2011. október. A. Kovács: Komputeralgebra a tudományokban és a gyakorlatban. Alkalmazott Matetematikai Lapok, , 1998.

Transcription

1 Hivatkozások Molnárka Gyızı tudományos közleményeire október A feltárt független hivatkozások száma: 88 (Internet keresı szerint) Molnárka Gy., Gergó L., Wettl F., Horváth A., Kallós G.: A MAPLEV rendszer és alkalmazásai. Springer Hungarica, Budapest, L, R (17 hivatkozás) E. Halbritter: Optimal Round Radii of Instruments for Forward Flowing. Proc. of 8th Internat. DAAAM Symp. Univ. of Zagreb, th October Kirchfeld M., és Halbritter E.: MOS és grafit keverékek kenıanyagaként való alkalmazása hideg térfogatalakításnál. Proc. of.microcad'97, Internat. Computer Sci. Conf. February 26-27, Sec. G pp , Halbritter E.: Tratrix profilú görgıs szerszámok tervezése mélynyomáshoz. Gépgyártástechnológia, pp , A. Kovács: Komputeralgebra a tudományokban és a gyakorlatban. Alkalmazott Matetematikai Lapok, , Klincsik M., Maróti Gy.: Maple 8 tételben, avagy a matematikai problémamegoldás mővészetérıl. Novadat, Szili L., Tóth J.: Matematika és a MATHEMATICA. ELTE-TYPOTEX, A. Kovács: Learning integration with Maple. Hungarian Electronic Journal of Sciences, Applied and Numerical Mathematics Section B. Palánc, Gy. Popper: Symbolic Solution of Boundary Value Problem via Mathematica, Periodica Polytechnica Civil Energieering, 44/ , Hivatalos Maplesoft adatbázis, Adatbázis az összes kiadott Maple könyvrıl, Bielefeld Egyetem, gauss.fhbielefeld.de/derdau/vorlesungen/de05/maplebooks.htm Adatbázis az összes kiadott Maple könyvrıl, UNISINOS információs központ, Brazília, Iványi Antal: Párhuzamos algoritmusok, ELTE Eötvös Kiadó, M. Berta and G. Pór: The matrix condition number in the neutron noise diagnostics. Hungarian Electronic Journal of Sciences, Applied and Numerical Mathematics Section

2 E. Miletics: Energy conservative algorithm for numerical solution initial value problems of Hamiltonian systems, proceeding of the ICCC 2003, Siófok, Magyarország, ISBN , 1-4. E. Miletics: Energy Conservative Algorithm for Numerical Solution of ODEs Initial Value Problems, Proceedings of the International Conference of Computational Methods in Sciences and Engineering 2003 (ICCMSE 2003), Kastoria, Görögország Miletics E.: Energy Conservative Methods for Numerical Solution of ODE-s Based on Taylor series Algorithm, PAMM, vol. 3, issue 1, Edit Miletics, Energy conservative algorithm for numerical solution of ODEs initial value problems, Journal of Computational Methods in Sciences and Engineering, 2005.vol. 5,number 1, pp Stoyan G., Gergó L., Molnárka G., Gyurkovics É.: MATLAB (Numerikus módszerek, statisztika, grafika, eszköztárak) ELTE TYPOTEX, Budapest, (Két fejezet). L. R. (1. hivatkozás) Berta and G. Pór: The matrix condition number in the neutron noise diagnostics. Hungarian Electronic Journal of Sciences, Applied and Numerical Mathematics Section F. Gyimesi, Z. Füzessy, V. Borbély, B. Ráczkevi, Gy. Molnár, A. Citrovszky, A.T. Nagy, Gy. Molnárka, A. Lotfi, A. Nagy, I. Harmati, D. Szigeti, Half-magnitude extensions of resolution and field of view in digital holography by scanning and magnification", in Applied Optics, Vol. 48, Issue 31, 2009, pp (1 hivatkozás) D. Claus, High resolution digital holographic synthetic aperture applied to deformation measurement and extended depht of field method, Applied