Tamás Tél

Publications

For a first overview of citations, see Google Scholar.

2021-

• M. Herein, T. Tél, T. Haszpra,
  Where are the coexisting parallel climates?
  Large ensemble climate projections from the point of view of chaos theory, supplement,
  Chaos 33, 031104(9) (2023)

• K. Tóth and T. Tél,
  Quantum uncertainty: what to teach?
  Phys. Educ. 58, 025019(9) (2023)

• D. Jánosi and T. Tél,
  Characterizing chaos in systems subjected to parameter drift, supplement,
  Phys. Rev. E 105, L062202(6) (2022)

• O. E. Omel'chenko and T. Tél,
  Focusing on transient chaos.
  J. Phys. Complex. 3, 010201(4) (2022)

• D. Jánosi, Gy. Károlyi, and T. Tél,
  Climate change in mechanical systems: the snapshot view of parallel dynamical evolutions
  Nonlinear Dynamics 106, 2781-2805 (2021)

• Gy. Károlyi and T. Tél,
  New features of doubly transient chaos: complexity of decay,
  J. Phys. Complex. 2, 035001(16) (2021)

• T. Tél,
  Chaos physics: what to teach in three lessons?,
  Phys. Educ. 56, 045002(8) (2021)

• D. Jánosi and T. Tél,
  Chaos in Hamiltonian systems subjected to parameter drift, supplement,
  Chaos 31, 033142(13) (2021)

• Á. L. Tóth and T. Tél,
  Ball bouncing down rounded edge stairs: chaotic but tricky,
  Europen Journal of Physics 42, 035004(21) (2021)

2016-2020

• Gy. Károlyi, R. D. Prokaj, I. Scheuring, and T. Tél,
  Climate change in a conceptual atmosphere-phytoplankton model, supplement,
  Earth System Dynamics 11, 603-615 (2020)

• A. Gróf, Á. Szeidemann, and T. Tél,
  Challenges in developing an interdisciplinary teaching material on effects related
  to the Earth's rotation,
  Canadian Journal of Physics 98, 719-725 (2020)

• T. Tél, T. Bódai, G. Drótos, T. Haszpra, M. Herein,. B. Kaszás, and .M. Vincze,
  The Theory of Parallel Climate Realizations,
  A New Framework of Ensemble Methods in a Changing Climate: An Overview
  Journal of Statistical Physics 179, 1496-1530 (2020)

• T. Tél, I. M. Jánosi, and M. Vincze,
  Vortices capturing matter: a classroom demonstration,
  Phys. Educ. 55, 015007(6) (2020)

• D. Jánosi and T. Tél,
  Chaos in Hamiltonian systems subjected to parameter drift, supplement,
  Chaos 29, 121105(7) (2019)

• E. S. Medeiros, R. O. Medrano, I. L. Caldas, T. Tél, and U. Feudel,
  State-dependent vulnerability of synchronization,
  Phys. Rev. E 100, 052201(7) (2019)

• B. Kaszás. U. Feudel, and T. Tél,
  Tipping phenomena in typical dynamical systems subjected to parameter drift, supplement,
  Scientific Reports 9, 8654(12) (2019)

• T. Tél, L. Kadi, I.M. Jánosi, and M. Vincze,
  Experimental demonstration of the water-holding property of three-dimensional vortices,
  Europhys. Lett. 123, 44001(7) (2018)

• B. Kaszás. U. Feudel, and T. Tél,
  Leaking in history space: A way to analyze systems subjected to arbitrary driving,
  Chaos 28, 033612(11) (2018)

• M. Gruiz, T. Meszéna, and T. Tél,
  Chaotic or just complicated? Ball bouncing down the stairs,
  Eur. J. Phys. 38, 055003(15) (2017)

• K. Guseva, A. Daitche, and T. Tél,
  A snapshot attractor view of the advection of inertial particles in the presence of history force,
  Eur. Phys. J. Special Topics 226, 2069-2078 (2017)

• G. Drótos, T. Bódai, and T. Tél,
  On the importance of the convergence to climate attractors,
  Eur. Phys. J. Special Topics 226, 2031-2038 (2017)

• M. Herein, G. Drótos, T. Haszpra, J. Márfy, and T. Tél,
  The theory of parallel climate realizations as a new framework for teleconnection analysis, supplement,
  Scientific Reports 7, 44529(11) (2017)

• B. Kaszás, U. Feudel, and T. Tél,
  Death and revival of chaos,
  Phys. Rev. E 94, 062221(10) (2016)

• K. Guseva, A. Daitche, U. Feudel, and T. Tél,
  History effects in the sedimentation of light aerosols in turbulence:
  The case of marine snow,
  Phys. Rev. Fluids 1, 074203(22) (2016)

• G. Drótos, T. Bódai, and T. Tél,
  Quantifying nonergodicity in nonautonomous dissipative dynamical systems:
  An application to climate change,
  Phys. Rev. E 94, 022214(16) (2016)

• M. Herein, J. Márfy, G. Drótos, and T. Tél,
  Probabilistic concepts in intermediate-complexity climate models: A snapshot attractor picture,
  Journal of Climate 29, 259-272 (2016)
  

• T. Haszpra and T. Tél,
  Individual particle based description of atmospheric dispersion: a dynamical systems approach,
  in: The Fluid Dynamics of Climate, ed.: A. Provenzale, E. Palazzi, and K.Fraedrich,
  Springer, New York, 2016, pp. 95-119
  

