology and Computing in Applied Probability. https://doi.org/10.1007/s11009-020-09771-41.
Székely,
G. J. and Zempléni, A. (1994). Arithmetic in Commutative Semigroups.
Discrete Mathematics and Applications - TEMPUS
Lecture Notes, Vol. 13,
editor: Siemons, J.,
University of
East Anglia, Norwich, No. of pages: 28.
2.
Bognár
J., Göndőcs
F., Kászonyi
L., Kováts A., Michaletzky
Gy., Somogyi
Á., Székely J. G., és
Zempléni A.
(1995). Matematikai Statisztika. Szerk..: Michaletzky
György (ELTE
TTK J3-958 sz. egyetemi jegyzet átdolgozott
kiadás, Nemzeti Tankönyvkiadó Rt.). No.
of pages 237, own: 24.
3.
Móri
T., Szeidl
L. és Zempléni A. (1997). Matematikai
statisztika példatár (ELTE
Eötvös Nyomda, Budapest). No. of pages: 228.
4.
Kárpáti
A., Verhelst,
N. D., Velduijzen, N.
H. és Zempléni A. (1997).
Vizuális nevelés: vizsga és
projektmódszer 3. fejezete:
a kritériumok
optimalizásának
matematikai alapjai. (Középiskolai
tantárgyi feladatbankok II.,
szerk.: Mátrai Zsuzsa, Múzsák
Közművelődési Kiadó, Budapest). No. of
pages: 236, own 25.
5.
Does,
R.J.M.M. and Zempléni,
A. (2008). Statistical
Consultancy Units at Universities. In: Statistical
Practice in Business and Industry (Coleman, S., Greenfield,
T., Stewardson, D. and
Montgomery, D.C. eds, Wiley). No. of
pages: 433, own: 12.
6.
Arató
N.M., Prokaj
V. és
Zempléni A. (2013). Bevezetés a valószínűségszámításba
és
alkalmazásaiba:
példákkal,
szimulációkkal.
Electronic lecture note.
No. of pages: 226.
7.
Prőhle
T. és Zempléni A.
(2013). Többdimenziós statisztika
számítógépes
módszerei. Electronic lecture note.
No. of pages: 171.
Full papers in conference proceedings
1.
Zempléni,
A. (1985). On irreducible
measures. Proc. of the 3rd Pannonian Symp. on Math. Stat.
Visegrád,
1982, p. 391-409. Academic Press
Budapest.
2.
Zempléni,
A. (1986). On the
arithmetical properties of the multiplicative structure of probability
distribution functions. Proc. of the 5th Pannonian Symp. on Math. Stat.
Visegrád, 1985, p. 221-233. Academic Press
Budapest.
3.
Ruzsa,
I.Z. and Zempléni,
A. (1987). The description
of the class I0
in the
multiplicative structure of distribution functions.
Proc. of the 6th Pannonian
Symp. on Math. Stat. Bad
Tatzmannsdorf,
1986, p. 291-303. Reidel
Publ. Co.
4.
Zempléni,
A. (1989). On the
max-divisibility of
two-dimensional normal random variables.
Proc. of the Conf. Probability Measures on Groups IX. Oberwolfach,
1988, p. 419-424. Lecture Notes in Math. 1379, Springer.
5.
Zempléni,
A. (1991). Counterexamples
in algebraic probability theory. Proc.
Conf. Probability Measures on Groups X. Oberwolfach,
1990, p. 459--465. Plenum Press.
6.
Fodor,
C.J., Fábián,
Cs. and Zempléni, A. (1992). Experiences and Theoretical
Investigations on
Practical Linear Programs. Transactions
of the Eleventh Prague Conference on Information Theory, Statistical
Decision
Functions, Random Processes. p. 397-408. Publishing House of
the Czechoslowak
Academy of Sciences. Prague.
7.
Zempléni,
A. (1997). A consulting
group is about to be born. Proceedings of
the workshop Statistics at Universities, Its Impact for Society,
Budapest,
ELTE Eötvös
Univ. Press. p. 9-17.
8.
Zempléni,
A. (1997). Benefits
&
problems of running a university statistical consulting service. Proceedings of the workshop Statistics at
Universities, Its Impact for Society, Budapest, ELTE Eötvös
Univ. Press, p. 23-25.