Optics, Vol, 49, Issue 16, pp (2010) Molnárka, E. Miletics: Implicit Extension of Taylor Series Method with Numerical Derivatives for Initial Value Problems. Computers and Mathematics with Applications vol 50 Number 7. pp (1 hivatkozás) P. Várlaki, I. Pályi, L. Tóth, I Gombaszögi, Reconstruction Decision Modfel for Transportation Infrastructue Systems, in Computational Intelligence and Intelligent Informatics, 2007 ISCIII 07, International Symposium, ISBN: pp , doi: /sciii E. Miletics, G. Molnárka, Taylor series method with numerical derivatives for initial value problems, Journal of Computational Methods in Sciences and Engineering, Volume 4. Numbers 1-2/2004, pp (2 hivatkozás) B. Kiss, On the Non-hierarchical Matrix Representation of the Negative Non-integer Order Sobolev Space, Lecture Notes in Computer Science, 2006, Vol /2006, DOI: /

3 J. K. Tar, I. J. Rudas, J. F. Bito, J. A. Teneiro Machado, Centralized and decentralized applications of a novel adaptive control. In Intelligent Engineering Systems, INES, Proc IEEE international Conferences, ISBN , pp E. Miletics, G. Molnárka: Taylor series method with numerical derivatives for initial value problems. Journal of Computational Methods in Sciences and Engineering, vol. 3, no. 3, pp , (4 hivatkozás) J.K. Tar, I.J. Rudas, Á. Szeghegyi, K. Kozlowski: Adaptive Control of a Wheel of Unmodeled Internal Degree of Freedom, In the Proc. Of the Symposium on Applied Machine Intelligence (SAMI 2004), January , Herlany, Slovakia, pp , ISBN X. Á. Szeghegyi, J.K. Tar: Adaptive Control of a Electromechanical System Containing Unmodeled Internal Degree of Freedom, Proc of the 2nd International Conference on Management, Enterprise and Benchmarking, June , Budapest, Hungary, pp ISBN J. K. Tar, I. J. Rudas, Á. Szeghegyi, and K. Kozlowsky, Novel Adaptive Control of Partially Modeled Dynamic Systems, Lecture Notes in Control and Information Scienece, 2006, Volume 335/2006, pp99-111, DOI: / _6 Ming-Gong Lee, Rei-Wei Song and Hsuang-Chi Chang, Numerical Derivatives by Symbolic Tools in MATLAB, Dep. of Applied Math, Chung Hua University, Hsinchu,Taiwan, Lotfi and G. Molnárka: The Method of Asymptotic Expansion for Plate problem in the Linear Theory of Viscoelasticity. Zeitschrift für Angewandte Mathematik und Mechanik, Berlin vol.80, pp , L, R. (5 hivatkozás) András Rövid, Gábor Melegh: Modelling of road vehicle body deformation using EES values detection. Proceeding of 2003 IEEE Enternational Symposium on Intelligent Signal Processing, Budapest, pp , Rövid A., Melegh G.: Modelling and identification of road vehicle body deformation. Periodica Polytechnica Transportation Engineering, No. 2, Nádai L., Várlaki P.: Filtering Hidden Information Processing in Foton Counting Experiments, Proc. of Int. Conf. in Memoriam J. V. Neumann, BMF Xinsheng Xu, Weixiang Zhang, Xue Li, Gaping Wang, An application of the symplectic system in twodimensional viscoelasticity, International Journal of Engineering Sciences, Vol. 44. Issuese 13-14, August 2006, pp E. Halbritter and G. Molnárka: Calculation of the Optimal Shape of the Nonconical Dies by Minimizing Necessary Forces. Advances in Engineering Software, vol. 30, pp ,

