ISRAEL COSMIC RAY and SPACE WEATHER CENTER
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1 Pre-Introduction ISRAEL COSMIC RAY and SPACE WEATHER CENTER Main Components of ISRAEL SPACE WEATHER CENTER • Israel-Italy Cosmic Ray Emilio Segre Observatory • Hermon site of National Network of VLF/ULF/ELF antennas • Hermon site of the National network of magnetographs • ConCam optical Meteor Survey Sheffield, 20.03.2015
PARTICIPANTS and EQUIPMENT of Space Weather Center Israel Cosmic Ray and Space Weather Center (ICRSWC) of Tel Aviv University – Cosmic Rays Geophysics and Planetary Sciences Department (GPSD) of Tel Aviv University– Ionosphere, Atmospheric Discharge Research Department of Survey Of Israel (SOI) – magnetometers Magnetosphere and magnetic storms Departm. of Natural Science of Open University (DNSOU) - Ionosphere Wise Observatory of Tel Aviv University (WOTAU) - ConCam meteors patrol - Meteors Kinneret Limnological Laboratory (KLL) team of Dr. Alon Rimmer - atmosphere 3 Sheffield, 20.03.2015
Price of space weather knowledge for space technology 1. Price of space technology (include space stations) in 2013 is about 1000,000,000,000$ =1012 $$ Insurance claims: (800 – 1400)*106 yearly 2. 2014 year – more then 400 communication satellites provide above 2*109 users by mobile communication + GPS As example – crash of SkyLab mission 25 m* 7 m with loss 600 millions $$) in 1979. 4 Sheffield, 20.03.2015
Solar Flare Origin – critical analysis of existed picture Lev Pustil’nik, Israel Cosmic Ray & Space Weather Center, TAU-ISA Standard approach to system analysis Solar Flare: 1. Equilibrium state – balance of forces 1. Energy Source and pre-flare Equilibrium State 2. Possibility of catastrophe state : 1. Point of loss of stability with transition 2. Triggers – Instability – to new physical equilibrium state = (Catastrophe Phase Transition) phase transition 3. Flare Energy Release itself - 2. Trigger mechanisms stationary process of abnormal 3. Transition process to new magnetic field dissipation to equilibrium state plasma turbulence, plasma heating and particle acceleration. Sheffield, 20.03.2015
Solar Flare: Source, Pre-flare equilibrium state, Triggers, Energy release, Particle acceleration Eth ~ Ekinetic ~ Eparticles 7 Sheffield, 20.03.2015
Solar Flare: Source, Triggers, Energy Release, Particle acceleration • Magnetic energy, non-potential component ∆H to potential H0 • Source ∆H – development of sunspots, its motion and rotation • Location – current sheet in contact region between different magnetic fluxes: • Necessary conditions for flare energy release (Qfl=1029 erg/sec): ( ∆ H )2 1 J2 Q∝ ∝ ⋅ σ d 2 σ or d→d*
Pre-flare equilibrium state • Standard approach – quasi-potential magnetic field restored from boundary condition (photosphere field Hp) and Laplas equation ∆H 1 = 0 with multi-pole geometry and small adds of non-potential force-free field with α - constant or smooth function rotH 2 = αH 2 + Singular points (X,Y) – lines identified with future current sheet – it lose mean, if to take into account real magnetic shear (Hz≠0) 9 Sheffield, 20.03.2015
What we see in really: Flare of Bastille Day – numerous arc-like thin very thin (d=100-500 km) arc-like threads Sheffield, 20.03.2015 10
Basic elements of flare – numerous arc-like threads! Dynamical equilibrium !!! 11 Sheffield, 20.03.2015
Main contradiction with observations: Direct sequence : absence of force-free equilibrium in transitions between individual force-free current magnetic threads (Parker): strong interacted force- free threads-arcs with dynamic equilibrium of global structure 12 Sheffield, 20.03.2015
Fine current-magnetic structure start from photosphere Observations of photosphere magnetic field with high angular resolution: numerous magnetic points (1000 G) – dominated part of the magnetic flux + fractal nature of magnetic threads in photosphere 13 Sheffield, 20.03.2015
