Books:
1. György Terdik, Bilinear Stochastic Models
and Related Problems of Nonlinear Time Series Analysis, Lecture Notes in
Statistics, Springer Verlag, No142 (1999), New York,
xx+260 pp. ISBN 0-387-98872-6.
2. Basic Theory of
Informatics and Networks, (in Hungarian),
3. Basic Theory of
Probability and Mathematical Statistics, (in Hungarian),
4. A.
Piryatinska, Gy. Terdik, W.
A. Woyczynski, K. A. Loparo, M. S. Scher, A. Zlotnik, Automated
detection of neonate EEG sleep stages, Computer Methods and Programs in
Biomedicine, In Press, Corrected Proof, Available online 23 February 2009, ISSN
0169-2607, DOI: 10.1016/j.cmpb.2009.01.006. (http://www.sciencedirect.com/science/article/B6T5J-4VP12B3-2/2/df9472e666a5c514496ef36fd2dc7deb)
5. Gy. Terdik, T. Gyires, Lévy Flights and Fractal Modeling
of Internet Traffic, IEEE/ACM Transactions on Networking, VOL. 17, NO. 1, 120—129,
February 2009.
6. Terdik,
Gy.,
Long-range dependence in higher order for non-Gaussian time series, Acta Sci. Math. (
7. Gy. Terdik, T. Subba Rao and S. Rao Jammalamadaka,
On multivariate nonlinear regression models with stationary correlated errors, Journal
of Statistical Planning and Inference Volume 137, Issue 11, 1 November 2007,
Pages 3793-3814, Special Issue: In Celebration of the Centennial of The Birth
of Samarendra Nath Roy
(1906-1964)
8. Gy. Terdik, W. A. Woyczynski, (2006),
Rosiński Measures for Tempered Stable and Related
Ornstein-Uhlenbeck Processes, PMS, Urbanik Volume, Vol. 26, Fasc. 2, pp213--243.
9. Rao, Jammalamadaka S. Subba Rao, T. Terdik, Gy. (2006),
Higher order cumulants of random vectors and
applications to statistical inference and time series, Sankhya (A, Methodology), The Indian Journal of Statistics, Volume
68, Part 2, pp. 326-356
10.
Gy.
Terdik, W. A. Woyczynski, A. Piryatinska, (2006)
Fractional- and integer-order moments, and multiscaling
for smoothly truncated Lévy flights, Physics Letters
A 348 94–109, 01.454
11.
Gy.
Terdik, AW.A. Woyczynski, and A. Piryatinska, (2005) Are
Lévy flights multiscale? Pure
Mathematics and Applications 15, 323-333.
12.
Gyorgy Terdik and Wojbor A.
Woyczynski, (2005),
Notes on fractional Ornstein--Uhlenbeck random
sheets, Publ. Math.
13.
Iglói, E.; Terdik Gy., (2003), Superposition of Diffusions with Linear Generator and its Multifractal Limit Process, ESAIM: Probability and Statistics, vol. 7,
pp.23-88.
14.
Terdik Gy.,
(2002), Parameter Estimation for non-Gaussian
Multiple Time Series in Frequency Domain, Theory Stoch.
Processes, 8(24), N3-4, pp. 359-375.
15.
Gy.
Terdik, Z. Gál, S. Molnár,
16.
Gy.
Terdik, (2002), Higher Order Statistics and Multivariate Vector Hermite Polynomials for Nonlinear Analysis of
Multidimensional Time Series, Teor. Ver. Matem.
Stat., (Teor. Imovirnost. ta
Matem. Statyst.) No. 66,
2002, pp. 147-168
17.
Terdik György,
Iglói Endre, Molnár István, (2000) A Csonkított
normális eloszlás kezelése a tejipari adatok értékelésénél, Tejgazdaság, LX. Tudomány és Gyakorlat, pp. 22-29.
18.
Iglói, E., Terdik Gy., (1999)
Long-range dependence through gamma-mixed Ornstein--Uhlenbeck
process, Electronic Journal of Probability (EJP) Eds:
R. Bass Managing Ed: D. Khoshnevisan, Vol. 4 Paper
no. 16, pages 1-33, see http://www.math.utah.edu/~ejpecp/
19.
Gál Zoltán - Iglói
Endre - Terdik György,
(1999), Nagysebességű informatikai
hálózat adatforgalmának matematikai statisztikai jellemzése, Alk. Mat. Lapok, 19, pp. 29-38. (Journ. of
Appl. Math. of Hung. Acad. of Sci.)
20.
Iglói, E., Terdik, Gy.(1999),
Bilinear stochastic systems with fractional Brownian motion input, Ann. Appl. Probab., 9, no. 1, 46--77.
21.
Gy.
Terdik and J. Máth(1998), A new test of linearity for time series based on the
bispectrum. J. of Time Series, vol. 19, No 6, pp.
737-753.
22.
23.
Iglói E., Terdik Gy.,(1997) Bilinear Modelling of Chandler
Wobble, Theory of Probability and its Applications, v.44, 2, pp398-400.
24.
Dewson, T.,
25. Terdik, Gy., and Máth, J.,(1996) Testing linearity for time series. Theory of Stochastic Processes, vol. 18, N 1-2, pp. 25-38.