4 Lotfi A.: The Optimal Design of Extrusion Dies by the Finite Element Method, PAMM, pp , Halbritter and G. Molnárka: Simulation of upsetting. Proc. of The 10-th International DAAAM Symposium, Vienna University of Technology, th October 1999.L, R (1 hivatkozás) Harmati, P. Várlaki, Identification of Energy Distribution for Crash Deformational Process of Road Vehicles, Acta Polytechnica Hungarica, Vol. 4, No. 2, M. Orosz, G. Molnárka, M. Tóth, G. Nádasy and E. Monos: Viscoelastic Behavior of vascular wall simulated by generalized Maxwell models - a comparative study. Med. Sci. Monit. 5(3), pp , (1 hivatkozás) V. Novacek, I. Krakowsky, M. Müller, Z. Tonar, Identification of Mechnical Parameters of Biological Tissues, in 4 th Scientific Conference with International Participation, Applied Mechanics, VSB-Technical University of Ostrava, 8-11 April 2002, Aplikovana Mechanika M. Orosz, G. Molnárka, Gy. Nádasy, G. Raffai, Gy. Kozmann, and E. Monos: Validity of viscoelastic models of blood vessel wall. Acta Physiologica Hungarica, vol. 86 (3-4), pp , (1 hivatkozás) F. C. Ciornei, S. Alaci, M. C. Ciornei, L. Irimescu, D. A. Cerlinca, Finite element anaysis for a simplified model of a blood vesse with lesion, Annals of the Oradea University, Fascile of Management and Technological Engineering, Volume IX (XIX), 2010 pp M. Tóth, Gy. Nádassy, I. Nyíri, T. Kerényi, M. Orosz, Gy. Molnárka and E. Monos: Sterically Inhomogenous Viscoelstic Behavior of Human Saccular Cerebral Aneurysms. Journal on Vascular Research, vol. 35, pp , (12 hivatkozás) J. D. Humphrey and C.A. Taylor, Intracranial and Abdominal Aortic Aneurisms: Similarities, Differences and Need for a New Class of Computational Models, Annu Rev Biomed Eng. 2008; 10; doi: /annurev.bioen B. K. Tóth, F. Nasztanovics, I Bojtár, Laboratory test for strenght parametzers of brain aneurysms, Acta of Bioengineering and Biomechanics, Vol. 9, No pp B. K. Tóth, G. Raffai, I Bojtár, Analysis of the mechanical parameters of human brain aneurysm, Acta of Bioengeneering and Biomechanics, Vol 7, No. 1, 2005, pp3 Xuefeng Zhao, L. Madhavan, Raghavan and Jia Lu, Identifíying heterogeneous anisotropic properties in cerebral aneurysms: a pointwise approach, Biomechanics and Modeling in Mechanobiology, Vol.10. Number doi: /s

5 Yixiang Feng, Shigeo Wada, Ken-ichi Tsubota, Takami Yamaguchy, The application of computer simulation in the genesis and development of intracranial aneurysms, in Journal Technology and Health Care Frontiers of Medical Informatics, Vol 13, Issue 4, pp S. Balocco, O. Camara, J. M. Pozo, E. Vivas, T. Sola, L. Giumaraens, H. A. F. Gratama van Andel, C. B. Majoie, B. H. Bijnens, A.F. Frangi, Feasibility of estimating regional mechanical properties of cerebral aneurysms in vivo, Med. Phys. 37, 1689 (2010) doi: / (18 pages) Skirgaudas, Mark,.Awad, Issam, Kim Jung, Rothbart David, Criscoulo Gregory, Expression of Angionesis Factors and Selected Vascular Wall Matrix Proteins in Intracranial Saccular Aneurysms, Neurosurgery, Vol.39, Issue 3, pp (1996) Martin Kroon, Simulation of cerebral aneurysm growth and prediction of evolving rupture risk, Modelling and Simulation in Engineering, May P. Seshaiyer, F. P. K. Hsu, A. D. Shah, S. K. Kyriacou and J. D. Humphrey, Multiaxial Mechanical Behavior of Human Saccular Aneurysms, Computer Methods in Biomechanics and Biomedical Engineering, Vol. 4. Issue 3. pp ,2001, doi: / B. Utter, J. S. Rossmann, Numerical simulation of saccular aneurysm hemodynamics: Influence of morphology on rupture