9.
Zempléni,
A. (2001).
Decompositions and antiirreducibles
in max-semigroups of bivariate random
variables. Proceedings of the 20th
Seminar on Stability Problems for Stochastic Models, Part II (Naleczow, 1999). J.
Math. Sci.,
106, no. 1,
p. 2765--2768. (orig.: Theor.
Probab. Appl. 45, p.
722-724.)
10.
Zempléni
A., Patricia de Zea, B.
és
Csiszár V. (1999). Extrém-érték
modellek alkalmazása a
Palmer-féle aszályindex magyarországi adatsoraira.
Időjárási és Éghajlati
Szélsőségek. Proc. of 25th
Meteorological Scientific Days, Budapest,
1999. OMSZ, Szerk.: Dr. Hunkel-Dr.
Mika, p.
57-68.
11.
Zempléni,
A., Dryden, I.L., Mika, J.
and Sümeghy,
Z., (2000). Modeling
the monthly increments of the Palmer Drought Index (PDSI) for Southeast
Hungary. Proc. of the 20th
Conf. of the Danubian
Countries, Pozsony,
2000.
12.
Makra,
L., Horváth, Sz.,
Zempléni, A.,
Csiszár, V., Tar, K., Motika,
G., Sümeghy,
Z. and Károssy,
Cs. (2000). Spatial and temporal characteristics of air quality status
in
Southern Hungary. ECAC 2000, 3rd
European Conf. on Applied Climatology. Pisa.
13.
Diharce,
E.V. and Zempléni,
A. (2000). Dependence analysis of extreme values of ozone data from the
environment monitoring network of Mexico City. 5th
Statistics in the care of Public Resources and the
Environment (SPRUCE) Sheffield, 2000.
14.
Véber,
M. and Zempléni,
A. (2001).
Optimization of acceptance sampling methods, Proc.
of the 1st Conf. ENBIS, Oslo.
15.
Makra,
L.,
Horváth,
Sz., Taylor, C.C., Zempléni,
A., Motika, G. and Sümeghy,
Z. (2001). Modelling air pollution data in countryside and urban
environment,
Hungary. The 2nd International Symposium
on Air Quality Management at Urban, Regional and Global Scales.
Istanbul
Technical University, Istanbul, Turkey, 2001. Proceedings. p. 189-196. Eds: Topcu,
S., Yardim, M.F. and Incecik,
S.
16.
Horváth,
Sz.,
Makra, L., Zempléni, A., Motika,
G. és Sümeghy, Z. (2001). A
közlekedés hatása a
levegőminőség alakulására Szegeden. I. Magyar Földrajzi Konferencia,
Földrajzi
kutatások 2001 -
A
Magyar Földrajzi
Konferencia
Abstract kötete.
A Szegedi Tudományegyetem TTK Természeti Földrajzi Tanszéke, szerk: Rakonczai,
J., p. 67. A
földrajz eredményei az
új évezred küszöbén.
CD-ROM, szerk: Dormány, G.,
Kovács, F.,
Péti, M. és
Rakonczai, J.
17.
Makra
L., Horváth Sz.,
Zempléni A.,
Csiszár V., Rózsa K. és
Motika
G. (2001). Levegőminőségi trendek a
Dél-Alföldön. I.
Magyar Földrajzi Konferencia, Földrajzi
kutatások 2001 -
A
Magyar Földrajzi
Konferencia
Abstract kötete.
A Szegedi Tudományegyetem TTK Természeti Földrajzi Tanszéke, szerk: Rakonczai
J., p. 114., ISBN 963
482 543 5; A földrajz eredményei az új
évezred küszöbén. CD-ROM, szerk: Dormány
G., Kovács F., Péti M. és
Rakonczai
J.
18.
Horváth,
Sz., Makra,
L., Zempléni,
A., Motika, G. and Sümeghy,
Z. (2001).
The Role of Traffic in Modifying Air Quality in a Medium-Sized City, 3rd
International Conference on Urban Air Quality and 5th Saturn Workshop, 2001, Measurement, Modelling and
Management. Institute of Physics, Canopus Publishing Limited. Loutraki, Greece, p. 134-141.
19.