New approach to pre-flare equilibrium state of current- magnetic structure above active region • In spite quasi static equilibrium global force-free fields with slow evolution of α we observe dynamical equilibrium of ensemble of numerous current-magnetic threads with strong magnetic field, with cross interaction between nearest threads and self organization of ensemble to equilibrium state and possibility of critical state. • Manifestations – statistical properties of ensemble Problem 1: Correct description of equilibrium state of unforce-free ensemble of force-free very thin current-magnetic arcs/threads with constant section 14 and strong interaction between contacted threads. Sheffield, 20.03.2015
Triggers=What is a reason for transition to flare state: slow evolution or external trigger disturbances? • Possible drivers: Increasing of global current in system, caused by: – fast change of photosphere fields, fast birth and development of new AR (October 2003) – emergency of new magnetic flux in bottom of old AR, – collision of magnetic fluxes of active regions • Observational statistics: >90% strong flares preceded birth of new EMF several hours- tens hours before flare. 15 Sheffield, 20.03.2015
Trigger mechanisms of flare – disturbance-initiator 1.New Merged Magnetic Flux (both energy source and trigger) –Observed in several hours – tens hours before major part of flares 2. External disturbances, generate dstubance Δj near critical state with j≤jcr: a. Flute instabilities of Quiescent Prominence overloaded by siphon supply mass in prominence – typical for 85% flares for Hα class >2 – precursors “disappeared filaments” 1 hour before flare (Mikhailutsa, Hinode group, Stepanov-Zaitsev) b. Flute instability of Coronal Condensations overheated by corona heating – precursors as pre-flare oscillations in radio and X-ray before strong proton flares (Kobrin) 16 Sheffield, 20.03.2015
Energy Release – current dissipation in the turbulent current sheet Θ= ( ∂ Hξ Hψ ) ≠0 ∂z 17 Sheffield, 20.03.2015
Problems of flare energy release – 2 Instability of the turbulent current sheet 1.Drift-dissipative instabilities (σ ≠∞) like to tearing-mode, swiping mode (∇σ ≠0), … during cross-dissipation time will s 1− s split current sheet into set of linear currents τ tearing ≈ τ Aτ d , Result – fast disruption of the thin current sheet into set of linear currents – magnetic islands (τ A = d / VA ; τ d = d 2 ( c 2 4πσ )) (in 3-d -confusion of current treads) 2. Fast pinch like instabilities of the linear currents in the disrupted current sheet – “sausage”, “kink”, “twist” instabilities with τ pinch ≈ τ A ≈ d / V A 2. Accumulation of linear current in numerous bundles with u=j/ne>uc , generation of plasma turbulence => fast current dissipation in the points of a current rupture (like to explosion in the electric lamp, caused by glower disruption) 3. Overheating of turbulent domain with suppression instability 4.”Splitting” of boundary of turbulent current sheet with σ(j)-threshold like •Final result: disruption of the thin current sheet into numerous domains of “normal” and “turbulent” states with current percolation from them: Flare as Current Percolation through Random Resistor’s Network of turbulent and normal domains (with threshold dependence of resistance from local current in elements J/Jcr 18 Sheffield, 20.03.2015
Main properties of current percolation through random resistor’s network –applications to solar flares -1 1. Threshold dependence of global net conductivity Σnet on the density of “bad” elements pc (global current J0): Σ net ∝ ( J − J cr ) −α Flare as phase transition in random resistors network (semi-conductors, metal/ceramic superconductors, polymer’s chains, neuron nets) with resistance nonlinearly dependence of elements resistance on local current Jik This sharp transition is able to explain the mysterious ''flare's'' character of flare itself – flare as a result of current dissipation in numerous discharges on turbulent “bad” resistors (“electrostatic double layers”) blocked percolation through net. 1. Self generation of high amplitude macro-fluctuations of global conductivity near threshold state (J0≈Jcr) – explanation of numerous pre-flare bursts and pre-flare heating, observed as activation of micro- flares in many cases before flare itself. 19 Sheffield, 20.03.2015
