Planetary tides and solar activity Katya Georgieva

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Presentation transcript:

Planetary tides and solar activity Katya Georgieva Solar-Terrestrial Influences Lab., Bulgarian Academy of Sciences In collaboration with P.A. Semi

Basic concept Planetary influences do NOT cause solar activity. Solar (and stellar) magnetic activity is a natural consequence of the presence of a convective envelope Planetary influences can only modulate solar activity

The importance of a convective envelope convection of conducting plasma  generation of dipolar magnetic field convection + rotation  differential rotation (therefore no differential rotation in the radiative zone) differential rotation  meridional circulation

How the solar dynamo operates Dipolar, or poloidal magnetic field in sunspot minimum -effect (poloidal to toroidal field) Differential rotation stretches the poloidal field in azimuthal direction at the base of the solar convective zone (~0.7 Rs) giving rise to the E-W (toroidal) component of the field The buoyant magnetic field tubes rise up, piercing the surface at two spots (sunspots) with opposite magnetic polarities.

Toroidal to poloidal (-effect) Babkock-Leighton mechanism Due to the Coriolis force during the flux tube emergence, the sunspot pairs are tilted to the E-W direction Late in the sunspot cycle, the leading spots diffuse across the equator and cancel with the opposite polarity leading spots in the other hemisphere. The flux of the trailing spots and of the remaining sunspot pairs is carried to the poles where it cancels the flux of the previous cycle and then accumulates to form the poloidal field of the next solar cycle with the opposite polarity

Role of the differential rotation (Howe, 2005) Poloidal to toroidal field (rotation at the base of the convective zone) Bigger shear  stronger toroidal field  higher sunspot number

Role of the meridional circulation Toroidal to poloidal field: surface circulation Vsurf higher Vsurf  less time for the leading-polarity flux to diffuse across the equator and to cancel with the opposite leading-polarity flux of the other hemisphere  less uncanceled trailing-polarity flux reaches the pole  weaker poloidal field  lower sunspot number (Wang, 2004) Vsurf after sunspot max anticorrelated with the amplitude of the next sunspot max (note the reversed scale)

Role of the meridional circulation Poloidal to toroidal field: deep circulation Vdeep 2 regimes of operation (Yeates, Nandy and Mackay, 2008): Diffusion dominated (high diffusivity, low speed): higher Vdeep  less time for diffusive decay of the poloidal field during its transport through the convective zone  more generation of toroidal field  higher sunspot number Advection dominated (low diffusivity, high speed): diffusive decay is less important and higher Vdeep  less time to induct toroidal field at the tachocline  lower sunspot number higher Vdeep = higher sunspot max diffusion-dominated regime (Yeates, Nandy and Mackay, 2008)

The sequence of relations Good correlation between the speed of the surface poleward circulation and the poloidal field of the next sunspot cycle Good correlation between the poloidal field and the speed of the following deep circulation Good correlation between the speed of the deep circulation and the toroidal field of the nest sunspot cycle NO correlation between the toroidal field and the speed of the surface poleward circulation Vsurf  Bpol  Vdeep  Btor… and the chain breaks

This dynamo mechanism works without any planets What if the star has a planet? The simplest case: one planet on a circular orbit in the star’s equatorial plane But we are interested in the horizontal, not in the vertical component of the tidal force In the case of the Sun, the elevation caused by all planets together is very small The elevation is due to the vertical component of the tidal force For one only planet, all vectors directed to the planet’s subpoint

the case of the Sun with a number of planets The tidal forces depend on the distance and relative positions of the major tide-creating planets (Jupiter, Earth, Venus, Mercury) which change with time movie

Tidal forces create acceleration in both zonal and meridional directions Zonal acceleration can change the rotation speed ~2000 m/s important for the magnetic field generation at the base of the convective zone (0.7 R) where: - the tidal force decreases with depth as d2 - the density is ~ gr/cm3 - both eastward and westward = 0 average over a solar rotation Meridional acceleration can change the meridional circulation speed ~ 10 m/s important for the magnetic field generation at the surface where: - the tidal force is maximum - the density is ~ 10-5 gr/cm3 - always equatorward

evaluation of the magnitude a = F/ F ~ 10-10 N/kg  ~ 10-5 gr/cm3 = 10-2 kg/m3  a ~ 10-8 m/s2 t ~ 108 s  dVsurf ~ m/s Corresponds to the observed variation of Vsurf

bigger meridional tidal force = higher sunspot number of the next cycle

conclusion Planetary tides modulate the long-term variations of solar activity through modulation of the speed of the large-scale surface meridional circulation Bigger meridional tidal force = slower poleward surface circulation = higher sunspot maximum of the next cycle

Forecast???

Thanks for your attention

Supporting material

Estimation of the speed of the solar meridional circulation from geomagnetic data Double-peaked cycle of geomagnetic activity: one peak in sunspot max, the second one on the sunspot decline phase The lag between the peaks has been changing in the last century (Kishcha et al., 1999; Echer et al., 2004) Sunspot max peak – max in sporadic geomagnetic activity (solar toroidal field) Sunspot decline phase peak – max in recurrent geomagnetic activity (solar poloidal field)

Highest aa max on sunspot decline phase occurs when the trailing polarity flux has reached the pole  the time from sunspot max to aa max = the time it takes the surface meridional circulation to carry the flux from sunspot max latitudes to the pole (PINK) The time between aa max and next sunspot max = the time for the flux to sink to the base of the convective zone, to be carried by the deep meridional circulation to sunspot max latitudes and to emerge as the sunspots of the next cycle (BLUE)

How can we derive the long-term variations of the solar poloidal and toroidal fields? All points in the aa-sunspot scatterplot lie above a line (Feynman, 1982; Feynman and Ruzmaikin, 2001; Hathaway, 2004) aaT = a + b*sunspot aaT - the part of geomagnetic activity due to sunspot-related (toroidal) solar activity The rest (aaP = aa - aaT) is due to non-sunspot-related (poloidal) solar activity

aaP/aaT increases after ~1960 The increase in aa in the recent decades is mainly due to the increase in aaP The changing relative magnitude of the solar poloidal and toroidal fields is due to the changing relative speed of the surface and deep meridional circulation

Forecast???

Solar influences on climate? good correlation between global temperature and sunspot number until about 3 decades ago recently sunspot activity is declining while global temperature continues rising Predominant (or only) anthropogenic effects?

Possible solar agents affecting terrestrial climate Solar irradiance: Total solar irradiance – total energy received from the Sun Spectral solar irradiance – stratospheric chemistry and dynamics Solar wind Cosmic rays – atmospheric transparency, cloud microphysics, global electric circuit Joule heating - atmospheric gravity waves, pressure distribution, atmospheric circulation

Long-term variations in solar irradiance are reconstructed from sunspot data, their effects are well understood and simulated in most general circulation models. The effects of solar wind-related solar agents on climate are not clear, and are not included in any climate simulation models. Solar irradiance is related to the solar toroidal field, solar wind is related to the solar poloidal field

Their long-term variations of are not identical The variations of the solar poloidal field are very closely correlated to the global temperature variations