Makra,
L., Horváth, Sz.,
Zempléni, A.,
Csiszár, V., Rózsa, K. and Motika, G. (2001). Air Quality
Trends in Southern Hungary. 3rd International Conference on
Urban Air Quality and 5th Saturn Workshop, 2001, Measurement,
Modelling and
Management. Institute of Physics, Canopus Publishing Limited. Loutraki, Greece, p. 142-149.
20.
Zempléni,
A.
(2002). Arithmetics
of distributions on the hemisphere. Proceedings of the 21st
Seminar
on Stability Problems for Stochastic Models, Part II (Eger, 2001). J. Math.
Sci.
(New York), 111, no.
6, p. 3922-3926.
21.
Zempléni, A., Véber, M.,
Duarte, B.
and Saraiva, P. (2002). Control
charts: a cost-optimization approach via Bayesian statistics. (Proc. of 2nd Conf. ENBIS,
Rimini, 2002).
22.
Zempléni, A., Hajas,
Cs., Duarte, B. and Saraiva,
P. (2003). Cost-optimal control charts
for detecting
random shifts. (Proc. of 3nd Conf. ENBIS,
Barcelona, 2003).
23.
Rakonczai, P. and Zempléni, A. (2007). Copulas and goodness of fit
tests. In: Recent advances in Stochastic
Modelling and
Data Analysis, 2007. Ed.: C.H.Skiadas,
World
Scientific, p. 198-205.
24.
Rakonczai, P., Márkus, L. and
Zempléni, A. (2008). Goodness of Fit for Auto-Copulas:
Testing the Adequacy of Time Series Models, Proceedings of the
4th
International Workshop in Applied Probability, 2008, CD-ROM,
paper No.73., 6 pages,
Compiegne, France.
Talks, posters at major international
conferences:
1.
Zempléni, A. (1995). Goodness-of-fit
for bivariate extreme
value distributions. Statistics in the care
of Public Resources
and the Environment (SPRUCE) III, Merida (Mexikó).
2.
Gáspár, S. and
Zempléni, A. (2002). Randomization methods for extremal
index estimation, 24th
Meeting
of European Statisticians, Prague.
3.
Villa-Diharce,
E. and Zempléni, A. (2002). Modelling asymmetry
for dependence functions of bivariate
extreme-value
distributions, 24th
Meeting of
European Statisticians, Prague.
4.
Zempléni, A.,
5.
Zempléni, A.,
6.
Bozsó, D., Rakonczai, P. and Zempléni, A. (2005).
Extreme value analysis: focusing on the fit and the
conditions, with
hydrological applications. Fourth
Conference on Extreme Value Analysis, Gothenburg.
7.
Zempléni, A.,
8.
Zempléni,
A., Hajas, Cs. and Szabó. K. (2006). Cost-effective
control charts for heavy-tailed distributions. Sixth
ENBIS
Conference, Wroclaw.
9.
Zempléni, A. and
Bozsó, D. (2006). High
dimensional
copulas for simulating and testing extreme-value models XXVI European
Meeting of Statisticians, Torun.
10.
Bálint, G., Zempléni, A.,
Prokaj, V.,
Bozsó, D., Csík, A. and Gauzer,
B. (2007). River flow simulations for the Tisza
Basin in Hungary to estimate the uncertainty generated by superposition
and
coincidence of floods. Geophysical
Research Abstracts,
9, 09418.
11.
Robotka, Zs.,
Zempléni, A., Hajas,
Cs. and Seres, Cs.
(2007).
Genetic algorithms and grid
technologies in clustering. Seventh ENBIS Conference, Dortmund.
12.
Rakonczai, P., Márkus, L. and
Zempléni, A. (2008). Adequacy of Time Series Models,
Tested by Goodness of Fit for Auto-Copulas, Proceedings of
the COMPSTAT2008
conference, Porto, Portugal.
13.
Rakonczai, P., Hajas,
Cs. and
Zempléni, A. (2008). Cumulative copula charts for controlling the
dependence among multivariate observations, Eighth ENBIS Conference, Athens.
14.
Varga L., Szabó B., Zsély
I. Gy.,
Zempléni A. és Turányi T. (2009).
Arrhenius-paraméterek
bizonytalansága,
MTA Reakciókinetikai
és Fotokémiai Munkabizottság
ülése. Balatonalmádi.