2011 - 2015

• T. Tél,
  The joy of transient chaos,
  Chaos 25, 097619(11) (2015)

• G. Drótos, T. Bódai, and T. Tél,
  Probabilistic concepts in a changing climate: A snapshot attractor picture,
  supplement,
  Journal of Climate 28, 3275-3288 (2015)
  
  
• E.G. Altmann, J.S.E. Portela, T. Tél,
  Chaotic Explosions,
  Eur. Phys. Lett. 109, 30003(6) (2015)
  
  
• G. Drótos and T. Tél,
  On the validity of the beta-plane approximation in the dynamics and the chaotic
  advection of a point vortex pair model on a rotating sphere,
  J. Atmos. Sci. 72, 415-429 (2015)
  

• G. Drótos, F.G. Montoya, C. Jung, T. Tél,
  Asymptotic observability of low-dimensional powder chaos in a
  three-degrees-of-freedom scattering system,
  Phys. Rev. E 90, 022906(8) (2014)

• J. Vanyó, M. Vincze, I.M. Jánosi, T. Tél,
  Chaotic motion of light particles in an unsteady three-dimensional vortex:
  Experiments and simulation,
  Phys. Rev. E 90, 013002(12) (2014)

• M Zsugyel, T. Tél, J Józsa,
  Numerical investigation of chaotic advection past a groyne based
  on laboratory flow experiment,
  Advances in Water Resources 71, 81-92 (2014)

• A. Daitche and T. Tél,
  Memory effects in chaotic advection of inertial particles,
  New Journal of Physics 16, 073008(30) (2014)
  
  
• T. Haszpra, T. Tél,
  Topological Entropy: A Lagrangian Measure of the State of the Free Atmosphere,
  J. Atmos. Sci. 70, 4030-4040 (2013)

• A.E. Motter, M. Gruiz, G. Károlyi, T. Tél,
  Doubly Transient Chaos: Generic Form of Chaos in Autonomous Dissipative Systems,
  supplement,
  Phys. Rev. Lett. 111, 194101(5) (2013)

• E.G. Altmann, J.S.E. Portela, T. Tél,
  Chaotic Systems with Absorption, supplement,
  Phys. Rev. Lett. 111, 144101(5) (2013)

• T. Haszpra, T. Tél,
  Escape rate: A Lagrangian measure of particle deposition from the atmosphere,
  Nonlin. Processes Geophys. 20, 867-881 (2013)

• T. Haszpra, I. Lagzi, T. Tél,
  Dispersion of aerosol particles in the free atmosphere using ensemble forecasts,
  Nonlin. Processes Geophys. 20, 759-770 (2013)

• K. Guseva, U. Feudel, T. Tél,
  Influence of the history force on inertial particle advection:
  Gravitational effects and horizontal diffusion,
  Phys. Rev. E 88, 042909(11) (2013)

• G. Drótos, T. Tél, G. Kovács,
  Modulated point-vortex pairs on a rotating sphere:Dynamics and chaotic advection,
  Phys. Rev. E 87, 063017(11) (2013)

• B. Sándor, F. Járai-Szabó, T. Tél, Z. Néda,
  Chaos on the conveyor belt,
  Phys. Rev. E 87, 042920(12) (2013)

• T Bódai, G Károlyi, T Tél,
  Driving a conceptual model climate by different processes:
  Snapshot attractors and extreme events,
  Phys. Rev. E 87, 022822(10) (2013)

• E. G. Altmann, J. S. E. Portela, and T. Tél,
  Leaking chaotic systems,
  Rev. Mod. Phys. 85, 869- 918 (2013)
  
  
• M. Zsugyel, K.G. Szabó, Zs. M. Kiss, J. Józsa, G. Ciraolo, C. Nasello, E. Napoli, T. Tél,
  Detecting the chaotic nature of advection in complex river flows,
  Periodica Polytechnica, Civil Eng. 56, 97-106 (2012)
  
  
• G. Drótos, C. Jung, and T. Tél,
  When is high-dimensional scattering chaos essentially two dimensional?
  Measuring the product structure of singularities,
  Phys. Rev. E 86, 056210(8) (2012)
  
  
• M. Vincze, I. M. Jánosi, E. Barsy, T. Tél, and A. Várai,
  An experimental study of the Atlantic variability on interdecadal timescales,
  Nonlin. Processes Geophys. 19, 335-343 (2012)
  
  
• J. Boschan, M. Vincze, T. Tél, and I. M. Jánosi,
  Nonlinear resonance in barotropic-baroclynic transfer generated by bottom sills,
  Phys. Fluids 24, 046601(12) (2012)
  
  
• T. Bódai and T. Tél,
  Annual variability in a conceptual climate model: Snapshot
  attractors, hysteresis in extreme events, and climate sensitivity,
  Chaos 22, 023110(11) (2012)
  
  
• T. Haszpra, P. Kiss, T. Tél, and I. M. Jánosi,
  Advection of passive tracers in the atmosphere: Batchelor scaling,
  Int. J. Chaos. Bif. 22, 1250241(12) (2012)
  
  
• A. Daitche and T. Tél,
  Memory effects are relevant for chaotic advection of inertial particles,
  Phys. Rev. Lett. 107, 244501(5) (2011)
  