risk., Journal of Biomechanics, Vol. 40, Issue 12. pp , J. D. Humphrey, C. A. Taylor, Intracranial and Abdominal Aortic Aneurism: Similarities, Differences, and Need for a Class of Computational Models, Annu. Rev Biomed Eng. 2008; 10, pp doi: /annurev.bioeng B. K. Toth, I. Bojtár, G. Raffai, Biomechanical properties and analysis of the mechanical parameters of human cerebral aneurysms, Anyagvizsgálók Lapja, Elekronikus folyóírat, 2006/3, pp , HU ISSN M. Orosz, G. Molnárka, G.L, Nádasy, G., Raffai, G. Kozmann, E. Monos, Validity of viscoelastic models of vessel wall, 64 th An. Meeting of the Hung. Physiol. Soc., Budapest, (4 hivatkozás) N. Assoul, P. Flaud, M. Chaouat, D. Letourneur, I Bataille, Mechanical properties of rat thoracic and abdominal aortas, Journal of Biomechanics, Vol. 41, issue 10, pp (2008) B. K. Tóth, F. Nasztanovics, I Bojtár, Laboratory test for strenght parameters of brain aneurysms, Acta of Bioengineering and Biomechanics, Vol. 9, No pp B. K. Tóth, G. Raffai, I Bojtár, Analysis of the mechanical parameters of human brain aneurysm, Acta of Bioengeneering and Biomechanics, Vol 7, No. 1, 2005, pp3-23 5

6 B. K. Toth, I. Bojtár, G. Raffai, Biomechanical properties and analysis of the mechanical parameters of human cerebral aneurysms, Anyagvizsgálók Lapja, Elekronikus folyóírat, 2006/3, pp , HU ISSN M. Orosz, G. Molnárka and E. Monos: Curve Fitting Methods and Mechanical Models for Identification of Viscoelastic Parameters of Vascular Wall - A Comparative Study. Medical Science Monitor, 3(4), , (12 hivatkozás) Daiman Craiem, Francisco J. Rojo, Jose Miguel Atienza, Ricardo L. Armentano and Gustavo V. Guinea, Fractional-order viscoelasticity applied to describe aniaxial stress relaxation of human arteries, Physics in Medicine and Biology, Vol , doi: / /53/17/006 ( László Nádai, Péter Várlaki: Stochastic model for single photon-counting measurements. Proceeding of 2003 IEEE Enternational Symposium on Intelligent Signal Processing, Budapest, pp , Rövid A., Melegh G.: Modelling and identification of road vehicle body deformation. Periodica Polytechnica Transportation Engineering, No. 2, Nádai L., Várlaki P.: Filtering hidden Information Processing in Foton Counting Experiments, Proc. of Int. Conf. in Memoriam J. V. Neumann, BMF B. K. Tóth, G. Raffai, I Bojtár, Analysis of the mechanical parameters of human brain aneurysm, Acta of Bioengeneering and Biomechanics, Vol 7, No. 1, 2005, pp3-23. D. Arotaritei, R. Ciorap, I. Mihai,M. Turnea, A viscoelastic model for hysteresis loop applicable to aorta and other soft biological tissues, in Medical Measurements and Applications Proceedings, 2011 IEEE International Workshop Print ISBN , doi: /MeMeA pp J. Polansky, O. Boiron and V. Novacek, Identification of viscoelastic properties of artificial simulating vascular wall, Computer Methods in Biomechanics and Biomedical Engineering, Supplement 1, 2005, ISSN M. Holecek, I. Krakovsky, M. Müller, V. Novacek, F. Poirer, Z. Tonar, Maechanical Parameters of Urinary Bladder s Tissue Exparimental and Computational Analyses, Proceedings of UWB, Vol Stephen A. Warmann, F. William, Pickard and Amy Q. Shen, Elastic properties of the forisome, Functional Plant Biology, Vol. 34. (10) pp (2007), doi: /fp07132 W. Zhang, X. Guo and G. S. Kassab, A generalized Maxwell Model for Creep Bahavior of Artery Opening Angle, J. Biomech. Eng., Vol. 130(5): , 2008., doi: /