26. Terdik,
Gy.,(1995), On problem of
identification for stochastic bilinear systems, System
Anal.-Modelling-Simulation, vol.17, pp85-102.
27. Baranyi, T., Ludmány,
A., and Terdik, Gy.,(1995), Semiannual
fluctuation depending on the polarity of the solar main magnetic field, J. of
Geophysical Research, vol.100, No. A8, pp801-14, 805.
28. Terdik,
Gy.,
Ispány, M.,(1993), Criteria for the existence of even
order moments of bilinear time series, Stoch. Models,
9, 255-274.
29. Terdik,
Gy.,(1992) Stationarity in fourth order and the marginal bispectrum for bilinear models with Gaussian residuals, Stoch. Proc. And their Appl., 42, pp315-327.
30. Terdik,
Gy. and Ispány,
M. (1991) A note on stationarity of bilinear models,
Publ. Math.,
31. Terdik,
Gy.,
Meaux, L., (1991) The exact bispectra
for bilinear realizable, processes with Hermite
degree 2, Adv. of Appl. Prob., 23, pp798-808.
32. Terdik,
Gy.,
(1991) Bilinear state space realization for polynomial systems, Computers
Maths. Appl. Vol. 22, No. 7, pp69-83.
33. Terdik,
Gy.,
Bokor, J., Tanyi, M., (1990) Foreward
and backward Markovian state space models of second
order processes, Computers and Maths. Vol. 19, pp21-30.
34. Terdik,
Gy.,
(1990) Second order properties for multiple- bilinear models, J. Multivar. Anal., Vol. 35, No 2, pp295-307.
35. Terdik,
Gy.,
and Subba Rao, T. (1989) On Wiener-Ito representation and the best linear
predictors for bilinear time series, J. of Appl. Prob., 26, 274-286.
36. Terdik,
Gy., (1989) An approximate Wiener-series expansion
and condition of stationarity for some quadratic time
series models, Publ. Math., Debrecen, Tom. 36, pp299-311.
37.
Tar K., Terdik Gy.,(1989) A szélsebesség idősorának egy hely-idő modellezése, Időjárás, vol. 93, No. 6,
pp363-369.
38. Terdik,
Gy., Varlaki, P., (1988)
Nonparametric identification of Uryson and Volterra nonlinear systems with autoregressive input
processes, Publ. Math., Debrecen, Tom. 35. pp119-140.
39. Terdik,
Gy.,
(1988) Generalized Hermite polynomials and estimation
of kernels for discrete I/O Wiener models, Problems of Control and Info.
Theory. 17, 49-61.
40. Terdik,
Gy.,(1988) Transfer function
systems for ARMA model with Quadratic perturbation, Bulletin for Applied
Maths., 856, pp1-18,
41. Terdik
Gy., Michelberger, P, Várlaki P.,(1987) Estimation of Kernels of I/O Wiener-Volterra Models with Stationary Gaussian Input Process, Acta Technica Acad. Sci. Hung.,
100(1-2), pp141-158.
42. Terdik,
Gy.,
(1986) Expectation of nonlinear functions of Gaussian processes, Publ. Maths.
43. Terdik,
Gy.,
P Várlaki, (1985)
Statistical nonparametric identification of continuous and discrete Zadeh
model using white noise input, Periodica Polytechnical Trans. Engineering, , No 1.
44. Terdik,
Gy., P Várlaki, (1985) Statistical nonparametric identification of
continuous and discrete Zadeh model using Gaussian autoregressive input process, Periodica Polytechnical Trans.
Engineering, No 2.
45. Terdik,
Gy.,
(1985) Transfer functions and conditions for stationarity
of bilinear models with Gaussian residuals. Proc. R. Soc.,
46. Terdik,
Gy., J. Kormos, (1985)
Matrix valued statistical investigations of double measurements model, Publ.
Math., Debrecen, 1985, T.32, 7-15.
47. Terdik,
Gy.,
(1984) A theorem on the representation of sample mean of the discrete
homogeneous random fields, Intern. Conference on Goodness of Fit,
48. Terdik,
Gy.,
P. Várlaki, (1984) Identification of Raibman kernels in Zadeh
functional series representation of nonlinear systems, Probl.
of Cont. and Inf. Theory, Vol. 4, No 3,
pp215-230.
49. Terdik,
Gy.,
(1983) Spectral representation of homogeneous random fields and autoregressive
discrete random fields, Publ. Math.,
50. Terdik,
Gy., (1982) Confidence regions for coefficients of
the simplest autoregressive fields, Publ. Math., Debrecen, Vol. 29, pp191-199,
in Russian.
51. Terdik,
Gy.,
(1979) Notes matrix-valued stationary stochastic processes II., Publ. Math.,
52. Kormos, J., Terdik, Gy., (1978) Notes on
matrix-valued stationary stochastic processes I., Publ. Math.,
53. Terdik,
Gy.,
(1977) Moving average representation of autoregressive fields and maximum
likelihood estimator of their coefficients, Journ. of Appl. Math. of Hung. Acad. of
Sci., Vol. 3, pp379-
54.