  
• T. Haszpra and T. Tél,
  Volcanic ash in the free atmosphere: a dynamical systems approach,
  J. Phys. Conf. Ser. 333, 012008(12) (2011)
  
  
• T. Bódai, G. Károlyi, and T. Tél,
  A chaotically driven model climate: extreme events and snapshot attractors,
  Nonlin. Processes Geophys. 18, 573-580 (2011)
  
  
• G. Drótos and T. Tél,
  Chaotic saddles in a gravitational field:
  The case of inertial particles in finite domains,
  Phys. Rev. E 83, 056203(9) (2011)
  
  
• T. Kovács, Gy. Bene, and T. Tél,
  Relativistic effects in the chaotic Sitnikov problem,
  Mon. Not. Royal. Astron. Soc. 414, 2275-2281 (2011)
  
  
• T. Bódai, G. Károlyi, and T. Tél,
  Fractal snapshot components in chaos induced by strong noise,
  Phys. Rev. E 83, 046201(9) (2011)
  
  

2006-2010

• Gy. Károlyi, M. Pattantyús-Ábrahám, T. Krámer, J. Józsa, and T. Tél,
  Finite-size Lyapunov exponents: a new tool for lake dynamics,
  Proc. ICE-Eng. Comp. Mech. 163, 251-259 (2010)
  
  
• I. M. Jánosi, P. Kiss, V. Homonnai, M. Pattanyús-Ábrahám, B. Gyüre, and T. Tél,
  Dynamics of passive tracers in the atmosphere: Laboratory experiments and
  numerical tests with reanalysis wind fields,
  Phys. Rev. E 82, 046308(9) (2010)
  
  
• J. Vanyó, B. Escribano, J.H.E. Cartwright, D.L. González, O. Piro, and T. Tél,
  A minimal dynamical model for tidal synchronization
  and orbit circularization,
  Celest. Mech. Dyn. Astr. 109, 181-200 (2010)
  
  
• T. Tél and Y.-C. Lai,
  Quasipotential approach to critical scaling in noise-induced chaos,
  Phys. Rev. E 81, 056208(8) (2010)
  
  
• J. H. E. Cartwright, U. Feudel, G. Károlyi, A. de Moura, O. Piro, and T. Tél,
  Dynamics of finite-size particles in chaotic fluid flows,
  in: Nonlinear Dynamics and Chaos: Advances and Perspectives, eds.:
  M. Thiel et al., Springer, New York, 2010, pp. 51-87.
  
  
• J. C. Zahnow, R. D. Vilela, U. Feudel, and T. Tél,
  Coagulation and fragmentation dynamics of inertial particles,
  Phys. Rev. E 80, 026311(8) (2009)
  
  
• A. Daitche and T. Tél,
  Dynamics of blinking vortices,
  Phys. Rev. E 79, 016210(9) (2009)
  
  
• E. G. Altmann and T. Tél,
  Poincaré recurrences and transient chaos in systems with leaks,
  Phys. Rev. E 79, 016204(12) (2009)
  
  
• R.O. Medrano, A. Moura, T Tél, I.L. Caldas, and C. Grebogi,
  Finite-size particles, advection, and chaos: A collective phenomenon of intermittent bursting,
  Phys. Rev. E 78, 056206(6) (2008)
  
  
• I. Biró, K.G. Szabó, B. Gyüre, I.M. Jánosi, and T. Tél
  Power-law decaying oscillations of neutrally buoyant spheres in continuously stratified fluid,
  Physics of Fluids, 20, 051705(4) (2008)
  
  
• B. Escribano, J. Vanyo, I. Tuval, J.H.E. Cartwright, D.L. Gonzalez, O. Piro, and T. Tél,
  Dynamics of tidal synchronization and orbit circularization of celestial bodies,
  Phys. Rev. E 78, 036216(4) (2008)
  
  
• J.C. Zahnow, R.D. Vilela, U. Feudel, and T. Tél,
  Aggregation and fragmentation dynamics of inertial particles in chaotic flows,
  Phys. Rev. E 77, 055301(R)(4) (2008)
  
  
• E.G. Altmann and T. Tél,
  Poincaré recurrences from the perspective of transient chaos,
  Phys. Rev. Lett. 100, 174101(4) (2008)
  
  
• T. Tél and Y.C. Lai,
  Chaotic transients in spatially extended systems,
  Phys.Reports 460, 245-275 (2008)
  
  
• M. Pattantyús-Ábrahám, T. Tél, T. Krámer, and J. Józsa.
  Mixing properties in a shallow basin due to wind-induced chaotic flow,
  Adv. Water Resorces 31, 525-534 (2008)
  
  
• T. Tél, Y-C. Lai, and M. Gruiz,
  Noise-induced chaos: a consequence of long determinsitic transients,
  Int. J. Chaos Bif. 18, 509-520 (2008)
  
  
• M. Vincze, P. Kozma, B. Gyüre, I.M. Jánosi, K.G. Szabó, and T.Tél
  Amplified internal pulsations on a stratified exchange flow excited by
  interaction between a thin sill and external seiche.
  Physics of Fluids, 19, 108108(4) (2007)
  
  
• G. Halász, B. Gyüre, I.M. Jánosi, K.G. Szabó, and T. Tél,
  Vortex flow generated by a magnetic stirrer,
  American Journal of Physics, 75,  1092-1098 (2007)
  