7 W. Zhang, H. Y. Chen, G. S. Kassab, A rate-intensive linear viscoelastic model for soft tissues, Biomaterials, Vol 28, Issue 24, August 2007, pp , doi: /bomaterials V. Novacek, I. Krakowsky, M. Müller, Z. Tonar, Identification of Mechnical Parameters of Biological Tissues, in 4 th Scientific Conference with International Participation, Applied Mechanics, VSB-Technical University of Ostrava, 8-11 April 2002, Aplikovana Mechanika 2002 M. Orosz, G. Molnárka, M. Tóth, G. L. Nádasy, E. Monos: Viscoelastic Behavior of Vascular Wall Simulated by Generalized Maxwell Models - A Comparative Study. Medical Science Monitor, 5(3), pp , (4 hivatkozás) B. K. Tóth, G. Raffai, I Bojtár, Analysis of the mechanical parameters of human brain aneurysm, Acta of Bioengeneering and Biomechanics, Vol 7, No. 1, 2005, pp3 S. Hodis and M. Zamir, Solutions of the Maxwell viscoelastic equations for displacement and stress distributions within the arterial wall, Phys. Rev, E 78, (2008) 8 pages Ying Zheng and John Mayhew, A time-invariant viscoelastic windkessel model relating blood flow and blood volume, Neuroimage 2009 October 1; 47(4) pp M. Holecek, I. Krakovsky, M. Müller, V. Novacek, F. Poirer, Z. Tonar, Maechanical Parameters of Urinary Bladder s Tissue Exparimental and Computational Analyses, Proceedings of UWB, Vol M. Orosz, M. Gilányi, G. Molnárka and E. Monos: Computerized Identification of Viscoelstic Parameters of Biological Tissues Using Viscoelastic Models. Proc. of COMBIO'96, KFKI, /M-H, ed. K Tarnay and Z. Fazekas, pp , (1 hivatkozás) B. K. Tóth, G. Raffai, I Bojtár, Analysis of the mechanical parameters of human brain aneurysm, Acta of Bioengeneering and Biomechanics, Vol 7, No. 1, 2005, pp3-23. G. Molnárka and B. Török: Residual Elimination Algorithm for Solving Linear Equations and Application to Sparse Systems. Zeitschrift für Angewandte Mathematik und Mechanik (ZAMM), Issue 1. Numerical Analysis, Scientific Computing, Computer Science. pp , ( 2 hivatkozás) Gy. Dósa: The Generalization of the Residual Elimination Algorithm for Solving Linear System of Equation. Preprint no. 53, Veszprém University, László Nádai, Péter Várlaki: Stochastic model for single photon-counting measurements. Proceeding of 2003 IEEE Enternational Symposium on Intelligent Signal Processing, Budapest, pp , G. Molnárka and B. Török: A New Algorithm for Solving Linear Equations by Residual Elimination. Pure Mathematics and Application, vol. 6, pp , (2 hivatkozás) 7

8 Gy. Dósa: The Generalization of the Residual Elimination Algorithm for Solving Linear System of Equation. Preprint no. 53, Veszprém University, Cs. Gáspár: A multipole Expansion Technique in Solving Boundary Integral Equation. Comput. Methods Appl. Mechh. Engrg., 157, , Kiss, G. Molnárka and N.A.A. Rahman: Circulant Preconditioner for Domain Decomposition Algorithm for the Solution of the Elliptic Problems. Periodica Mathematica Hungarica, vol. 29(1), pp , (1 hivatkozás) R. H. Farzan: Reciprocity Principle for the Fundamental Solution of the Maxwell Equations Hungarian Electronic Journal of Sciences, Applied and Numerical Mathematics Section Kiss and G. Molnárka: A Preconditioned Domain Decomposition Algorithm for the solution of the Elliptic Neumann Problem. Periodica Mathematica Hungarica, vol. 24 (3), pp , (2 hivatkozás) R. H. Farzan: