Coronal Kink Instability With Parallel Thermal Conduction

Gert J. J. Botha, Tony D. Arber, Alan William Hood, A. K. Srivastava

Research output: Contribution to conferencePaperpeer-review

Abstract

Thermal conduction along magnetic field lines plays an important role in the evolution of the kink instability in coronal loops. In the nonlinear phase of the instability, local heating occurs due to reconnection, so that the plasma reaches high temperatures. To study the effect of parallel thermal conduction in this process, the 3D nonlinear magnetohydrodynamic (MHD) equations are solved for an initially unstable equilibrium. The initial state is a cylindrical loop with zero net current. Parallel thermal conduction reduces the local temperature, which leads to temperatures that are an order of magnitude lower than those obtained without thermal conduction. This process is important on the timescale of fast MHD phenomena; it reduces the kinetic energy released by an order of magnitude. The impact of this process on observational signatures is presented. Synthetic observables are generated that include spatial and temporal averaging to account for the resolution and exposure times of TRACE images. It was found that the inclusion of parallel thermal conductivity does not have as large an impact on observables as the order of magnitude reduction in the maximum temperature would suggest. The reason is that response functions sample a broad range of temperatures, so that the net effect of parallel thermal conduction is a blurring of internal features of the loop structure.
Original languageEnglish
Pages7-7
Publication statusPublished - 1 Jan 2012
EventA Comparison of Solar Eruption Models from Local and Global Perspectives: Observation and Theory: RAS Specialist Discussion Meeting - Burlington House, Picadilly, London, United Kingdom
Duration: 13 Jan 201213 Jan 2012

Conference

ConferenceA Comparison of Solar Eruption Models from Local and Global Perspectives: Observation and Theory
Country/TerritoryUnited Kingdom
CityLondon
Period13/01/1213/01/12

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