  
• G. Károlyi and T. Tél,
  Effective dimensions and chemical reactions in fluid flows,
  Phys. Rev. E 76, 046315(10) (2007)
  
  
• J. Schneider, J. Schmalzl, and T. Tél,
  A method for visualizing mixing properties in the Earth’s mantle,
  Chaos 17, 033115(6) (2007)
  
  
• R.D. Vilela, T. Tél, A. de Moura, and C. Grebogi,
  Signatures of fractal clustering of aerosols advected under gravity,
  Phys. Rev. E 75, 065203(R)(4) (2007)
  
  
• I. J. Benczik, T. Tél, and Z. Köllő,
  Modulated point vortex couples on a betaplane:dynamics and chaotic advection,
  J. Fluid Mech. 582, 1-22 (2007)
  
  
• J. Vanyó and T. Tél,
  Rotation in the restricted three-body problem,
  Chaos 17, 013113(8) (2007)
  
  
• I. J. Benczik, G. Károlyi, I. Scheuring and T. Tél,
  Coexistence of inertial particles in chaotic flows,
  Chaos 16, 043110(8) (2006)
  
  

2001-2005

• G. Károlyi and T. Tél,
  Chemical transients in closed chaotic flows: the role of effective dimensions,
  Phys. Rev. Lett. 95, 264501(4) (2005)
  

• T. Tél, A. de Moura, C. Grebogi, and Gy. Károlyi,
  Chemical and biological activity in open flows: a dynamical systems approach,
  Phys. Rep. 413, 91-196 (2005)
  

• I. J. Benczik, Z. Neufeld, and T. Tél,
  Multifractal spectra of chemical fields in fluid flows,
  Phys. Rev. E 71, 016208(6) (2005)
  

• I.M. Jánosi, D. Jan, K.G. Szabó, and T. Tél,
  Turbulent drag reduction in dam-break flows,
  Experiments in Fluids, 37,  219-229 (2004)

• G. Károlyi, T. Tél, A.P.S. de Moura, and C. Grebogi,
  Reactive processes in random flows,
  Phys. Rev. Lett. 92, 174101(4) (2004)
  

• I. Tuval, J. Schneider, O. Piro, and T. Tél,
  Opening up fractal structures of three dimensional flows via leaking,
  Europhys. Lett. 65, 633-639 (2004)
  

• I.M. Jánosi, G. Szabó, and T. Tél,
  High precision balance from salt and water and the slow swelling of ping-pong balls,
  European Journal of Physics, 25,  303-310 (2004)
  

• L. Mátyás, T. Tél, and J. Vollmer,
  Coarse-grained entropy and information dimension of dynamical systems:
  the driven Lorentz gas,
  Phys. Rev. E 69, 016205(7) (2004)
  

• T. Tél, T. Nishikawa, A. E. Motter, C. Grebogi, and Z. Torozkai,
  Universality in active chaos,
  Chaos 14, 72-78 (2004)
  

• J. Vollmer, T. Tél, and W. Breymann,
  Dynamical-system models of transport: Chaos characteristics, the macroscopic limit,
  and irreversibility,
  Physica D 187, 108-127 (2003)
  

• J. Schneider and T. Tél,
  Extracting flow structures out of tracer data,
  Ocean Dynamics 53, 64-72 (2003)
  

• I. J. Benczik, Z. Toroczkai, and T. Tél,
  Advection of finite size particles in open flows,
  Phys. Rev. E 67 036303(11) (2003)
  

• T. Tél, J. Vollmer, and L. Mátyás,
  Comments to the paper ’Particles, maps,and irreversible thermodynamics’ by
  E.G.D. Cohen and L. Rondoni, Physica A 306, 117 (2002),
  Physica A 323, 323-326 (2003)
  

• I Scheuring, G. Károlyi, Z. Toroczkai, T. Tél, and Á. Péntek,
  Competing populations in flows with chaotic mixing,
  Theor. Pop. Biol. 63, 77-90 (2003)
  

• J. Schneider, T. Tél, and Z. Neufeld,
  Dynamics of ”leaking” Hamiltonian systems,
  Phys. Rev. E 66, 066218(6) (2002)
  

• J. Vollmer, L. Mátyás, and T. Tél,
  Escape rate formalism, decay to steady states, and divergence in the
  entropy production rate,
  J. Stat. Phys.109, 875-893 (2002)
  

• I. J. Benczik, Z. Toroczkai, and T. Tél,
  Selective sensitivity of open chaotic flows on inertial tracer advection:
  Catching particles with a stick,
  Phys. Rev. Lett. 89, 164501(4) (2002)
  

• Z. Neufeld, P. Haynes, and T. Tél,
  Chaotic mixing induced transitions in reaction-diffusion systems,
  Chaos 12, 426-438 (2002)
  

• T. Nishikawa, Z. Toroczkai, C. Grebogi, and T. Tél,
  Finite size effects on active chaotic advection,
  Phys. Rev. E 65, 026216(11) (2002)
  

• Z. Toroczkai, Gy. Károlyi, Á. Péntek, and T, Tél,
  Autocatalytic reactions in systems with hyperbolic mixing:
  exact results for the active baker map,
  J. Phys. A 34, 5215-5235 (2001)
  

• L. Mátyás, T. Tél, and J. Vollmer,
  Multibaker map for shear flow and viscous heating,
  Phys. Rev. E 64, 056106(11) (2001)
  