Gy. Terdik, T. Gyires, Does The Internet Still Demonstrate Fractal
Nature?, Workshop on Systems & Control Theory in honor of József BOKOR on
his 60th Birthday, MTA, September 9, 2008, Hungary, Invited talk, Proceedings.
55.
Terdik, Gy.
Gyires, T. Fractal Modeling of Internet Traffic, 12th
World Multi-Conference on Systemics, Cybernetics and
Informatics, WMSCI 2008, Volume III. pp. 156-161, June 29th - July 2nd, 2008 –
56.
Terdik, Gy.
and Gyires T., Internet Traffic Modeling with Lévy Flights, Seventh International Conference on Networking
(icn 2008), IEEE Computer Society, Los Alamitos, CA,
USA, isbn: 978-0-7695-3106-9, pp. 468-473,
http://doi.ieeecomputersociety.org/10.1109/ICN.2008.7
57.
T. Subba Rao Gy Terdik, Multivariate Non-Linear Regression with Applications,
Springer Verlag, New York, Lect.
Notes in Statistics No.187, Dependence in Probability and
Statistics, P. Bertail, P. Doukhan, P. Soulier,
eds. 2006, p. 431-470.Igói,
E. Terdik Gy., (2002) Long-range dependent limit of
processes with short memory, Fourth Hungarian Colloquium on Limit Theorems in
Probability and Statistics, Balatonlelle (Hungary),
June 28-July 2, 1999, Bolyai Society, Mathematical
Studies, X., Budapest, pp.1-20
58.
T. Subba Rao and Gy. Terdik, (2001) On the theory of discrete and
continuous bilinear time series models, Hanbook of Statistics, Stochastic Models, Vol. 21, Elsevier
Publications, Amsterdam Ed. by C.R.Rao and D. N. Shanbhag,
59.
S. Molnár,
Gy. Terdik, (2001) A General Fractal Model of
Internet Traffic, Proceedengs of the 26th Annual IEEE
Conference on Local Computer Networks (LCN), Tampa, Florida, USA, November
14-16, 0-7695-1321-2/01, IEEE 2001, pp. 492-499.
60. Terdik, Gy., Várlaki,
P.,(2000), On Bilinear Models for Identification of Vibrating Systems, Studies
in Vehicle Engineering and Transportation Science (A Festschrift in Honor of
Professor Pál Michelberger
on Occasion of his 70th Birthday), Ed., J. Bokor, E. Nándori and P. Várlaki,
pp.145-155, Hungarian Academy of Science, Budapest University of Technology and
Econometrics.
61. Z.Gal, Gy.Terdik, E.Igloi (2001), Multifractal Study of Wireless and Wireline Datanetworks,. Proceedings of COMCON
8, 8th International Conference on Advances in
Communications and Control, (Telecom./Sign. Processing,
62. Z.
Gál, Gy. Terdik, E. Iglói, (2000) Multifractal Study of Internet Traffic, 2000
WSES International Conference on Applied and Theoretical Mathematics, Edited
by N.E.Mastorakis mastor@ieee.org
ISBN: 960-8052-20-3 Copyright © 2000, by World Scientific and Engineering
Society, pp. 2371-2376
63. Z.
Gál, Gy. Terdik, E. Iglói, (1999) An
analysis of ATM Traffic Generated in Local Network, Proc. of 7th
International Conference on Advances in Communication and Control,
Telecommunication and Signal Processing in Multimedia Area, Ed. W. R. Wells,
pp. 329-340, Optimization Software,
INC. Publications Division, New York Los Angeles, Books in Mathematics and
Engineering/Scientific Applications Software, USA
64. Terdik,
Gy. Iglói, E. Long Range and Fractal
Properties of Some High Speed Network Traffic Data, Proceedings of the 4th
International Conference on Applied Informatics ’99, Noszvaj,
1999, pp. 319-326.
65. Gy. Terdik(1999), Testing of Linearity in Weak Sense for Time Series Based
on the Bispectrum, Proceedings of IEEE Signal
Processing Workshop on Higher Order Statistics, June 14-16, Caesarea, Israel,
pp. 58-61.
66. Terdik,
Gy.,(1997), Linear and nonlinear modeling
of the geomagnetic aa indices, Applications of Time
Series in Astronomy and Meterorology, Ed. T. Subba
Rao, Chapter 21, pp329-339, Chapman & Hall, London.
67. Iglói, E.,
Terdik, Gy.,(1997) Bilinear Stochastic Systems
with Long Range Dependence in Continuous Time, Stochastic Differential and
Difference Equations, Csiszár, E., and Michaletzky, Gy., ed., Progress in Systems and Control Theory, vol 23., pp. 299-309, Birkhauser,
Boston.
68. Terdik,
Gy.,(1997), “Use of Bispectrum
Based Linearity Test for Detection of Nonlinear Signals”, Proc. of 6th
International Conference on Advances in Communication and Control,
Telecommunication and Signal Processing in Multimedia Area, Ed. W. R. Wells,
pp. 809-816, Univ. Press of University of Nevada, USA.
