2019
DOI: 10.1093/mnras/stz584
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Spiral-arm instability – II. Magnetic destabilization

Abstract: Fragmentation of spiral arms can drive the formation of giant clumps and induce intense star formation in disc galaxies. Based on the spiral-arm instability analysis of our Paper I, we present linear perturbation theory of dynamical instability of selfgravitating spiral arms of magnetised gas, focusing on the effect of toroidal magnetic fields. Spiral arms can be destabilised by the toroidal fields which cancel Coriolis force, i.e. magneto-Jeans instability. Our analysis can be applied to multi-component syste… Show more

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Cited by 19 publications
(8 citation statements)
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“…29,122,124 Another explanation is that the presence of a magnetic field may actively promote the destabilisation of the gas by opposing the Coriolis force, transferring angular momentum away from growing condensations. 29,122,125 Whatever the source of the reduced shear, so long as it is efficiently reduced (cf. Ref.…”
Section: Origins Of the Periodic Density Fluctuationsmentioning
confidence: 99%
“…29,122,124 Another explanation is that the presence of a magnetic field may actively promote the destabilisation of the gas by opposing the Coriolis force, transferring angular momentum away from growing condensations. 29,122,125 Whatever the source of the reduced shear, so long as it is efficiently reduced (cf. Ref.…”
Section: Origins Of the Periodic Density Fluctuationsmentioning
confidence: 99%
“…Including thermal (magnetic) pressure can significantly increase min(S tot ) if its sound (Alfvén) velocity is comparable to the kinetic velocity dispersion. Meanwhile, effects of magnetic fields are complicated; toroidal fields can destabilise spiral arms by cancelling Coriolis force (Elmegreen 1987(Elmegreen , 1994Inoue & Yoshida 2019a). However, molecular gas is generally cold therefore does not have a such high sound velocity.…”
Section: Other Uncertainties and Limitationsmentioning
confidence: 99%
“…In this Letter, we perform simulations of CRGs in Section 2 and apply our linear perturbation analysis presented in Section 3 to the simulation results. Our analysis has been successfully applied to the (in)stability of spiral arms (Inoue & Yoshida 2018, 2019, 2020, and it is also well-suited for the dynamical analysis of ring structures. We demonstrate that our analysis can characterise the dynamical (in)stability of the rings in our simulations.…”
Section: Introductionmentioning
confidence: 99%