• T. Tél, J. Vollmer, and L. Mátyás,
  Shear flow, viscous heating and entropy balance,
  Europhys. Lett. 53, 458-464 (2001)
  
  

1996-2000

• J. Vollmer, T. Tél. and L. Mátyás,
  Modelling thermostating, entropy currents and cross-effects by dynamical systems,
  J. Stat. Phys. 101, 79-105 (2000)
  

• L. Mátyás, T. Tél, and J. Vollmer,
  Multibaker map for thermodynamic cross-effects in dynamical systems,
  Phys. Rev. E 62, 349-65 (2000)
  

• Gy. Károlyi, Á. Péntek, I. Scheuring, T, Tél, and Z. Toroczkai,
  Chaotic flow: The physics of species coexistence,
  Proc. Nat. Acad. Sci. USA (PNAS) 97, 13661-13665 (2000)
  

• I. Scheuring, Gy. Károlyi, Á. Péntek, I. Scheuring, T, Tél, and Z. Toroczkai,
  A model for resolving the plankton paradox:
  Coexistence in open flows,
  Freshwater Biology 45, 123-132 (2000)
  

• T. Tél, Gy. Károlyi, Á. Péntek, I. Scheuring, Z. Toroczkai, C. Grebogi, and J. Kadtke,
  Chaotic advection, diffusion, and reactions in open flows,
  Chaos 10, 89-98 (2000)
  

• K. G. Szabó, Y-C. Lai, T. Tél, and C. Grebogi,
  Topological scaling and gap filling at crises,
  Phys. Rev. E 61, 5019-5032 (2000)
  

• L. Rondoni, T. Tél, and J. Vollmer,
  Fluctuation theorems for entropy production in open systems,
  Phys. Rev. E 61(R) 4679-4682 (2000)
  

• L. Mátyás, T. Tél, and J. Vollmer,
  Thermodynamic cross effects from dynamical systems,
  Physical Review E 61(R), 3295-3298 (2000)
  

• Z. Neufeld, C. López, E. Hernandez-Gárcia, and T. Tél,
  Multifractal structure of chaotically advected chemical fields,
  Phys. Rev. E 61, 3857-3866 (2000)
  

• T. Tél and J. Vollmer,
  Entropy balance, multibaker maps, and the dynamics of the Lorentz gas,
  in: Hard Ball Systems and the Lorentz gas,
  Vol. 101 of Encyclopaedia of Mathematical Sciences, ed.: D. Szász (Springer, Berlin, 2000), pp. 367-418
  

• Á. Péntek, Gy. Károlyi, I. Scheuring, T. Tél, Z. Toroczkai, J. Kadtke, and C. Grebogi,
  Fractality, chaos, and reactions in imperfectly mixed open hydrodynamical flows,
  Physica A 274, 120-131 (1999)
  

• Gy. Károlyi, Á. Péntek, Z. Toroczkai, T. Tél, and C. Grebogi,
  Chemical or biological activity in open chaotic flows,
  Phys. Rev. E 59, 5468-5481 (1999)
  

• T. Tél, Y. C. Lai, and C. Grebogi,
  Controlling transient chaos on chaotic saddles,
  in: Handbook of Chaos Control,
  ed.: H. G. Schuster (Wiley-VCH, Weinheim, 1999), pp. 181-203
  

• Z. Toroczkai, Gy. Károlyi, Á . Péntek, T. Tél, and C. Grebogi,
  Advection of active particles in open chaotic flows,
  Phys. Rev. Lett. 80, 500-503 (1998)
  

• J. Vollmer, T. Tél, and W. Breymann,
  Entropy balance in the presence of drift and diffusion currents: An elementary chaotic map approach,
  Phys. Rev. E 58, 1672-1684 (1998)
  

• W. Breymann, T. Tél, and J. Vollmer,
  Entropy balance, time reversibility, and mass transport in dynamical systems,
  Chaos 8, 396-408 (1998)
  

• T. Tél, P. Gaspard, and G. Nicolis,
  Chaos and Ireversibility: Introductory Comments,
  Chaos 8, 309-310 (1998)
  

• Z. Neufeld and T. Tél,
  Advection in chaotically time-dependent open flows,
  Phys. Rev. E 57, 2832-2842 (1998)
  

• I.M. Jánosi, T. Tél, D.E. Wolf, and J.A.C. Gallas,
  Chaotic particle dynamics in viscous flows:
  The three-particle Stokeslet problem.
  Physical Review E 56,  2858-2868 (1997)
  

• J. Vollmer, T. Tél, and W. Breymann,
  Equivalence of irreversible entropy production in driven systems:
  An elementary chaotic map approach,
  Phys. Rev. Lett. 79, 2759-2562 (1997)
  

• Z. Neufeld and T. Tél,
  The vortex dynamics analog of the restricted three-body problem:
  Aadvection in the field of three identical point vortices,
  J. Phys. A 30, 2263-2280 (1997)
  

• Z. Toroczkai, Á. Péntek, T. Tél, C. Grebogi, and J. Yorke,
  Wada dye boundaries in open hydrodynamical flows,
  Physica A 239, 235-243 (1997)

• J.C. Sommerer, E. Ott, and T. Tél,
  Modeling two-dimensional fluid flows with chaos theory,
  Johns Hopkins APL Technical Digest 18, 193-203 (1997)
  