69. P.
Erdõsi, G. Terdik, Hungary, "An analysis
of the e-mail traffic by a server called TIGRIS.KLTE.HU" EUNIS Congress
97, European Cooperation in Higher Education Information Systems Grenoble,
France, 9-11 September 1997, pp118-121, and http://www.lmcp.jussieu.fr/eunis/congres/papers/030104.html.
70. Michelberger, P.,- Bokor, J., Terdik, Gy., Várlaki, P.,(1994)
Identification of bilinear models for vibrating systems, , Proc. of SYSID’94
Conference, Vol. 2, pp595-600,
71. Terdik,
Gy., Máth, J.,(1993), Bispectrum based checking of linear predictability of time
series, Developments in Time Series Analysis, Chapter 19, Ed., T.Subba Rao, Chapman & Hall, London, pp274-283.
72. Terdik,
Gy., Máth, J.,(1993),
Linear Prediction for Discrete Stationary Bilinear Time Processes, Proceedings
of Second Ukrainian-Hungarian Conference, New Trends in Probability Theory and
Mathematical Statistics, pp. 270-279, Mukachevo,
73. Terdik
Gy.,(1993) ARMA
és nagy memóriával rendelkező modellek
illesztése meteorológiai idősorokra, Meteorológiai Vándorgyülés, Debrecen,
Magyar Meteorológiai Társaság kiadványa,.23-30 old..
74. György Terdik,(1993), Validation and
Verification of the Error Data by Stochastic Bilinear Systems: A Step Towards
Nonlinear Modeling, Embry-Riddle Aeronautical
University Press
75. Terdik,
Gy.;
Varlaki, P.; Bokor, J., On problem of stochastic
bilinear realization. [CA] Computational Systems Analysis, Elsevier,
76. Várlaki P.- Terdik Gy.- Bokor J.,(1992) On realization and identification of nonlinear
vibrating structures with stochastic bilinear models, Proc. of the 1st
International Conference on Motion and Vibration
77. Terdik,
Gy., (1991) On realization and identification of
stochastic bilinear systems, Lecture Notes in Contr. and Inf. Sci., Ed. M. Thoma and A Wyner, Vol.
78. Terdik,
Gy., Meaux, L., Note on bispectra of bilinear realizable processes with Hermite degree 2, IFAC Identification and System Parameter
estimation (selected papers from the Ninth IFAC/IFORS Symposium, Budapest,
Hungary, 1991), Pergamon Press , Oxford New York,
1991, pp. 853-857.
79. Terdik,
Gy., (1990) Stationary solutions for bilinear systems
with constant coefficients, Ed. E. Cinlar
and K. L. Chung and R. K.Getoor,
Seminar on Stochastic Processes 1989
(San Diego, CA, 1989) , Birkhauser, pp197-206.
80. Terdik
Gy.,(1988) The Best Linear Prediction for Bilinear
Time Series, Works of 1st World Congress of Bernoulli Society, ISI,
Academy of Science, USSR, Steklov Institute, Borovkov A. A. et all eds., pp541-
81. Kormos J., Terdik Gy.,
Estimation of parameters of the double measurements model, Colloq. Math. Soc.
János Bolyai 45 (1987) pp. 271-278.
82. Várlaki P.- Terdik Gy.- Bokor
J,(1986), Identification of Stochastic Nonlinear Vibrating Models Using Volterra and Zadeh Functional
Series Representation, Preprints of 18th JAACE Symposium on
Stochastic Systems Theory and its Application, Tokyo, B2, pp47-50.
83. Terdik
Gy. - P. Várlaki and V. A. Lotocky,(1985) Tests for linearity and bilinearity
of dynamic systems, Proc. of 7th IFAC Symposium on System
Identification and Parameter Estimation, York, England, pp427-432
84. Terdik,
Gy.,
(1985) Conditions for stationarity of QUILO models
with Gaussian residuals, Proc. of 5th Pannonian Symp. on Math Statistics, eds.
Grossmann, Mogyorodi, Vince, Akad.
Kiadó.
85. Terdik,
Gy.,
Kormos, J.,(1984) Estimation of parameters of double
measurement model, Coll. Mathematica Soc. J. Bolyai, 45. Goodness of
86. Terdik
Gy.- P. Várlaki
and J. Bokor,(1983) Estimation of the basic nonlinearity characteristics for
identification of second order dynamic systems, Proc. of ACI83, First IASTED
Intern. Symposium on Appl. Control and Identification, Koppenhaga,
pp8-12
87. Ecsedi Kornél, Tóth-Abonyi
Mihály (Szegedi Tudományegyetem Egyetemi Számítóközpont) Terdik György,
dr. Debreceni Egyetem Felsooktatási LDAP címtár
project, Networkshop'2001, Sopron 2001. április
18. - 20.
88. Gál Zoltán, Karsai Andrea, Terdik György, dr. Videokonferencia ATM-Ethernet heterogén környezetben,
Networkshop'2001, Sopron 2001. április
18. - 20.
89.
Zoltán Gál, Ida Rápolti, Katalin
Rutkovszky, György Terdik, How does Internet change our life ; A case study at
Lajos Kossuth University of Debrecen, Proceedings of First IEEE/Popov Workshop
on Internet Technologies and Services, Oct. 25-28, Moscow, Russia, pp 113-125.
