2011
DOI: 10.1111/j.1365-2966.2011.20139.x
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Inner dusty regions of protoplanetary discs - I. High-resolution temperature structure

Abstract: Our current understanding of the physical conditions in the inner regions of protoplanetary discs is being increasingly challenged by more detailed observational and theoretical explorations. The calculation of the dust temperature is one of the key features that we strive to understand and this is a necessary step in image and flux reconstruction. Here, we explore the coexistence of small (0.1‐μm radius) and large (2‐μm radius) dust grains, which can coexist at distances from the star where small grains would… Show more

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Cited by 6 publications
(14 citation statements)
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“…Isella & Natta 2005;Tannirkulam, Harries & Monnier 2007), because big dust grains can survive in the optically thin zone closer to the star than R in (see examples by Kama, Min &Dominik (2009) andVinković (2012)). Hence, in this estimate we ignored optically thin dust within R in because we have no information on its density structure (Vinković 2012).…”
Section: Resultsmentioning
confidence: 99%
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“…Isella & Natta 2005;Tannirkulam, Harries & Monnier 2007), because big dust grains can survive in the optically thin zone closer to the star than R in (see examples by Kama, Min &Dominik (2009) andVinković (2012)). Hence, in this estimate we ignored optically thin dust within R in because we have no information on its density structure (Vinković 2012).…”
Section: Resultsmentioning
confidence: 99%
“…This is also the place of local temperature maximum equal to local values of T sub (see Figure 3 in Kama, Min & Dominik 2009). High-resolution radiative transfer calculation shows that the entire inner rim experiences temperatures close to T sub , with dominantly radial temperature variation close to the rim (Vinković 2012). Hence, a vertically isothermal disk is a good approximation as long as we consider only the rim properties.…”
Section: Physics Of the Inner Disk Structurementioning
confidence: 99%
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“…The disc is considered here as to have formed by the accretion process and hence we use a standard flared accretion density structure (Lynden‐Bell & Pringle 1974) described as where ω is the radial coordinate of the disc mid‐plane and the scale height increases with radius as h = h 0 (ω/ R star ) β . For our models we adopt a flaring parameter β= 1.25 which was based on the accretion disc models at hydrostatic equilibrium (D’Alessio et al 1999) and was used to describe the structure of the accretion disc (Wood et al 2001; Thi, Woitke & Kamp 2011; Vinkovic 2012) and the value of α= 3(β− 0.5) = 2.25 (Shakura & Sunyaev 1973). We take h 0 = 0.05 R star such that the disc will have a thickness of 0.76 au at its outer edge of radius 3.8 au as constrained by the IR interferometric observations of Kloppenborg et al (2010).…”
Section: Radiative Transfer Modellingmentioning
confidence: 99%