• G. Károlyi and T. Tél,
  Chaotic tracer scattering and fractal basin boundaries in a blinking vortex-sink system,
  Physics Reports 290, 125-147 (1997)
  

• G. Károlyi, Á. Péntek, T. Tél, and Z. Toroczkai,
  Chaotic tracer dynamics in open hydrodynamical flows,
  in: Nonlinear Dynamics, Chaotic and Complex Systems,
  ed.: E. Infeld (Cambridge UP, Cambridge, 1996), pp. 24-38
  

• Á. Péntek, T. Tél, and Z. Toroczkai,
  Transient chaotic mixing in open hydrodynamical flows,
  Int. J. Bif. Chaos 6, 2619-2626 (1996)
  

• K. G. Szabó, Y.-C. Lai, T. Tél, and C. Grebogi,
  Critical exponents for gap-filling at crisis,
  Phys. Rev. Lett. 77, 3102-3105 (1996)
  

• W. Breymann, T. Tél, and J. Vollmer,
  Entropy production for open dynamical systems,
  Phys. Rev. Lett. 77, 2945-2948 (1996)
  

• T. Tél, J. Vollmer, and W. Breymann,
  Transient chaos: the origin of transport in driven systems,
  Eur. Phys. Lett. 35, 659-664 (1996)
  

• T. Tél,
  Transient Chaos: a Type of Metastable State,
  in: STATPHYS’19,
  ed.:Bai-Lin Hao (World Scientific, Singapore, 1996), pp. 346-362
  
  

1991-1995

• Á. Péntek, Z. Toroczkai, T. Tél, C. Grebogi, and J. A. Yorke,
  Fractal boundaries in open hydrodynamical flows:
  Signatures of chaotic saddles,
  Phys. Rev. E 51, 4076-4088 (1995)
  

• Á. Péntek, T. Tél, and Z. Toroczkai,
  Fractal tracer patterns in open hydrodynamical flows: the case of leapfrogging vortex pairs,
  Fractals 3, 33-53 (1995)
  

• Á. Péntek, T. Tél, and Z. Toroczkai,
  Chaotic advection in the velocity field of leapfrogging vortex pairs,
  J. Phys. A 28, 2191-2216 (1995)
  

• C. Beck and T. Tél,
  Path integrals in the symbol space of chaotic mappings,
  J. Phys. A 28, 1889-1907 (1995)
  

• K. G. Szabó and T. Tél,
  Constrained Frobenius-Perron operator to analyse the dynamics on composed attractors,
  Z. Naturforsch. 49a, 1223-1228 (1994)
  

• Á. Péntek, Z. Toroczkai, D. H. Mayer, and T. Tél,
  A generalized Kac model as a dynamical system,
  Z. Naturforsch. 49a, 1212-1214 (1994)
  

• K. G. Szabó and T. Tél,
  Transient chaos as the backbone of dynamics on strange attractors beyond crisis,
  Phys. Lett. 196 A, 173-180 (1994)
  

• W. Breymann, Z. Kovács, and T. Tél,
  Chaotic scattering in the presence of external magnetic field,
  Phys. Rev. E 50, 1994-2006 (1994)
  

• K. G. Szabó and T. Tél,
  Thermodynamics of attractor enlargement,
  Phys. Rev.E 50, 1070-1082 (1994)
  

• I.M. Jánosi, L. Flepp, and T. Tél
  Exploring transient chaos in an NMR-laser experiment.
  Phys. Rev. Lett. 73,  529-532 (1994)
  

• A. Hamm, T. Tél and R. Graham,
  Noise induced attractor explosions near tangent bifurcations,
  Phys. Lett. 185 A, 313-320 (1994)
  

• I.M. Jánosi and T. Tél,
  Time series analysis of transient chaos.
  Phys. Rev. E 49,  2756-2763 (1994)
  

• Á. Péntek, Z. Toroczkai, D. H. Mayer and T. Tél,
  The Kac model from a dynamical system’s point of view,
  Phys. Rev. E 49, 2026-2042 (1994)
  

• Y. Du, T. Tél, and E. Ott,
  Characterization of sign singular measures,
  Physica D 76, 168-180 (1994)
  

• E. Ziemniak, C. Jung, and T. Tél,
  Tracer dynamics in open hydrodynamical flows as chaotic scattering,
  Physica D 76, 123-146 (1994)
  

• Y. C. Lai, C. Grebogi, and T. Tél,
  Controlling transient chaos,
  in: Towards the Harnessing of Chaos,
  ed.: M. Yamaguti (Elsevier, Amsterdam, 1994) pp. 153-167
  

• Z. Kovács, K. G. Szabó, and T. Tél,
  Controlling chaos on fractal boundaries,
  in: Nonlinearity and Chaos in Engineering Dynamics,
  ed.: J. M.T. Thompson and S.R. Bishop (Wiley and Sons, Chichester, 1994) pp. 155-62
  

• I. M. Jánosi and T. Tél,
  Reconstruction of chaotic sets from transient chaotic time series: An overview for experimentalists,
  in: Chaos in Communications (ed.: L.M. Pecora), Proc. SPIE 2038, 333-341 (1993)
  

• C. Jung, T. Tél, and E. Ziemniak,
  Application of scattering chaos to particle transport in a hydrodynamical flow,
  Chaos 3, 555-568 (1993)
  

• T. Tél, C. Grebogi, and E. Ott,
  Condition for the abrupt bifurcation to chaotic scattering,
  Chaos 3, 495-503 (1993)
  

