Asymptotic methods for the Fokker-Planck equation and the by Johan Grasman

By Johan Grasman

Half A: The Fokker-Planck Equation. half B: Asymptotic resolution of the go out challenge. half C: functions

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Extra resources for Asymptotic methods for the Fokker-Planck equation and the exit problem in applications

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We note that the fainter variables were often very difficult to identify with certainty and users should be aware of possible misidentifications. 33 Table 4a. M33 Emission Regions Identified by Boulesteix et al. 4 30 30 30 30 30 38 32 32 32 31 43 30 32 12 45 150 71 40 76 99 535 174 109 213 354 751 752 753 756 BCLMP emission regions are labeled on the M33 charts with their number and no prefix. Separate subcomponents of complex regions are given lowercase Arabic letters and are identified on Charts 59-83.

M33 Emission Regions Identified by Boulesteix et al. 4 30 30 30 30 30 38 32 32 32 31 43 30 32 12 45 150 71 40 76 99 535 174 109 213 354 751 752 753 756 BCLMP emission regions are labeled on the M33 charts with their number and no prefix. Separate subcomponents of complex regions are given lowercase Arabic letters and are identified on Charts 59-83. , 1997). , 1997). c SNR candidates are from Sabbadin (1979, identified with prefix S), D’Odorico, Dopita, and Benvenuti (1980, prefix DDB), and Gordon et al.

Gordon et al. (1998) do not identify it with G97, but we believe they are the same object.

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