Reciprocity Principle for the Fundamental Solution of the Maxwell Equations Hungarian Electronic Journal of Sciences, Applied and Numerical Mathematics Section Raymond H. Chan and Michael K. Ng: Conjugate Gradient Methods for Toeplitz Systems. SIAM Review, vol. 38, no.3, pp , G. Molnárka: On the method of asymptotic expansion for plates. ZAMM, band 71, no.9, pp , (1 hivatkozás) A. Lotfi: Derivation of Plate Model From Three-dimensional Viscoelasticity by The Asymptotic Expansion Method. Hungarian Electronic Journal of Sciences, Applied and Numerical Mathematics Section B. Kiss and G. Molnárka: A preconditioned domain decomposition algorithm for the solution of the elliptic Neumann problem, Parallel Algorithms for Partial Differential Equations. Numerical Fluid Mechanics, volume 31. pp , (8 hivatkozás) Raymond H. Chan and Michael K. Ng.: Conjugate Gradient Methods for Toeplitz Systems. SIAM Review, vol.38, no.3, pp , G. Molnárka: On the Buckling of a Viscoelastic Rood. Numerical Analysis and Mathematical Modelling Banach Center Publications. vol. 24, pp , Warsaw, András Rövid, Gábor Melegh: Modelling of road vehicle body deformation using EES values detection. Proceeding of 2003 IEEE Enternational Symposium on Intelligent Signal Processing, Budapest, pp , I. Harmati, A. Rövid, L. Szeidl, P. Varlaki, Identification and Reconstruction of Car Body Deformation Applying Tensor Product Models, Intelligent Engineering Systems, INES 06 ISBN: , doi: /INES

9 A. R. Varkonyi-Koczy, A Rövid, Md. G. Ruano, Soft Computing Based Car Body Deformation and EES Determination for Car Crash Analysis Systems, in Instrumentation and Measurement, IEEE Transactions, Vol 55, Issue: 6 pp , ISSN , doi: /TIM (2006) I. Harmati, P. Várlaki, Identification of Energy Distribution for Crash Deformational Process of Road Vehicles, Acta Polytechnica Hungarica, Vol. 4, No. 2, I. Harmati, P. Várkonyi, Estimation of Energy Distribution for Car-body Deformation, Computational Intelligence and Intelligent Informatics, 2007, ISCIII 07, pp , ISBN: , doi: /ISCIII A. R. Várkonyi-Kóczy, A. Rövid, P. Várlaki, Intelligent Methods for Car Deformation Modeling and Crash Speed Estimation, In Proc. of the 1st Romanian-Hungarian Joint Symposium on Applied Computational Intelligence, Timisoara, Romania, May 25-26, Ráczkevi and G. Molnárka: Stability Analysis of Implicit Single Step Extra Term Method for Solution of Ordinary Differential Equations. Proc. of Colloquia Math. Soc. János Bolyai 59. Numerical Methods, Miskolc, Hungary, pp , (2 hivatkozás) E. Miletics: Energy conservative algorithm for numerical solution initial value problems of Hamiltonian systems, proceding of the ICCC 2033, Siófok, Magyarország, ISBN , 1-4. E. Miletics: Energy Conservative Algorithm for Numerical Solution Initial Value Problems of Hamiltonian Systems, International Journal of Advanced Computational Intelligence & Intelligent Informatics (JACIII) G. Molnárka and B. Ráczkevi: Implicit Single Step Methods by Spline-like Functions for Solution of Ordinary Differential Equations. Comput. Math. Applic, vol. 16, no. 9, pp , (3 hivatkozás) E. Miletics: Energy Conservative Algorithm for Numerical Solution of ODEs Initial Value Problems, proceedings of the International Conference of Computational Methods in Sciences and Engineering 2003 (ICCMSE 2003), Kastoria, Görögország