• E. Ott and T. Tél,
  Chaotic scattering: An introduction,
  Chaos 3, 417-426 (1993)
  

• Y. Lai, T. Tél, and C. Grebogi,
  Stabilizing chaotic scattering trajectories using control,
  Phys. Rev. E 48, 709-717 (1993)
  

• T. Tél,
  Crossover between the control of permanent and transient chaos,
  Int. J. Bif. Chaos 3, 757-764 (1993)
  

• A. Csordás, G. Györgyi, P. Szépfalusy, and T. Tél,
  Statistical properties of chaos demonstrated in a class of one-dimensional maps,
  Chaos 3, 31-49 (1993)
  

• C. van den Broeck and T. Tél,
  Sinai disorder: intermittency of random maps,
  in From Phase Transitions to Chaos,
  eds.: G. Györgyi et al., (World Scientific, Singapore, 1992) pp. 227-236
  

• Z. Kovács and T. Tél,
  Bivariate thermodynamics of multifractals as an eigenvalue problem,
  Phys. Rev. A 45, 2270-2284 (1992)
  

• R. Graham and T. Tél,
  Nonequilibrium potentials in spatially extended pattern forming systems,
  in: Instabilities and Nonequilibrium Structures III.,
  eds.: E.Tirapegui and W. Zeller, (Kluwer, Dordrecht, 1991), 125
  

• T. Tél,
  Controlling transient chaos,
  J. Phys. A 24, L1359-1368 (1991)
  

• C. Jung and T. Tél,
  Dimension and escape rate of chaotic scattering from classical and semiclassical cross section data,
  J. Phys. A 24, 2793-2805 (1991)
  

• T. Tél,
  Thermodynamics of chaotic scattering at abrupt bifurcations,
  Phys. Rev. A 44, 1034-1043 (1991)
  

• R. Graham A. Hamm, and T. Tél,
  Nonequilibrium potentials for dynamical systems with fractal attractors and repellers,
  Phys. Rev. Lett. 66, 3089-3092 (1991)
  

• P. Szépfalusy, T. Tél, and G. Vattay:
  Thermodynamics of Lorenz-type maps,
  Phys. Rev. A 43, 681-692 (1991)
  

1986-1990

• R. Graham and T. Tél,
  Steady-state ensemble for the complex Ginzburg-Landau equation with weak noise,
  Phys. Rev. A 42, 4661-4677 (1990)
  

• R. Graham and T. Tél,
  Potential for the complex Ginzburg-Landau equation,
  Europhys.Lett. 13, 715-720 (1990)
  

• T. Tél,
  Transient chaos,
  in: Directions in Chaos, Vol.3.
  ed.: Bai-lin Hao (World Scientific, Singapore, 1990) pp. 149-221
  

• Z. Kovács and T. Tél,
  Thermodynamics of irregular scattering,
  Phys. Rev. Lett. 64, 1617-1620 (1990)
  

• R. Graham and T. Tél,
  Macroscopic potentials of dissipative dynamical systems,
  in: Stochastic Processes and their Applications,
  ed.: S. Albeverio et al., (Kluwer, Dordrecht, 1990) pp. 153-75
  

• T. Tél,
  On the organization of transient chaos - application to irregular scattering,
  J. Phys. A 22, L691-697 (1989)
  

• Z. Kovács and T. Tél,
  Scaling in multifractals: discretization of an eigenvalue problem,
  Phys. Rev. A 40, 4641-4646 (1989)
  

• A. A. Chernikov, T. Tél , G. Vattay, and G. M. Zaslavsky,
  Chaos in the relativistic generalization of the standard map,
  Phys. Rev. A 40, 4072-4076 (1989)
  

• T. Tél , R. Graham, and G. Hu,
  Nonequilibrium potentials and their power-series expansions,
  Phys. Rev. A 40, 4065-4071 (1989)
  

• T. Tél , Á. Fülöp, and T. Vicsek,
  Determination of fractal dimensions for geometrical multifractals,
  Physica 159A, 155-166 (1989); Erratum: Physica 163A, 932 (1990)
  

• K. G. Szabó and T. Tél,
  On the symmetry-breaking bifurcation of chaotic attractors,
  J. Stat. Phys.54, 925-948 (1989)
  

• M. J. Feigenbaum, I. Procaccia, and T. Tél,
  The scaling properties of multifractals as an eigenvalue problem,
  Phys. Rev. A 39, 5359-5372 (1989)
  

• T. Tél,
  Fractals, multifractals, and thermodynamics,
  Z.f. Naturforsch. 43a, 1154-1174 (1988)
  

• R. Graham , S. Isermann, and T. Tél,
  Quantization of Hénon’s map with dissipation II. - numerical results,
  Z. Phys. B 71, 237-246 (1988)
  

• T. Bohr and T. Tél,
  The thermodynamics of fractals,
  in: Directions in Chaos, Vol. 2,
  ed.: Bai-lin Hao, (World Scientific, Singapore, 1988) pp.194-237
  

• T. Tél,
  On the stationary distribution of self-sustained oscillators around bifurcation points,
  J. Stat. Phys. 50, 897-912 (1988)
  

• Z. Kaufmann, P. Szépfalusy, and T. Tél,
  Unusual maps and their use to approach usual ones,
  Acta Phys. Hung. 62, 321-346 (1987)
  