1999
90. Terdik György, Gál Zoltán, Iglói Endre, Kovács György,
Nagysebességű informatikai hálózatok és a zene, Informatika a Felsőoktatásban
'99, Konf. Kiadvány,
pp. 426-431.
91. Gál
Zoltán, Terdik György, A Kossuth Lajos Tudományegyetem második generációs ATM hálózata, NETWORKSHOP ‘99, 1999. abstr. 10. old. és teljes
szöveg CD-n.
92. Terdik
György, Gál Zoltán,
Iglói Endre,
A KLTENET hangjai, avagy a hálózati forgalom jellemzése, NETWORKSHOP ‘99, 1999. abstr. 9. old. és teljes
szöveg CD-n.
93. Terdik
György-Eperjesi Barnabás-L.Nagy
Éva, A KLTE ISzK tapasztalatai az
Egyetemi Információs Rendszer kialakításában, NETWORKSHOP
‘98, 1998. abstr. 16. old. és teljes szöveg CD-n.
94.
Dragalin A.,
Kormos J., Terdik Gy. Megjegyzések a KLTE TTK hallgatói nyilvántartási
rendszeréről, KLTE, 2 oldal (1998)
95.
Az
Odrától az
Internetig, A KLTE ISZK jubileumi
kiadványa, 63 old. Debrecen, 1997, Jubileumi emlékülés, DAB, 1997 december 12.
96. Guba P., Terdik Gy., Debrecen a leendő inteligens város,
Magyar Adatbázisforgalmazók DAT’97 Konferenciája, Budapest 1997 nov. 4-6. Meghívott
előadás.
97. Z.
Gál, I. Rápolti, K. Rutkovszky, G, Terdik, Hungary, "Role of the computer center in migration to Information Society: A case study at Kossuth
University of Debrecen" EUNIS Congress 97, European Cooperation in Higher
Education Information Systems Grenoble, France, 9-11 September 1997, pp274-282,
and http://www.lmcp.jussieu.fr/eunis/congres/papers/030103.html
98. Terdik
György - Erdõsi
Péter: A tigris.klte.hu elektronikus levélforgalmának vizsgálata,
NETWORKSHOP ‘97, 1997, abstr. 48. old.
és teljes
szöveg CD-n.
99.
Terdik György
(KLTE ISZK Munkatársaival közösen.)
Informatikai Hálózati Ismeretek ’96, KLTE ISZK kiadványa, Debrecen 1996, ISBN
963 472 0730, 223 old., könyv.
100. Terdik
György, Grasseli Gábor, Case-study on the Development and Planning of the
Informatics Network for Debrecen City, Information Society Forum, 1996, 01-05.
101. Gál
Zoltán - Iglói Endre -
Terdik György, Nagysebességû
informatikai hálózat adatforgalmának matematikai statisztikai jellemzése, Informatika a Felsőoktatásban '96
és NETWORKSHOP ‘96, 1996, 709-716.
102. Terdik
György A Debreceni Universitas hálózata és informatikai szolgáltatások, Informatika a Felsôoktatásban '96 és
NETWORKSHOP ‘96, 1996, 977-992.
103. Terdik
György, Gál Zoltán, Tajti
Tibor, A Debreceni Universitas
lokális hálózatainak adatvédelmi és biztonsági bõvítése,
NETWORKSHOP‘95, 1995, 124-130.
104. Herdon Miklós, Kovács György,
Terdik György, A DATE lokális
informatikai rendszere, városi és regionális
fejlesztések, NETWORKSHOP‘95, 1995, 42-45.
105. Gál
Zoltán, Korcsolay Zsolt,
Terdik György, UDNET: An Informatics Network at Universitas of Debrecen, EUNIS Congress 95, Trend in
Academic Information Systems in Europe, 1995, 139-145.
106.
Gál Zoltán, Korcsolay
Zsolt, Terdik György,
UDNET: Informatikai hálózat
a Debreceni Universitason,
Neumann János Számítógéptudományi Társaság
VI. Országos Kongresszusa, 1995, 529-532.
107.
KLTENET, KLTE
ISZK Kiadvány szerkesztés
108.
Gál Zoltán,
Korcsolay Zsolt, Terdik György, Informatikai hálózat a debreceni Universitason,
Ricomnet 1994, 109-115.
109.
Terdik György,
A világbanki forrásból beszerzett eszközök hatása az IIF KLTE Regionális
Centrum Szolgáltatásaiban, Emberi Erőforrások Fejlesztése a Kutatásban ’94,
OTKA Workshop, 1994.
110.
Terdik György
et all, Debreceni Universitas Adatvédelmi Hálózata, Neumann János
Számítógéptudományi Társaság V. Országos Kongresszusa, 1992, 116-124.
111.
NETZ, KLTE
ISZK Kiadvány szerkesztés
112. Gy. Terdik, Higher Order Statistics
and Multivariate Vector Hermite Polynomials for Nonlinear
Analysis of Multidimensional Time Series, Appendix: Partitions, Permutations,
K-derivative Technical report No.283, (2002/7),
113. Iglói, E.; Terdik Gy., Superposition of Diffusions
with Linear Generator and its Multifractal Limit
Process, Technical report No.258, (2000/18), University of Debrecen, Institute of Mathematics and
Informatics. pp.1-76.
