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  • 1
    Online Resource
    Online Resource
    Berlin, Heidelberg :Springer Berlin / Heidelberg,
    Keywords: Stars -- Magnetic fields. ; Solar oscillations. ; Stellar oscillations. ; Sun. ; Electronic books.
    Description / Table of Contents: This book presents a thorough, step-by-step introduction to solar and stellar dynamos. It offers an overview of the major challenges in understanding stellar magnetic fields and their evolution in terms of various dynamo models.
    Type of Medium: Online Resource
    Pages: 1 online resource (245 pages)
    Edition: 1st ed.
    ISBN: 9783642320934
    Series Statement: Saas-Fee Advanced Course Series ; v.39
    DDC: 523.72
    Language: English
    Note: Intro -- Solar and Stellar Dynamos -- Preface -- Acknowledgments -- Contents -- List of Previous Saas-Fee Advanced Courses -- 1 Magnetohydrodynamics -- 1.1 The Fluid Approximation -- 1.1.1 Matter as a Continuum -- 1.1.2 Solid Versus Fluid -- 1.2 Essentials of Hydrodynamics -- 1.2.1 Mass: The Continuity Equation -- 1.2.2 The D/Dt Operator -- 1.2.3 Linear Momentum: The Navier--Stokes Equations -- 1.2.4 Angular Momentum: The Vorticity Equation -- 1.2.5 Energy: The Entropy Equation -- 1.3 The Magnetohydrodynamical Induction Equation -- 1.4 Scaling Analysis -- 1.5 The Lorentz Force -- 1.6 Joule Heating -- 1.7 The Full Set of MHD Equations -- 1.8 MHD Waves -- 1.9 Magnetic Energy -- 1.10 Magnetic Flux Freezing and Alfvén's Theorem -- 1.11 The Magnetic Vector Potential -- 1.12 Magnetic Helicity -- 1.13 Force-Free Magnetic Fields -- 1.14 The Ultimate Origin of Astrophysical Magnetic Fields -- 1.14.1 Why B and not E ? -- 1.14.2 Monopoles and Batteries -- 1.15 The Astrophysical Dynamo Problem(s) -- 1.15.1 A Simple Dynamo -- 1.15.2 The Challenges -- Bibliography -- 2 Decay and Amplification of Magnetic Fields -- 2.1 Resistive Decays of Magnetic Fields -- 2.1.1 Axisymmetric Magnetic Fields -- 2.1.2 Poloidal Field Decay -- 2.1.3 Toroidal Field Decay -- 2.1.4 Results for a Magnetic Diffusivity Varying with Depth -- 2.1.5 Fossil Stellar Magnetic Fields -- 2.2 Magnetic Field Amplification by Stretching and Shearing -- 2.2.1 Hydrodynamical Stretching and Field Amplification -- 2.2.2 The Vainshtein & -- Zeldovich Flux Rope Dynamo -- 2.2.3 Hydrodynamical Shearing and Field Amplification -- 2.2.4 Toroidal Field Production by Differential Rotation -- 2.3 Magnetic Field Evolution in a Cellular Flow -- 2.3.1 A Cellular Flow Solution -- 2.3.2 Flux Expulsion -- 2.3.3 Digression: The Electromagnetic Skin Depth -- 2.3.4 Timescales for Field Amplification and Decay. , 2.3.5 Flux Expulsion in Spherical Geometry: Axisymmetrization -- 2.4 Two Anti-Dynamo Theorems -- 2.4.1 Zeldovich's Theorem -- 2.4.2 Cowling's Theorem -- 2.5 The Roberts Cell Dynamo -- 2.5.1 The Roberts Cell -- 2.5.2 Dynamo Solutions -- 2.5.3 Exponential Stretching and Stagnation Points -- 2.5.4 Mechanism of Field Amplification in the Roberts Cell -- 2.5.5 Fast Versus Slow Dynamos -- 2.6 The CP Flow and Fast Dynamo Action -- 2.6.1 Dynamo Solutions -- 2.6.2 Fast Dynamo Action and Chaotic Trajectories -- 2.6.3 Magnetic Flux Versus Magnetic Energy -- 2.6.4 Fast Dynamo Action in the Nonlinear Regime -- 2.7 Dynamo Action in Turbulent Flows -- Bibliography -- 3 Dynamo Models of the Solar Cycle -- 3.1 The Solar Magnetic Field -- 3.1.1 Sunspots and the Photospheric Magnetic Field -- 3.1.2 Hale's Polarity Laws -- 3.1.3 The Magnetic Cycle -- 3.1.4 Sunspots as Tracers of the Sun's Internal Magnetic Field -- 3.1.5 A Solar Dynamo Shopping List -- 3.2 Mean-Field