Conditions for Earth-like geodynamo models
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[1] Gauthier Hulot,et al. An analysis of the geomagnetic field over the past 2000 years , 1998 .
[2] Yoshimori Honkura,et al. Scale variability in convection-driven MHD dynamos at low Ekman number , 2008 .
[3] Paul H. Roberts,et al. A three-dimensional self-consistent computer simulation of a geomagnetic field reversal , 1995, Nature.
[4] Mioara Mandea,et al. Small-scale structure of the geodynamo inferred from Oersted and Magsat satellite data , 2002, Nature.
[5] Carsten Kutzner,et al. From stable dipolar towards reversing numerical dynamos , 2002 .
[6] Johannes Wicht,et al. Numerical Models of the Geodynamo: From Fundamental Cartesian Models to 3D Simulations of Field Reversals , 2009 .
[7] P. Olson,et al. Mantle plumes link magnetic superchrons to phanerozoic mass depletion events , 2007 .
[8] Gauthier Hulot,et al. Thermochemical flows couple the Earth's inner core growth to mantle heterogeneity , 2008, Nature.
[9] Masaru Kono,et al. RECENT GEODYNAMO SIMULATIONS AND OBSERVATIONS OF THE GEOMAGNETIC FIELD , 2002 .
[10] Andrew Jackson,et al. Equatorially Dominated Magnetic Field Change at the Surface of Earth's Core , 2003, Science.
[11] Lisa Tauxe,et al. A Simplified Statistical Model for the Geomagnetic Field and the Detection of Shallow Bias in Paleomagnetic Inclinations: was the Ancient Magnetic Field Dipolar? , 2004 .
[12] Masaru Kono,et al. Geomagnetic field model for the last 5 My: time-averaged field and secular variation , 2002 .
[13] M. Matsushima,et al. Simulations of a QuasiTaylor State Geomagnetic Field Including Polarity Reversals on the Earth Simulator , 2005, Science.
[14] U. Christensen,et al. Energy flux determines magnetic field strength of planets and stars , 2009, Nature.
[15] Ulrich R. Christensen,et al. The time-averaged magnetic field in numerical dynamos with non-uniform boundary heat flow , 2002 .
[16] Gauthier Hulot,et al. On the interpretation of virtual geomagnetic pole (VGP) scatter curves , 1996 .
[17] Ataru Sakuraba,et al. Generation of a strong magnetic field using uniform heat flux at the surface of the core , 2009 .
[18] Gauthier Hulot,et al. Testing statistical palaeomagnetic field models against directional data affected by measurement errors , 2006 .
[19] Carsten Kutzner,et al. Simulated geomagnetic reversals and preferred virtual geomagnetic pole paths , 2004 .
[20] Mioara Mandea,et al. The Magnetic Field of Planet Earth , 2010 .
[21] J. Maddox. What prospects for perestroika? , 1989, Nature.
[22] Ulrich R. Christensen,et al. A dynamo model interpretation of geomagnetic field structures , 1998 .
[23] Akira Kageyama,et al. Computer simulation of a magnetohydrodynamic dynamo. II , 1994 .
[24] J. Aubert,et al. Modelling the palaeo-evolution of the geodynamo , 2009 .
[25] Matthew R. Walker,et al. Four centuries of geomagnetic secular variation from historical records , 2000, Philosophical Transactions of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.
[26] Peter Driscoll,et al. Effects of buoyancy and rotation on the polarity reversal frequency of gravitationally driven numerical dynamos , 2009, Geophysical Journal International.
[27] Paul H. Roberts,et al. The role of the Earth's mantle in controlling the frequency of geomagnetic reversals , 1999, Nature.
[28] U. Christensen,et al. Dipole moment scaling for convection-driven planetary dynamos , 2005 .
[29] D. Gubbins,et al. Correlation of Earth’s magnetic field with lower mantle thermal and seismic structure , 2007 .
[30] Ulrich R. Christensen,et al. Power requirement of the geodynamo from ohmic losses in numerical and laboratory dynamos , 2004, Nature.
[31] Ulrich R. Christensen,et al. Secular variation in numerical geodynamo models with lateral variations of boundary heat flow , 2003 .
[32] U. Christensen,et al. Scaling properties of convection-driven dynamos in rotating spherical shells and application to planetary magnetic fields , 2006 .
[33] U. Christensen,et al. Torsional oscillations in dynamo simulations , 2010 .
[34] Masaru Kono,et al. Mapping the Gauss Coefficients to the Pole and the Models of Paleosecular Variation , 1995 .
[35] Catherine Constable,et al. Anisotropic paleosecular variation models: implications for geomagnetic field observables , 1999 .
[36] F. Busse,et al. Prandtl-number dependence of convection-driven dynamos in rotating spherical fluid shells , 2005, Journal of Fluid Mechanics.
[37] Jeremy Bloxham,et al. An Earth-like numerical dynamo model , 1997, Nature.
[38] Gary A. Glatzmaier,et al. Symmetry and stability of the geomagnetic field , 2006 .
[39] Hermann Lühr,et al. Third generation of the Potsdam Magnetic Model of the Earth (POMME) , 2006 .
[40] Gary A. Glatzmaier,et al. Geodynamo Simulations—How Realistic Are They? , 2002 .
[41] Vincent Courtillot,et al. On low-degree spherical harmonic models of paleosecular variation , 1996 .
[42] F. D. Stacey,et al. A revised estimate of the conductivity of iron alloy at high pressure and implications for the core energy balance , 2007 .
[43] Gauthier Hulot,et al. A statistical approach to the Earth's main magnetic field , 1994 .
[44] Catherine Constable,et al. Continuous geomagnetic field models for the past 7 millennia: 2. CALS7K , 2005 .
[45] C. Jones. MS 130: Volume 8-Core Dynamics: Thermal and Compositional Convection in the Outer Core , 2022 .
[46] E. Dormy,et al. Numerical models of the geodynamo and observational constraints , 2000 .
[47] Gauthier Hulot,et al. Detecting thermal boundary control in surface flows from numerical dynamos , 2007 .
[48] P. Olson,et al. Changes in earth’s dipole , 2006, Naturwissenschaften.
[49] Akira Kageyama,et al. Formation of current coils in geodynamo simulations , 2008, Nature.
[50] R. Secco,et al. The electrical resistivity of solid and liquid Fe at pressures up to 7 GPa , 1989 .
[51] Catherine Constable,et al. Statistics of the geomagnetic secular variation for the past 5 m.y. , 1988 .