114. Iglói, E.; Terdik Gy., Long-range
dependence through gamma-mixed Ornstein--Uhlenbeck
process, Technical report No. 99/8,
Kossuth University of Debrecen, Department of
Mathematics and Informatics.
115. Gy. Terdik, Z. Gál, S. Molnár, E. Iglói(1999), Bispectral analysis of traffic in high speed networks,
Technical report No. 99/5, Kossuth University of Debrecen, Department of Mathematics
and Informatics.
116. Gy. Terdik(1999), Testing of Linearity in Weak
Sense for Time Series Based on the Bispectrum, Technical
report No. 99/6, Kossuth University of Debrecen, Department of Mathematics
and Informatics.
117. György Terdik(1998), Bilinear Stochastic
Models and Related Problems of Nonlinear Time Series Analysis, Technical report
No. 98/12, Kossuth University of Debrecen, Department of Mathematics
and Informatics., 254 old., Habilitációs disszertáció.
118. Endre Iglói, György Terdik(1997), Bilinear
Stochastic Systems with Fractional Brownian Motion Input,. Technical report No.
97/12, Kossuth
University of Debrecen, Department of Mathematics and Informatics.
119. Alla Yu. Kepych,
Nikolai N. Leonenko, György
Terdik(1996), On the Estimation of the Parameter of nonGaussian
Time Series, Technical report No. 96/29,
Kossuth University of Debrecen, Department of
Mathematics and Informatics
120.
Terdik, Gy., Egy
tucat előadás a matematikai statisztikából, 1996,
65 old., 1999, 120 old. Post Script nyomtatható formátumban a
http://www.cic.klte.hu/~terdik/manusc~1.html Internet címen.
121. Gy. Terdik and J. Máth(1995), A new test of
linearity for time series based on its bispectrum.
Technical report No. 95/152, Kossuth University of Debrecen, Department of Mathematics
and Informatics
122. Terdik,
Gy.,(1994), On problem of identification for
stochastic bilinear systems, Technical report No. 94/103, Kossuth University of
Debrecen, Department of Mathematics and Informatics
123. Terdik,
Gy., Ispány, M.,(1991),
Criteria for the existence of even order moments of bilinear time series,
Technical Report No. 91/11, Kossuth University of Debrecen, Department of Mathematics
and Informatics
124.
Terdik, Gy.,
Meaux, L.,(1991) Exact bispectra
of bilinear realizable processes with Hermite degree
2, Bulletins of Applied Mathematics, ISSN 0133-3526, BAM 740/91, pp59-76, PAMM.
125.
T. Subba Rao, Gy. Terdik and M. Bhaskara Rao,
On the long range bilinear models, Working Paper Department of Math., UMIST,
Manchester, UK, 1990.
126. Terdik,
Gy., (1990) On realization and identification of
stochastic bilinear systems, Tech. Rep. No. 90-27, Center
for Multivariate Analysis, Penn State University, University Park, PA 16802,
USA. Ed. C. R. Rao.
127. Terdik,
Gy.,(1989) Stationarity in fourth order and the marginal bispectrum for bilinear models with Gaussian residuals, Techn. Rep., Dept. Maths, UofA,
128. Terdik,
Gy., (1989) Second order properties for multiple-bilinear
models, Tech. Rep. No. 89-28, Center for Multivariate
Analysis, Penn State University, University Park, PA 16802, USA. Ed. C. R. Rao.
129. Terdik,
Gy., (1989) Bilinear state space realization for
polynomial systems, Technical Report No. 203,
Department of Statistics, University of California, Berkeley, California 94720,
USA.
130. Terdik,
Gy., and Subba Rao, T. (1989) On Wiener-Ito
representation and the best linear predicators for bilinear time series, Tech.
Rep. No 187, Dept. of Math, UMIST,
Manchester UK.
131. Terdik
Gy,(1988) Transfer functions for ARMA models with
quadratic perturbation, Bulletins of Applied Mathematics, ISSN 0133-3526, BAM
568/88, pp163-180, PAMM.
132. Terdik
Gy., Csapágyak
minőségellenőrzése Irwin próbával,
Tanulmány, A számítástechnikai
kultúra terjesztése a régió nagy gazdasági
egységeiben c. Akadémiai Kutatási Alap pályázat
keretében, 1986.
133. SAPKA,
Statisztikai Alap Programok Kutatóknak és Alkalmazóknak, 1986, Programcsomag bemutatása, MTESz, Tudományos Ülésszak
134. Terdik,
Gy.,
P. Várlaki, Identification on nonlinear Zadeh model using white noise input, News Letter, Technical
University of Budapest, 1985, No 4.
135. Terdik,
Gy., P. Várlaki, Test for
linearity of dynamics sytems, News Letter, Technical
University of Budapest, 1985, No 1.
136. Fordítás kiegészítésekkel:
J. K. Beljajev, E. V. Csepurin,
A matematikai statisztika alapjai,
137. Terdik,
Gy.,
Some statistical problems of autoregressive random fields, 1980,
138. Terdik, Gy, Nagy Márta, A valószínűségszámítás és a matematikai statisztika elemei, egyetemi jegyzet (programozó matematikus, tanárszakos és biológus hallgatók számára) 1980, 208 old., vátozatlan utánnyomás 1982, 1984,
1986.