Dynamo Models -- 3.2.1 Mean-Field Electrodynamics -- 3.2.2 The alpha-Effect -- 3.2.3 Turbulent Pumping -- 3.2.4 The Turbulent Diffusivity -- 3.2.5 The Mean-Field Dynamo Equations -- 3.2.6 Dynamo Waves -- 3.2.7 The Axisymmetric Mean-Field Dynamo Equations -- 3.2.8 Linear alpha-Omega Dynamo Solutions -- 3.2.9 Nonlinearities and alpha-Quenching -- 3.2.10 Kinematic alpha-Omega Models with alpha-Quenching -- 3.2.11 Enters Meridional Circulation: Flux Transport Dynamos -- 3.2.12 Interface Dynamos -- 3.3 Babcock--Leighton Models -- 3.3.1 Sunspot Decay and the Babcock--Leighton Mechanism -- 3.3.2 Axisymmetrization Revisited -- 3.3.3 Dynamo Models Based on the Babcock--Leighton Mechanism -- 3.3.4 The Babcock--Leighton Poloidal Source Term -- 3.3.5 A Sample Solution -- 3.4 Models Based on HD and MHD Instabilities -- 3.4.1 Models Based on Shear Instabilities -- 3.4.2 Models Based on Flux-Tube Instabilities. , 3.5 Global MHD Simulations -- 3.6 Local MHD Simulations -- Bibliography -- 4 Fluctuations, Intermittency and Predictivity -- 4.1 Observed Patterns of Solar Cycle Variations -- 4.1.1 Pre-Telescopic and Early Telescopic Sunspot Observations -- 4.1.2 The Sunspot Cycle -- 4.1.3 The Butterfly Diagram -- 4.1.4 The Waldmeier and Gnevyshev--Ohl Rules -- 4.1.5 The Magnetic Activity Cycle -- 4.1.6 The Maunder Minimum -- 4.1.7 From Large-Scale Magnetic Fields to Sunspot Number -- 4.2 Cycle Modulation Through Stochastic Forcing -- 4.3 Cycle Modulation Through the Lorentz Force -- 4.4 Cycle Modulation Through Time Delays -- 4.5 Intermittency -- 4.6 Model-Based Cycle Predictions -- 4.6.1 The Solar Polar Magnetic Field as a Precursor -- 4.6.2 Model-Based Prediction Using Solar Data -- Bibliography -- 5 Stellar Dynamos -- 5.1 Early-Type Stars -- 5.1.1 Mean-Field Models -- 5.1.2 Numerical Simulations of Core Dynamo Action -- 5.1.3 Getting the Magnetic Field to the Surface -- 5.1.4 Alternative to Core Dynamo Action -- 5.2 A-Type Stars -- 5.2.1 Observational Overview -- 5.2.2 The Fossil Field Hypothesis -- 5.2.3 Dynamical Stability of Large-Scale Magnetic Fields -- 5.2.4 The Transition to Solar-Like Dynamo Activity -- 5.3 Solar-Type Stars -- 5.3.1 Observational Overview -- 5.3.2 Empirical Stellar Activity Relationships -- 5.3.3 Solar and Stellar Spin-Down -- 5.3.4 Modelling Dynamo Action in Solar-Type Stars -- 5.4 Fully Convective Stars -- 5.5 Pre- and Post-Main-Sequence Stars -- 5.6 Compact Objects -- 5.7 Galaxies and Beyond -- Bibliography -- Appendix A Useful Identities and Theorems from Vector Calculus -- A.1 Vector Identities -- A.2 The Gradient Theorem -- A.3 The Divergence Theorem -- A.4 Stokes' Theorem -- A.5 Green's Identities -- Appendix B Coordinate Systems and the Fluid Equations -- B.1 Cylindrical Coordinates (s,φ,z). , B.1.1 Conversion to Cartesian Coordinates -- B.1.2 Infinitesimals -- B.1.3 Vector Operators -- B.1.4 The Divergence of a Second-Order Tensor -- B.1.5 Components of the Viscous Stress Tensor -- B.1.6 Equations of Motion -- B.1.7 The Energy Equation -- B.1.8 The MHD Induction Equation -- B.2 Spherical Coordinates (r,θ,φ) -- B.2.1 Conversion to Cartesian Coordinates -- B.2.2 Infinitesimals -- B.2.3 Vector Operators -- B.2.4 The Divergence of a Second-Order Tensor -- B.2.5 Components of the Viscous Stress Tensor -- B.2.6 Equations of Motion -- B.2.7 The Energy Equation -- B.2.8 The MHD Induction Equation -- Appendix C Physical and Astronomical Constants -- C.1 Physical Constants -- C.2 Astronomical Constants -- Appendix D Maxwell's Equations and Physical Units -- D.1 Maxwell's Equations -- D.2 Conversion of Units -- Index.
