2018
DOI: 10.3847/1538-4357/aa9d95
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Formation of a Dense Flux Rope by a Siphon Flow

Abstract: The interaction of siphon flow with an initially linear Alfvén wave within an isolated chromospheric loop is investigated. The loop is modeled using 1.5D magnetohydrodynamics (MHD). The siphon flow undergoes a hydrodynamic (HD) shock, which allows the Alfvén instability to amplify the propagating waves as they interact with the shock and loop footpoints. The amplification leads to nonlinear processes strongly altering the loop equilibrium. Azimuthal twists of … Show more

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Cited by 11 publications
(9 citation statements)
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“…The source term on the right hand side of the energy equation 7represents a coupling of twists and inflow along the thread, and the equation remains valid in the non-linear regime as shown by Williams & Taroyan (2018). The analysis of twist amplification cannot be performed using standard normal mode methods.…”
Section: Torsional Perturbationsmentioning
confidence: 99%
“…The source term on the right hand side of the energy equation 7represents a coupling of twists and inflow along the thread, and the equation remains valid in the non-linear regime as shown by Williams & Taroyan (2018). The analysis of twist amplification cannot be performed using standard normal mode methods.…”
Section: Torsional Perturbationsmentioning
confidence: 99%
“…We note that the energy Eq. (6) remains valid in the non-linear regime (Williams & Taroyan 2018). The analysis of twist amplification cannot be reduced to standard stability analysis which involves setting the linear perturbations proportional to exp(−iωt) and solving the resulting eigenvalue problem for the complex frequency ω.…”
Section: Torsional Perturbationsmentioning
confidence: 99%
“…The mechanism of twist amplification has been studied in the linear regime in the context of upflows (Taroyan 2015) and intergranular downdrafts . The back reaction of the amplified twists on the mass flows and their non-linear evolution has been studied by Williams et al (2016), Williams & Taroyan (2018).…”
Section: Introductionmentioning
confidence: 99%
“…The nodes with more materials will automatically supplement those with fewer materials. This automatic adjustment bears resemblance to the siphonic effect [31], which is the result of height difference between liquid surfaces. Pascal's law p = ρg h applies to the siphonic process, in which the effect of atmospheric pressure can be expressed as P-ρg h. Here, the automatic balancing of materials in the supply chain is analogized as a virtual siphon:…”
Section: Solution Of Endpoint Valuementioning
confidence: 84%