Ole Peters

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Non-technical

[10] O. Peters,
        The Road.
        Science on Screen
        Center for Contemporary Arts (2014).
       

[9] Time for a solution: 9 September 2013
           and    celebrating
        The time resolution of the St Petersburg paradox.
        Phil. Trans. R. Soc. A 369, 1956, 4913--4931 (2011)
        on the 300th anniversary of the St Petersburg paradox


[8] M. Buchanan,
        Gamble with time.
        Nature Phys. 9, 3 (2013).
        doi: 10.1038/nphys2520
       

[7] O. Peters
        Time, for a change.
        Gresham College London (2012).
       

[6] Towers Watson
        The irreversibility of time (2012).
       

[5] M. Mauboussin
        Shaking the foundation (2012).
       

[4] R. Bookstaber
        A Crack in the foundation (2011).
       

[3] O. Peters
        Time and chance.
        TEDx Goodenough London (2011).
       

[2] O. Peters
        On time and risk.
        Santa Fe Institute Bulletin
        24, 1, 36--41 (2009).
       
[1] O. Peters
        Fragments of Symmetry.
        ILPI Press (2007).
        Excerpt

Recently submitted

[22] O. Peters and M. Gell-Mann
        Evaluating gambles using dynamics.
        SFI working paper #14-05-013 (2014).
        arXiv:140585 (2014).
       


[21] O. Peters
        Menger 1934 revisited.
        arXiv:1110.1578 (2011).
       


[20] O. Peters and A. Adamou
        Stochastic Market Efficiency.
        SFI working paper #13-06-022 (2013).
        arXiv:1101.4548 (2011).
       



[19] O. Peters and G. Pruessner
        Tuning- and order parameter in the SOC ensemble.
        arXiv:0912.2305v1 (2009).
       


Peer-reviewed


[18] O. Peters and W. Klein
        Ergodicity breaking in geometric Brownian motion.
        Phys. Rev. Lett. 110, 100603 (2013).
        arXiv:1209.4517 .
        doi:10.1103/PhysRevLett.110.100603
       

[17] O. Peters, K. Christensen and D. Neelin
        Rainfall and dragon-kings.
        Eur. Phys. J. Special Topics 205, 147--158 (2012).
        doi:10.1140/epjst/e2012-1567-5
       

[16] O. Peters
       
        The time resolution of the St Petersburg paradox.
        Phil. Trans. R. Soc. A 369, 1956, 4913--4931 (2011).
        arXiv:1011.4404v2
        doi:10.1098/rsta.2011.0065
       

[15] O. Peters
       
        Optimal leverage from non-ergodicity.
        Quant. Fin. 11, 11, 1593--1602 (2011).
        arXiv:0902.2965v2
        doi:/10.1080/14697688.2010.513338
       

[14] O. Peters, A. Deluca, A. Corral, J. D. Neelin and C. E. Holloway
        Universality of rain event size distributions.
        J. Stat. Mech.
P11030 (2010).
        arXiv:1010.4201
        doi:/10.1088/1742-5468/2010/11/P11030
       

[13] O. Peters and M. Girvan,
        Universality under conditions of self-tuning.
        J. Stat. Phys. 141, 1, 53--59 (2010).
        arXiv:0902.1956v2
        doi:10.1007/s10955-010-0039-0
       
Erratum
       

[12] D. Neelin, O. Peters, J. W.-B. Lin, K. Hales and C. Holloway in "Stochastic Physics and Climate Modeling", edited by T. Palmer and P. Williams. Cambridge University Press (2010), Chap. 16.
        Rethinking Convective Quasi-Equilibrium: Observational Constraints for Stochastic Convective Schemes in Climate Models.
       

[11] O. Peters and D. Neelin
        Atmospheric convection as a continuous phase transitions: further evidence.
        Int. J. Mod. Phys. B 23, 28--29, 5453--5465 (2009).
        doi: 10.1142/S0217979209063778
       

[10] O. Peters, D. Neelin and S. Nesbitt
        Mesoscale Convective Systems and Critical Clusters.
        J. Atmos. Sci. 66, 9, 2913--2924 (2009).
        doi: 10.1175/2008JAS2761.1
       

[9] D. Neelin, O. Peters and K. Hales
        The Transition to Strong Convection.
        J. Atmos. Sci. 66, 8, 2367--2384 (2009).
        doi: 10.1175/2009JAS2962.1
       

[8] D. Neelin, O. Peters, J. W.-B. Lin, K. Hales and C. Holloway
        Rethinking Convective Quasi-Equilibrium: Observational Constraints for Stochastic Convective Schemes in Climate Models.
        Phil. Trans. R. Soc. A 366, 2581--2604 (2008).
        doi: 10.1098/rsta.2008.0056
       

[7] G. Pruessner and O. Peters,
        Reply to "Comment on 'Self-Organized Criticality and Absorbing States: Lessons from the Ising Model'".
        Phys. Rev. E 77, 048102 (2008).
        doi: 10.1103/PhysRevE.77.048102
       

[6] O. Peters and D. Neelin,
        Critical Phenomena in Atmospheric Precipitation.
        Nature Phys. 2, 393-396 (2006).
        doi: 10.1038/Nphys314
       

[5] G. Pruessner and O. Peters,
        Self-Organized Criticality and Absorbing States: Lessons from the Ising Model.
        Phys. Rev. E 73, 025106(R) (2006).
        doi: 10.1103/PhysRevE.73.025106
       

[4] O. Peters and K. Christensen,
        Rain Viewed as Relaxational Events.
        J. Hydrol. 328, 46--55 (2006).
        doi: 10.1016/j.jhydrol.2005.11.045
       

[3] K. Christensen, N. Moloney, O. Peters and G. Pruessner,
        Avalanche Behavior in an Absorbing-State Oslo Model.
        Phys. Rev. E. 70, 067101(R) (2004).
        doi: 10.1103/PhysRevE.70.067101
       

[2] O. Peters and K. Christensen,
        Rain: Relaxations in the Sky.
        Phys. Rev. E. 66, 036120 (2002).
        doi: 10.1103/PhysRevE.66.036120
       

[1] O. Peters, C. Hertlein, and K. Christensen,
        A complexity view of rainfall.
        Phys. Rev. Lett. 88, 018701 (2002).
        doi: 10.1103/PhysRevLett.88.018701
       







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