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  • 2
    Electronic Resource
    Electronic Resource
    Springer
    Space science reviews 57 (1991), S. 1-58 
    ISSN: 1572-9672
    Source: Springer Online Journal Archives 1860-2000
    Topics: Physics
    Notes: Abstract The observations of Li abundances in pre-Main-Sequence, Main-Séquence (Population I and II), sub-giant, and giant stars are reviewed in order to show how Li can be used as a constraint on stellar hydrodynamics and in particular on particle transport processes in stars. Important observational results include the tight Li abundance dependence on T eff in the Hyades, the time dependence of the Li abundance below T eff = 6000 K, the presence of a Li gap at T eff = 6700 K in young clusters and the large Li abundance in some peculiar giants. The observed abundances are compared to models which include progressively more physical processes. The ‘standard’ stellar evolution model is compatible with the upper envelope of the observations in young clusters such as the Pleiades and α Per. The observed Li underabundances is then caused by Li burning on the pre-Main Sequence. The large abundance spread observed is not understood. It does not appear to be simply related to rotation since the Pleiades stars rotate more slowly but have larger Li abundances than many stars of α Per. The Li abundance gap observed in clusters is not explained by the ‘standard’ model. Models involving diffusion seem to explain it in a natural way, though meridional circulation could also be involved. Evolutionary effects and the interaction between diffusion and meridional circulation should, however, be taken more fully into account in those models. The Li abundances in giants show that additional destruction processes are involved beyond those included in the ‘standard’ evolutionary models. Meridional circulation is compatible with most of those observations, without any arbitrary parameter being adjusted. While turbulence is nearly certainly present in stars, it is poorly understood and we suggest that it should be invoked to explain only those phenomena that the better understood processes cannot explain. Its description always involves arbitrary parameters. Turbulence appears to be required to explain the Li abundances in the Sun and in G stars of the Hyades and older clusters. In halo stars, the observed Li abundance has probably been reduced from the original by a factor of 2 so that the original abundance was probably equal to log N(Li) = 2.5. More calculations are needed to better establish this value. The large Li abundances observed in some peculiar giants are not understood.
    Type of Medium: Electronic Resource
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  • 3
    Electronic Resource
    Electronic Resource
    Springer
    Solar physics 166 (1996), S. 333-369 
    ISSN: 1573-093X
    Source: Springer Online Journal Archives 1860-2000
    Topics: Physics
    Notes: Abstract A class of magnetostatic equilibria with axial symmetry outside a unit sphere in the presence of plasma pressure and an r −2 gravitational field is constructed. The structure contains a localized current-carrying region confined by a background bipolar potential field, and the shape of the region changes subject to the variation of the electric current. The continuity requirement for the magnetic field and plasma pressures at the outer boundary of the cavity defines a free boundary problem, which is solved numerically using a spectral boundary scheme. The model is then used to study the expansion of the current-carrying region, caused by the buildup of magnetic shear, against the background confining field. The magnetic shear in our model is induced by the loading of an azimuthal field, accompanied by a depletion of plasma density. We show that due to the additional effect of confinement by the dense surrounding plasma, the energy of the magnetic field can exceed the energy of its associated open field, presumably a necessary condition for the onset of coronal mass ejections. (However, the plasma beta of the confining fluid is higher than that in the outer boundary of a realistic helmet-streamer structure.) Furthermore, under the assumption that coronal mass ejections are driven by magnetic buoyancy, the result from our model study lends further support to the notion of a suspended magnetic flux rope in the low-density cavity of a helmet-streamer as a promising pre-ejection configuration.
