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-Spiral arms in our Galaxy. Optical arms (black squares) and K-band arms (open squares). Continuous line: is our fit to a four-armed locus. The third locus we considered is composed by the two locus joined, our fit to K-band arms (shown in the previous figure) and the four-armed locus presented in this Figure.

-Spiral arms in our Galaxy. Optical arms (black squares) and K-band arms (open squares). Continuous line: is our fit to a four-armed locus. The third locus we considered is composed by the two locus joined, our fit to K-band arms (shown in the previous figure) and the four-armed locus presented in this Figure.

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With the aim of studying the nonlinear stellar and gaseous response to the gravitational potential of a galaxy such as the Milky Way, we have modeled 3D galactic spiral arms as a superposition of inhomogeneous oblate spheroids and added their contribution to an axisymmetric model of the Galactic mass distribution. Three spiral loci are proposed her...

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... (2002) shows in his Fig. 2 his fit to these optical arms, taking a pitch angle of 12 • and R 0 = 7.2 kpc for the Sun's galactocentric distance. Figure 3 shows our fit with N = 100, i p = 12 • , and R s = 3.54 kpc in Eq. (2), and R 0 = 8.5 kpc. Drimmel (2000) has suggested that the four optical arms in our Galaxy trace the response of the gas to the two-armed, K-band, stellar spiral arms in Figure 2. Thus, we take the third spiral locus for the spiral arms in our Galaxy as the superposition of the two-armed, K-band and four-armed, optical spiral loci. ...
Context 2
... studied several models with a two-armed spiral pattern, taking combinations of Ω p (15 or 20 km s −1 kpc −1 ), i p (11 • or 15.5 • ), M S /M D (0.0175, 0.03, or 0.05), and the function p 0 (linear or exponential). Also, we studied models with the six spiral arms in Figure 3, taking combinations of Ω p = 20, 60 km s −1 kpc −1 , M S /M D = 0.0175, 0.05, and an exponential function p 0 . In all cases the orbits were computed with a Bulirsch-Stoer algorithm ( Press et al. 1992), with a mean maximum error |(E J f inal − E J initial )/E J initial | of order 10 −12 , in runs with elapsed physical times of 10 9 to 10 11 years. ...
Context 3
... boundary of the permitted region begins to open at the value E J of the island around the corotation distance (see Figure 10) to which the x ′ axis is tangent. This value of E J is the maximum of the curve in Figure 11. Figure 13 gives four Poincaré diagrams for a model with the six spiral arms in Figure 3, and again Ω p = 20 km s −1 kpc −1 . In this example the mass ratio for the two, K-band, spiral arms is M S /M D = 0.0175, and the total mass in the four optical arms has this same ratio; i.e. the total mass in the four optical arms is equal to the total mass in the two K-band arms. ...