139. Terdik,
Gy A valószínűségszámítás és a matematikai statisztika elemei, egyetemi jegyzet (programozó matematikus, tanárszakos
140. Terdik,
Gy.,
Prediction of matrix-valued stationary processes, 1975,
141. ’ Gy Terdik and T Subba Rao, Multivariate
Non-Linear Regression with Dependent Residuals, Workshop STATDEP 2005, STATISTICS
FOR DEPENDENT DATA, C R E S T (Centre de Recherche en Economie et Statistique) January
26-29, 2005 PARIS/MALAKOFF
142. T
Subba Rao and Gy Terdik, On the estimation and tests associated with multivariate multiple regression- with
applications to environmental time series : HYDSTAT Conference, International
Conference on the FUTURE OF STATISTICAL
THEORY, PRACTICE AND EDUCATION December 29, 2004-- January 1, 2005, Indian
School of Business, HYDERABAD, ANDHRA PRADESH, INDIA
143.
Terdik, György; Woyczynski,
Wojbor A.; Piryatinska, Alexandra, Are Lévy-Flights Multifractals?, 5th Joint Conference on Mathematics and
Computer Science, June 9-12, 2004, Debrecen, Hungary
144.
György Terdik, Non-Gaussian Estimation for Multiple Time Series, International Gnedenko Conference, A conference dedicated to the 90th anniversary of B. V. Gnedenko,
145.
Terdik
György: Sztochasztikus multifraktálok az
idősorok körében, XXV. Magyar Operációkutatási Konferencia,
146.
S. Molnár,
Gy. Terdik, A General Fractal Model of Internet
Traffic, The 26th Annual IEEE Conference on Local Computer Networks (LCN),
Tampa, Florida, USA, November 14-16, 2001.
147.
Z. Gal, G. Terdik, E. Igloi, Multifractal
study of Internet traffic, 2001 IEEE Workshop on High
Performance, Switching and Routing,
148.
Z.Gal, Gy.Terdik, E.Igloi,
Multifractal Study of Wireless and Wireline Datanetworks,. COMCON 8, 8th
International Conference on Advances in Communications and Control, TELECOMMUNICATIONS/SIGNAL
PROCESS-ING,
149.
Gy.
Terdik Parameter estimation for bilinear processes in frequency domain, International Conference on
Recent Developments in Statistics and Probability. and their Applications
150.
Z. Gál, Gy. Terdik, E. Iglói, Multifractal Study of
Internet Traffic, 2000 WSES International Conference on Applied and
Theoretical Mathematics, http:/www.worldses.org Vravrona, Greece ~ December 1-3, 2000.
151.
Terdik, Gy.
152.
Zoltán Gál, Ida Rápolti, Katalin
Rutkovszky, György Terdik, How does Internet change our life ; A case study at
Lajos Kossuth University of Debrecen, First IEEE/Popov Workshop on Internet
Technologies and Services, Proceeding Oct. 25-28. Moscow Russia
153.
Z. Gál, Gy. Terdik, E. Iglói, An analysis of ATM Traffic Generated in Local
Network, 7th ComCon., International
Conference on Advances in Communication and Control, Telecommunication and
Signal Processing in Multimedia Area, Athen, Greece,
1999.
154.
Igói,
E. Terdik Gy., Long-range dependent limit of
processes with short memory, Fourth Hungarian Colloquium on Limit Theorems in
Probability and Statistics, Balatonlelle, Hungary,
June 28-July 2, 1999
155.
Gy.
Terdik, Testing of Linearity in Weak Sense for Time Series Based on the Bispectrum, Proceedings of IEEE Signal Processing Workshop
on Higher Order Statistics, June 14-16,
156.
Terdik György,
Tar Károly, A napi átlagos hőmérséklet és
relatív páratartalom vizsgálata az idősoranalízis különböző módszereivel
Síkfőkúton, 25 éves a Síkfőkúti Project, nemzetközi jubileumi tudományois
ülés,1998 május 25-27, Noszvaj
157.
Terdik György,
Iglói Endre, Molnár István, A Csonkított normális eloszlás kezelése a tejipari adatok értékelésénél, IV. Tejipari Minőségügyi és Technológiai Konferencia, 1997 november 17-18,
Nyiregyháza
158.
Igói,
E. Terdik Gy., Long range dependent bilinear
processes, XVIII Seminar on Stabilty of Stochastic
Models, 1997 Debrecen-Hajdúszoboszló, Hungary
159.
Terdik, Gy.,
“Use of Bispectrum Based Linearity Test for Detection
of Nonlinear Signals”, 6th ComCon.,
International Conference on Advances in Communication and Control,
Telecommunication and Signal Processing in Multimedia Area, Technical
University of Korfu, Korfu,
Greece, 1997.
160.
Igói,
E. Terdik Gy., Bilinear SDE with long range
dependence, Conference on Stochastic Differential and Difference Equations,
161.