    Type of Medium: Electronic Resource
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  • 4
    Publication Date: 2020-02-06
    Description: This paper describes the recommended solar forcing dataset for CMIP6 and highlights changes with respect to CMIP5. The solar forcing is provided for radiative properties, namely total solar irradiance (TSI), solar spectral irradiance (SSI), and the F10.7 index as well as particle forcing, including geomagnetic indices Ap and Kp, and ionization rates to account for effects of solar protons, electrons, and galactic cosmic rays. This is the first time that a recommendation for solar-driven particle forcing has been provided for a CMIP exercise. The solar forcing datasets are provided at daily and monthly resolution separately for the CMIP6 preindustrial control, historical (1850–2014), and future (2015–2300) simulations. For the preindustrial control simulation, both constant and time-varying solar forcing components are provided, with the latter including variability on 11-year and shorter timescales but no long-term changes. For the future, we provide a realistic scenario of what solar behavior could be, as well as an additional extreme Maunder-minimum-like sensitivity scenario. This paper describes the forcing datasets and also provides detailed recommendations as to their implementation in current climate models. For the historical simulations, the TSI and SSI time series are defined as the average of two solar irradiance models that are adapted to CMIP6 needs: an empirical one (NRLTSI2–NRLSSI2) and a semi-empirical one (SATIRE). A new and lower TSI value is recommended: the contemporary solar-cycle average is now 1361.0 W m−2. The slight negative trend in TSI over the three most recent solar cycles in the CMIP6 dataset leads to only a small global radiative forcing of −0.04 W m−2. In the 200–400 nm wavelength range, which is important for ozone photochemistry, the CMIP6 solar forcing dataset shows a larger solar-cycle variability contribution to TSI than in CMIP5 (50 % compared to 35 %). We compare the climatic effects of the CMIP6 solar forcing dataset to its CMIP5 predecessor by using time-slice experiments of two chemistry–climate models and a reference radiative transfer model. The differences in the long-term mean SSI in the CMIP6 dataset, compared to CMIP5, impact on climatological stratospheric conditions (lower shortwave heating rates of −0.35 K day−1 at the stratopause), cooler stratospheric temperatures (−1.5 K in the upper stratosphere), lower ozone abundances in the lower stratosphere (−3 %), and higher ozone abundances (+1.5 % in the upper stratosphere and lower mesosphere). Between the maximum and minimum phases of the 11-year solar cycle, there is an increase in shortwave heating rates (+0.2 K day−1 at the stratopause), temperatures ( ∼  1 K at the stratopause), and ozone (+2.5 % in the upper stratosphere) in the tropical upper stratosphere using the CMIP6 forcing dataset. This solar-cycle response is slightly larger, but not statistically significantly different from that for the CMIP5 forcing dataset. CMIP6 models with a well-resolved shortwave radiation scheme are encouraged to prescribe SSI changes and include solar-induced stratospheric ozone variations, in order to better represent solar climate variability compared to models that only prescribe TSI and/or exclude the solar-ozone response. We show that monthly-mean solar-induced ozone variations are implicitly included in the SPARC/CCMI CMIP6 Ozone Database for historical simulations, which is derived from transient chemistry–climate model simulations and has been developed for climate models that do not calculate ozone interactively. CMIP6 models without chemistry that perform a preindustrial control simulation with time-varying solar forcing will need to use a modified version of the SPARC/CCMI Ozone Database that includes solar variability. CMIP6 models with interactive chemistry are also encouraged to use the particle forcing datasets, which will allow the potential long-term effects of particles to be addressed for the first time. The consideration of particle forcing has been shown to significantly improve the representation of reactive nitrogen and ozone variability in the polar middle atmosphere, eventually resulting in further improvements in the representation of solar climate variability in global models.
    Type: Article , PeerReviewed , info:eu-repo/semantics/article
    Format: text
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