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... On the contrary, local spiral arms contain stellar masses ∼1%-5% of the disk (e.g., Pichardo et al. 2003), significantly smaller than the substructures we have identified. The 2× asymmetry of the stellar mass between the northern and southern ridges of UDF2 is another departure from classical spiral arms and bears a resemblance to the lopsided stellar disk reported by Kalita et al. (2022), who proposed that mass lopsidedness in the stellar disk could be a remnant indicating the "impact point" of the cold gas accretion stream (also in a cluster environment). ...
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... We consider a model where all DNSs are born in the spiral arms, henceforth the Spiral model. We use the same radial stellar density as the Fiducial model but place the binaries along the two-armed bared spiral following Pichardo et al. ( 2003 ). The initial angle of a DNS in the Fiducial model is changed to : ...
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... Self-consistent spiral models using such potential have been presented by Contopoulos and Grosbol (1986), Contopoulos and Grosbol (1988), Patsis et al. (1991), and Amaral and Lepine (1997). Departing from this approach, the more recent spiral models of Pichardo et al. (2003) and Junqueira et al. (2013) were derived from the modeling of the stellar spiral density in the Galactic disk and the self-consistency were calculated to define their physical parameters. As pointed out by Junqueira et al. (2013), the brightness profiles observed in galactic disks in circles around the center are not simple sine functions. ...
... As a natural consequence of this dynamical process, a ring-shaped void of gas should form at the corotation radius (Lacey and Fall, 1985;Mishurov, 2000;Lépine et al., 2001). From recent magnetohydrodynamic simulations, Gómez et al. (2013) and Pérez-Villegas et al. (2015) verified the presence of instabilities at the corotation radius in the gas response to a self-gravitating spiral-arms model, the PERLAS model (Pichardo et al., 2003), and such instabilities led to a decrease in the gas density at corotation. By investigating the H I gas distribution in the Galactic disk, using the H I LAB survey data base (Kalberla et al., 2005), Amôres et al. (2009) evidenced the existence of a ring-like gap in the gas density distribution. ...
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... 5.3.1. The 3D spiral model is the PERLAS spiral arms from Pichardo et al. (2003, hereafter new A&S + spiral arms (P03)). The locus is the one following Drimmel and Spergel (2001) and has a pitch angle of 15.5 • . ...
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Understanding how stars form is one of the fundamental questions which astronomy aims to answer. Currently, it is well accepted that the majority of stars form in groups and that their predominant mechanism of formation is the core-collapse. However, several mechanisms have been suggested to explain the formation of substellar objects, and their contribution is still under debate. The main goal of this thesis is to determine the initial mass function, the mass distribution of stars at birth time, in different associations and star-forming regions. The mass function constitutes a fundamental observational parameter to constrain stellar and substellar formation theories since different formation mechanisms predict different fraction of stellar and substellar objects. We used the Gaia Data Release 2 catalogue together with ground-based observations from the COSMIC-DANCe project to look for high probability members via a probabilistic model of the distribution of the observable quantities in both the cluster and background populations. We applied this method to the 30 Myr open cluster IC 4665 and the 1 - 10 Myr star-forming region Upper Scorpius (USC) and r Ophiuchi (r Oph). We found very rich populations of substellar objects which largely exceed the numbers predicted by core-collapse models. In USC, where our sensitivity is best, we found a large number of free-floating planets and we suggest that ejection from planetary systems must have a similar contribution than core-collapse in their formation. The age is a fundamental parameter to study the formation and evolution of stars and is essential to accurately convert luminosities to masses. For that, we also presented a strategy to study the dynamical traceback age of young local associations through an orbital traceback analysis. We applied this method to determine the age of the b Pictoris moving group and in the future, we plan to apply it to other regions such as USC. The members we identified with the membership analysis are excellent targets for follow-up studies such as a search for discs, exoplanets, characterisation of brown dwarfs and free-floating planets. I this thesis, we presented a search for discs hosted by members of IC 4665 and we found six excellent candidates to be imaged with ALMA or the JWST. The tools we developed, are ready to be used in other regions such as USC and r Oph, where we expect to find a larger number of disc-host stars.
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... (JRDL) are small perturbations in the gravitational potential of the disc, like gravitational potential grooves or valleys, produced by the crowding of stellar orbits in some regions of the disc. The orbits of the stars constituting the arms are closed ones, which repeat themselves after each turn (in the rotating frame of reference of the arms), and this guarantees a relatively long lifetime to the spiral structure (Pichardo et al. 2003;Junqueira et al. 2013). ...
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In this work we revisit the issue of the rotation speed of the spiral arms and the location of the corotation radius of our Galaxy. This research was performed using homogeneous data set of young open clusters (age < 50 Myr) determined from Gaia Data Release 2 (DR2) data. The stellar astrometric membership was determined using proper motions and parallaxes, taking into account the full covariance matrix. The distance, age, reddening, and metallicity of the clusters were determined by our non-subjective multidimensional global optimization tool to fit theoretical isochrones to Gaia DR2 photometric data. The rotation speed of the arms is obtained from the relation between age and angular distance of the birthplace of the clusters to the present-day position of the arms. Using the clusters belonging to the Sagittarius–Carina, Local, and Perseus arms, and adopting the Galactic parameters R0 = 8.3 kpc and V0 = 240 km s⁻¹, we determine a pattern speed of 28.2 ± 2.1 km s⁻¹ kpc⁻¹, with no difference between the arms. This implies that the corotation radius is Rc = 8.51 ± 0.64 kpc, close to the solar Galactic orbit (Rc/R0 = 1.02 ± 0.07).
... The Milky Way model follows Gustafsson et al. (2016) and consists of a axisymmetric potential (Binney 2012), two spiral arms (Pichardo et al. 2003), a Galactic bar (Pichardo et al. 2012) and a distribution of GMCs along the spiral arms (Gustafsson et al. 2016). ...
... The spiral pattern consists of two spiral arms with a pitch angle of 15.5 • described by Pichardo et al. (2003). Each arm is represented by 100 inhomogenous oblate spheroids with semi-major and minor axes of 1000 pc and 500 pc, respectively. ...
... with a radial scale height, R L , of 3.9 kpc. ρ 02 is given in Pichardo et al. (2003) by ...
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