• P. Szépfalusy , T. Tél , A. Csordás, and Z. Kovács,
  Phase transitions associated with dynamical properties of chaotic systems,
  Phys. Rev. A 36, 3525-3528 (1987)
  

• T. Tél and T. Vicsek,
  Geometrical multifractality of growing structures,
  J. Phys. A 20, L835-840 (1987)
  

• T. Tél,
  Dynamical spectrum and thermodynamic functions of strange sets
  from an eigenvalue problem,
  Phys. Rev. A 36, 2507-2510 (1987)
  

• T. Tél,
  Escape rate from strange sets as an eigenvalue,
  Phys. Rev. A 36, 1502-1505 (1987)
  

• R. Graham and T. Tél,
  Nonequilibrium potentials for local codimension-2 bifurcations of dissipative flows,
  Phys. Rev. A 35, 1328-1349 (1987)
  

• P. Szépfalusy and T. Tél,
  Dynamical fractal properties of one-dimensional maps,
  Phys. Rev. A 35, 477-480 (1987)
  

• T. Tél,
  Characteristic exponents of chaotic repellers as eigenvalues,
  Phys. Lett.119 A, 65-68 (1986)
  

• P. Szépfalusy and T. Tél,
  New approach to the problem of chaotic repellers,
  Phys. Rev. A 34, 2520-2523 (1986)
  

• R. Graham and T. Tél,
  Nonequilibrium potential for coexisting attractors,
  Phys. Rev. A 33, 1322-1337 (1986); Erratum: Phys. Rev. A38, 5944 (1988)
  
  

1981-1985

• R. Graham and T. Tél,
  Quantization of Hénon’s map with dissipation,
  Z. Phys. B 60, 127-136 (1985)
  

• M. Lewenstein and T. Tél,
  On the dynamics of ensemble averages in chaotic maps,
  Phys. Lett. 109 A, 411-416 (1985)
  

• A. Schenzle and T. Tél,
  Multivariate stochastic processes with exponentially correlated broadband noise,
  Phys. Rev. A 32, 596-605, (1985)
  

• R. Graham , D. Roekaerts and T. Tél,
  Integrability of Hamiltonians associated with Fokker-Planck equations,
  Phys. Rev. A 31 3364-3375 (1985)
  

• P. Szépfalusy and T. Tél,
  Properties of maps related to flows around a saddle point,
  Physica D 16, 252-264, (1985)
  

• R. Graham and T. Tél,
  Weak-noise limit of Fokker-Planck models and nondifferentiable potentials
  for dissipative dynamical systems,
  Phys. Rev. A 31, 1109-1122 (1985)
  

• R. Graham and T. Tél,
  On the weak-noise limit of Fokker-Planck models,
  J.Stat. Phys.35, 729-748 (1984); Addendum: J. Stat. Phys.37, 709 (1984)
  

• R. Graham and T. Tél,
  Existence of a potential for dissipative dynamical systems,
  Phys. Rev. Lett. 52, 9-12 (1984)
  

• T. Tél,
  Invariant curves, attractors, and phase diagram of a piecewise linear map,
  J. Stat. Phys.33, 195-221 (1983)
  

• I. Lovas and T. Tél,
  Pattern formation in metallic glasses induced by helium ion implantation II.: Model,
  Phys. Rev. B 28, 5692-5694 (1983)
  

• T. Tél,
  Fractal dimension of the strange attractor in a piecewise linear twodimensional map,
  Phys. Lett. 97 A, 219-223 (1983)
  

• T. Tél,
  On the construction of invariant curves of period-two points in twodimensional maps,
  Phys. Lett. 94 A, 334-336 (1983); Erratum: Phys. Lett. 95 A, 516 (1983)
  

• T. Tél,
  On the construction of stable and unstable manifolds of two-dimensional invertible maps,
  Z. Phys. B 49, 157-160 (1982)
  

• P. Szépfalusy and T. Tél,
  Fluctuations in the limit cycle state and the problem of phase chaos,
  Physica 112 A, 146-166 (1982)
  

• Z. Rácz and T. Tél,
  Pattern formation: A Landau-type analysis of symmetry breaking,
  Phys. Rev. A 26, 2968-2973 (1982)
  

• K. Nagy and T. Tél,
  Phenomenological quantum electrodynamics of anisotropic media,
  Acta Phys. Hung. 51, 125-137 (1981)
  

• P. Szépfalusy and T. Tél,
  Dynamic renormalization group treatment of a Bose gas model,
  Acta Phys. Hung. 51, 81 (1981)
  

• P. Szépfalusy and T. Tél,
  Critical dynamics near a hard mode instability,
  Z. Phys. B 43, 77-86 (1981)
  
  

1976-1980

• P. Szépfalusy and T. Tél,
  Renormalization group analysis of relaxational dynamics in systems with many-component order parameter II.,
  Z. Phys. B 39, 249-260 (1980)
  

• P. Szépfalusy and T. Tél,
  Renormalization group analysis of relaxational dynamics in systems with many-component order parameter I.,
  Z. Phys. B 36, 343-355 (1980)
  

• P. Szépfalusy and T. Tél,
  The dynamic renormalization group in the large-n limit,
  J. Phys. A 12, 2141-2149 (1979)
  

• Z. Rácz and T. Tél,
  Nonlinear critical dynamics of a spherical model,
  Phys.Lett. 60 A, 3-4 (1977)

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