E. Miletics: Energy conservative algorithm for numerical solution initial value problems of Hamiltonian systems, proceding of the ICCC 2033, Siófok, Magyarország, ISBN , 1-4. E. Miletics: Energy Conservative Algorithm for Numerical Solution Initial Value Problems of Hamiltonian Systems, International Journal of Advanced Computational Intelligence & Intelligent Informatics (JACIII) B. Raczkevi, G. Molnárka, The calculation of the shadow factor of single coil filament, Industry Applications Society Annual Meeting, 1988., Conference record of the 1988 IEEE, 2-7 Oct, 1988, pp vol.2., Pittsburgh, PA, USA. Digital Object Identifier: /IAS, Current version: 06. Aug (3 hivatkozás) 9

10 D. C. Agrawal, The Cooling Factor in the Tungsten Filament Lamps, Lat. Am. J. Phys. Educ. Vol. 5, No. 2 June D.C Agrawal, Calculation of the performance parameters of tungsten filament lamps using the exponent rules, Lighting Research and Technology vol. 42. no. 4 pp doi: /1477/ D. C. Agrawal, V. J. Menon, Illuminating physics with gas-filled lamps: Exponentrules, Lat. Am. J. Phys. Educ. Vol. 3. No. 1, pp , Jan G. Molnárka, T.G. Pavlova: Method for calculating the electromagnetic field of a source bourried into stratified medium. Mathematical Models of the Electromagnetic Sounding and Mapping in Geophisics, Budapest, pp , (2 hivatkozás) E. A. Fedorova, R. H. Farzan: Methods and Algorithms for Numerical investigation of electromagnewtic field in stratified medium. Cool. of papers: Mathematical Models of the Electromagnetic Sounding and Mapping in Geophisics, Budapest, pp , R. H. Farzan: Reciprocity Principle for the Fundamental Solution of the Maxwell Equations. Hungarian Electronic Journal of Sciences, Applied and Numerical Mathematics Section P. E. Miletics, G. Molnárka: Taylor series method with numerical derivatives for initial values problems, proceding of the CMMSE 2002, Alicante, Spain. Vol. I (2 hivatkozás) E. Miletics: Energy conservative algorithm for numerical solution initial value problems of Hamiltonian systems, proceding of the ICCC 2033, Siófok, Magyarország, ISBN , 1-4. E. Miletics: Energy Conservative Algorithm for Numerical Solution Initial Value Problems of Hamiltonian Systems, International Journal of Advanced Computational Intelligence & Intelligent Informatics (JACIII) (elfogadva, megjelenés alatt) E. Halbritter and G. Molnárka: Simulation of upsetting. Proc. of The 10-th International DAAAM Symposium, Vienna University of Technology, th October (1 hivatkozás) B. Kiss, K. Szalay, and A. Krebsz: On a Circulant Representation of the H1/2 Seminorm on Tetrahedral Shaped Domains. Proc. of ENUMATH, 97.H.G. Bock et al (eds) pp , World Scientific, Singapore, B. Ráczkevi, G. Molnárka: Stability Analysis of Implicit Single Step Extra Term Method for Solution of Ordinary Differential Equations. Proc. of Colloquia Math. Soc. János Bolyai 59. Numerical Methods, Miskolc, Hungary, pp , (1 hivatkozás) Miletics E.: Energy Conservative Methods for Numerical Solution of ODE-s Based on Taylor series Algorithm, PAMM, vol. 3, issue 1,

11 B. Kiss, A. Krebsz, G. Molnárka: On the Separability of the H 1/2 Norm in Finite Element Spaces. Report No3, Department of Mathematics, Széchenyi István College, (1 hivatkozás) Stoyan G. Takó G.: Numerikus Módszerek 3. ELTE TYPOTEX, Budapest, Gyır, november 12. Dr. Habil Molnárka Gyızı 11