Main properties of current percolation through random resistor’s network –applications to solar flares -2 •Universal power character of the amplitude-frequency spectrum for percolated networks N (W ) ∝ W − n based on the fundamental property of percolated clustered resistors network - power dependence of number of elements in cluster s from domain size x : N ( x) ∝ x − k The exponents α,k are determined by the fractal dimension of the clusters, global dimensions of the system n, and feedback current-resistance-current. The same universal amplitude-frequency spectrum is observed for all flare stars (red dwarfs of UV Ceti type) and for different manifestations of solar flares, in microwave bursts and type I noise storms – avalanche model (Lu & Hamilton; Crosby, Aschwanden & Dennis; Krasnoselskikh, Lefebvr & Podryadchikova; Vlakhos et al.) 20 Sheffield, 20.03.2015
Description of flare process is dynamic equilibrium in percolated resistors network with saltatory resistance R(j) • Saltatory dependence of local resistance on local current in element of network Rik = R0 for jik < jcr ; Rij = Rt ≈ 106 R 0 for jik > jcr ; • Kirghof laws in resistors network: ji = ∑ jik = I 0 ; ∆Vik = ∑ jik Rik ≠ f ( sik ) k • Inputted full current input J0 is control parameter of the system : J0 = ∑ Ji i • Integrated power of flare energy release is Q* = ∑ J Ri i 2 bad 21 Sheffield, 20.03.2015
Solar Flare: Source, Triggers, Energy Release, Particle acceleration Particles acceleration in the turbulent current sheet: charged particles propagation through ensemble of clusters of “electrostatic double layers” •Turbulent domain with j>jcr= necSi and abnormal conductivity σ * = ω02e ( 4πν eff ) = 10 2÷3 Ω 0i (ν eff 0.1 ⋅ Ω 0i ) is electrostatic turbulent double layer with electric field: E = jcr σ * = ( ne ⋅ cSi ) ( 10 2÷3 Ω 0i ) Effective energy, what particle obtain in the current sheet, included clusters of turbulent domains-electrostatic double layers will be proportional number of turbulent elements in the way along regular electric field (z-direction) or length of the cluster of double electric layers, what particle cross: ε ≈ eE*l z with maximal value −k ε max ≈ eE* L = 109÷10 ev ⋅ ( n8k T7n Lm9 ) N lz ∝ l z From the another side probability or number of cluster with size lz in the percolated network of random resistors has power dependence from the size of cluster: −k N (ε = eE* l z ) ∝ N ( l z ) ∝ l z ∝ ε −k So, resulted energetic spectrum of the accelerated particles must be, naturally, power type: with k depend on dimension of the process in turbulent current sheet and dependence in dynamics"resistance>current>resistance>…” So, power spectrum of accelerated particles in the percolated current sheet, included random mixture of “electrostatic double layers” is direct sequence of power statistics of clusters in percolated random network near percolated threshold. 22 Sheffield, 20.03.2015
Conclusion • Observed equilibrium state is not potential or force-free magnetic structure with singular points.. • Observation forced us to consider as basically situation ensemble with numerous thin magnetic and current threads (forced-free inside and with strong interaction with surrounded fields) and stabilized by freezing into massive photosphere in bottom. • The threads interact one with another, percolate and redistribute free magnetic energy and tension through ensemble with self-organization by percolation. Finally equilibrium is not static as in standard model, but dynamical with permanent redistribution. Increasing totally current J0 through system up to critical lead to phase transition and formation of ensemble of current sheets with reconnection and tubulisation (flare state). • Dissipative instabilities in formed turbulent current sheet+ overheating of turbulent plasma by turbulent anomalous heating and splitting of current sheet convert initially current sheet to percolated resistor’s network with two kind of resistors with salutatory conductivity on threshold value of the local currents (J=Jcr). • This approach consider solar flare phenomena as phase transition in random percolated network of resistors and naturally explain power spectrum of amplitude spectrum of flares and bursts, and universal power spectrum of accelerated particles. 23 Sheffield, 20.03.2015
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