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The Topology of Magnetic Reconnection in Solar Flares

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39null which shifts dur<strong>in</strong>g the flare toward one pole or the other. <strong>The</strong> direction the null shiftsdepends on the global configuration <strong>of</strong> the region; the underly<strong>in</strong>g doma<strong>in</strong> ga<strong>in</strong>s or losesflux <strong>in</strong> order to decrease the region’s energy state.<strong>The</strong> above explanation agrees with the observed footpo<strong>in</strong>t tracks and footpo<strong>in</strong>t separationspeeds <strong>of</strong> the three flares reviewed <strong>in</strong> this Chapter. Referr<strong>in</strong>g aga<strong>in</strong> to Figure 2.4,we propose the follow<strong>in</strong>g explanation for the footpo<strong>in</strong>t motions <strong>of</strong> flare A. As is <strong>in</strong>dicatedby the number <strong>of</strong> light grey field l<strong>in</strong>es drawn <strong>in</strong> doma<strong>in</strong>s P01/N14 and P01/N08, a largepercentage <strong>of</strong> P01’s flux is connected to N14 and N08. Initially, the footpo<strong>in</strong>t separationdistance decreases due to the reconnection <strong>of</strong> flux out <strong>of</strong> underly<strong>in</strong>g doma<strong>in</strong>s P01/N14 andP01/N08. <strong>The</strong> next stage <strong>of</strong> reconnection acts to release energy stored <strong>in</strong> the sheared arcade.Doma<strong>in</strong>s which have little connect<strong>in</strong>g flux <strong>in</strong> the earlier stage <strong>of</strong> the flare (P01/N11and P01/N10) fill up as reconnection takes place on higher and longer separators, and thefootpo<strong>in</strong>ts move apart from one another. An <strong>in</strong>-depth analysis <strong>of</strong> separator properties beforeand after flares will be given <strong>in</strong> a subsequent paper.Our model can be compared to other models that have been proposed to expla<strong>in</strong> HXRfootpo<strong>in</strong>t source motions. Bogachev et al. (2005) use a sheared 2.5D model to expla<strong>in</strong> theantiparallel motion <strong>of</strong> HXR footpo<strong>in</strong>ts along the neutral l<strong>in</strong>e. In their model, which cannotdist<strong>in</strong>guish between flares with <strong>in</strong>creas<strong>in</strong>g footpo<strong>in</strong>t separation from flares with decreas<strong>in</strong>gseparation, the apparent motions <strong>of</strong> HXR sources are determ<strong>in</strong>ed by the order <strong>of</strong> reconnectionalong the sheared system <strong>of</strong> field l<strong>in</strong>es. Dur<strong>in</strong>g the onset <strong>of</strong> a flare, the footpo<strong>in</strong>tsources move toward each other, decreas<strong>in</strong>g the distance between them, until a critical po<strong>in</strong>tis reached and the sources beg<strong>in</strong> to move away from one another. This model is similar toother models <strong>of</strong> reconnection <strong>in</strong> sheared arcades, where reconnection starts on the mosthighly sheared field l<strong>in</strong>es and progresses to the less sheared field higher <strong>in</strong> the corona. Aswas po<strong>in</strong>ted out earlier <strong>in</strong> this section, case 2 <strong>of</strong> our model is analogous to these modelswhere reconnection <strong>in</strong> sheared fields leads to the antiparallel motion <strong>of</strong> HXR footpo<strong>in</strong>t

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