15.
Robotka, Zs. and Zempléni, A. (2009). Gaussian mixture models in processing
video data. Ninth ENBIS Conference, Göteborg.
16.
Zsély, I.Gy.
Szabó, B., Sedyó,
I., Nagy, T., Zempléni, A., Curran,
H.J. and Turányi, T. (2010).
Determination of Arrhenius parameters of elementary reactions based on
both
direct and bulk measurements.Poster,
W2P014 Thirty-Third International Symposium
on
Combustion. Tsinghua
University, 2010, Beijing,
China.
17.
Turányi, T., Zsély,
I.Gy., Cserháti, M.,
Szabó, B., Varga, T., Sedyó,
I., Nagy, T., Kiss,
P., Zempléni, A. and
Curran, H.J. (2011). Determination of Arrhenius parameters based on
both
direct and indirect measurements. The 7th
International Conference on Chemical Kinetics, Boston, MIT,
USA.
18.
Zempléni, A. and Rakonczai, P. (2011). New bivariate
threshold models with hydrological applications. Environmental
Risk and Extreme Events, Ascona.
19.
Zempléni, A., Control of dependence for heavy tailed bivariate
data. (2011). Eleventh ENBIS Conference, Coimbra.
20.
Bálint, G. and Zempléni,
A. (2011). Bivariate
flood
estimation by different threshold models. Floods
in 3D: processes, patterns, predictions. Bratislava, Slovakia.
21.
Bálint, G., Lipták,
G., Szilágyi,
J. and Zempléni,
A. (2011). Design flood generation for lowland
river sections, accounting the uncertainty generated by superposition
and
coincidence of floods. Floods in 3D:
processes, patterns, predictions.
22.
Rakonczai, P., Varga,
L. and Zempléni,
A. (2011). Bivariate threshold models and the weighted bootstrap. Symposium on Recent Advances in
Extreme Value Theory. Lisbon.
23.
Varga, L. and Zempléni,
A. (2013). Weighted Bootstrap Methods in Modelling
Multivariate Financial Data. XXIX.
European Meeting of Statisticians, Budapest.
Others (dissertations, research reports, papers
in popular press)
1.
Zempléni
A. (1989). Többdimenziós
eloszlások
max-aritmetikája.
Kandidátusi disszertáció, Budapest.
2.
Zempléni,
A. (1991). A test for max-infinite divisibility.
Research Report No. 380/91, Department of Probability and
Statistics, University of Sheffield.
3.
Zempléni,
A. (1991). Goodness
of fit for
generalized extreme value distributions. Research
Report No. 392/91, Department of Probability and Statistics,
University of
Sheffield.
4.
Zempléni A.
(1993). Brit tétek, Fortuna Magazin, Fortuna Press Kiadó.
5.
Zempléni A.
(1993). Bukmékerek és az adó,
Fortuna Magazin, Fortuna Press Kiadó.
6.
Editor:
Statistics at Universities: Its Impact for Society (Proceedings of the
workshop). Budapest, ELTE Eötvös
Univ. Press, 1997.
7.
Zempléni, A. (2004). Goodness-of-fit test in extreme
value
applications. Discussion paper
No. 383, SFB. 386, Statistische Analyse
Diskreter Strukturen, TU München, 2004
8.
Rakonczai, P., Butler, A. and Zempléni,
A. (2010). Modeling temporal trend within bivariate
generalized Pareto models of logistic type. University
of Edinburgh.
9. Varga, L., and Zempléni, A. (2014). Weighted bootstrap in GARCH models. http://arxiv.org/pdf/1209.1302.pdf
10. Majoros, Sz. and Zempléni, A. (2018). Multivariate stable distributions and their application for modelling cryptocurrency-returns. https://arxiv.org/pdf/1810.09521.pdf
11. Hajas, Cs. and Zempléni, A. (2018). Mathematical modelling European Temperature data: spatial differences in global warming. https://arxiv.org/pdf/1810.13014.pdf
12. Hübnerová, Z., Németh, L. and Zempléni, A. (2019). Trend detection in GEV models. https://arxiv.org/pdf/1907.09435.pdf
13. Dobi, B and Zempléni, A. (2020). Markovchart: Markov Chain-Based Cost-Optimal Control Charts. R package