Terdik, Gy.,
On Problem of Identification for Stochastic Bilinear Systems, 5th ComCon., International Conference on Advances in
Communication and Control, Telecommunication and Signal Processing in
Multimedia Area, Technical University of Crete, Chaia,
Greece, 1995.
162.
Alla
Yu. Kepych, Nikolai N. Leonenko,
György Terdik(1995), On the Estimation of the
Parameter of nonGaussian Series Data, First
Ukrainian-Scandinavian Conference on Stochastic Dynamical Systems: Theory and
Applications, Uzghorod, September 30-October 6, 1995
163.
Klesov,
O.I., and Terdik, Gy., On problem of identification of stochastic series, Vserosijskaia Schola-Kollokvium po stochasticheskimi Metodam, Tezisy Dokladov, Izd. TVP, Moskva, Red. Prochorov Yu. V.,
1994,
164.
Michelberger,
P..- Bokor J.: Terdik Gy., Várlaki P.- Identification of
bilinear models for vibrating systems,
SYSID’94 Conference,
165.
Terdik Gy.,
Máth J., Checking Linearity for Time
Series with Homogeneous Hermite Degree Two, XVI Seminar
on Stabilty Problems of Stochastic Models, 1994
166.
Terdik Gy.
On Problem of Stochastic Bilinear Realization, XXI. Magyar Operációkutatási Konferencia,
167.
Terdik Gy.,
ARMA és nagy memóriával rendelkező modellek
illesztése meteorológiai idősorokra, felkért előadás, Meteorológiai Vándorgyülés,
168.
Várlaki P.-
Terdik Gy.- Bokor J.: On realization and identification of
nonlinear vibrating structures with stochastic bilinear models, 1st
International Conference on Motion and Vibration Control, Japan Society of
Mechanical Engineering, Yokohama 1992.
169.
Terdik Gy.-
Várlaki P. - Bokor J.: On problem of stochastic
bilinear realization, 4th Internatianal Symposium on
Systems Analysis and Simulation, Association of Systems Analysis and
Simulation, Berlin, 1992.
170.
Várlaki
P. - Terdik Gy: Identification of vehicle system
dynamical parameters in case of unobservable input. 3rd Conference on Vehicle
System Dynamics Identification and Anomalies, Summaries, Technical
171.
Terdik, Gy.,
Meaux, L., Note on exact bispectra
of bilinear realizable processes with Hermite degree
2, IFAC/IFORS Symposium,
172.
Terdik, Gy., Bilinear State Space
Realization for Polynomial Systems,
173.
Terdik, Gy.,
Stationary solutions for bilinear systems with constant coefficients, Seminar
on Stochastic Processes, Santa Barbara, UC, USA,1989.
174.
Terdik Gy.
Some Characterization of Stochastic Bilinear Models in Terms of Transfer
Function, IFIP-WG 7.1 Conference on Optimization in Stochastic Systems,
175.
Arató
M.,
176.
Terdik Gy,
Tanyi M., Estimating Seasonal Effects as Parameters
of 2-D Linear System, 17th European Meeting of Statisticians,
177.
Terdik Gy,
Transfer functions for ARMA models with quadratic perturbation, Satelite Conference of 17th European Meeting of
Statisticians,
178.
Terdik Gy.,
Szezonális sorok
statisztikai vizsgálata 2-D módszerrel, Magyar Meterológiai Társaság, Országos
Meteorológiai Szolgálat, KLTE, Kiskonferencia, Sikfőkut, 1987.
179.
Várlaki P.-
Terdik Gy.- Bokor J.: Identification of Stochastic Nonlinear
Vibrating Models Using Volterra and Zadeh Functional Series Representation, 18th
JAACE Symposium on Stochastic Systems Theory and its Application, Tokyo, 1986.
180.
Terdik Gy.,
The Best Linear Prediction for Bilinear Time Series, 1st
World Congress of Bernoulli Society, ISI,
181.
Terdik Gy.,
Bilineáris idősorok jóslása, XVI. Magyar Operációkutatási Konferencia, Balatonföldvár, 1986.
182.
Terdik Gy.- P. Várlaki and V.
A. Lotocky, Tests for linearity and bilinearity of dynamic systems, 7th IFAC
Symposium on System Identification and Parameter Estimation, York, England,
1985.
183.
Terdik Gy.,
Stationarity and Parameter Estimation of QUILO Models
with Gaussian Residuals, V. Pannonian Symposium on
Mathematical Staistics,
184.
Terdik Gy.
A theorem on the representation of sample mean of the discrete homogeneous
random fields, Intern. Conference on Goodness of Fit,
185.
Terdik Gy.-
P. Várlaki and J. Bokor, Identification of continuous
Uryson system, with white niose
and weakly correlated input, ICM, Warszawa, 1983, Section 10: Stat., Short
communications, 26.
186.
Terdik Gy.- P. Várlaki and J. Bokor,
Estimation of the basic nonlinearity characteristics for identification of
second order dynamic systems, Intern. Conf. Of Appl. Cont., and Identification,
Koppenhaga, 1983.
187.
Terdik Gy.
Likelihood-ratio test for autoregressive fields, 9th Prague
Conference on Inf. Theory...,
188.
Terdik Gy.
Estimating the coefficients of the autoregressive fields, 12th
European Meeting of Statisticians,