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Physics of Comets 3rd ed. - K. Swamy (World, 2010)


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- Ramadurai for a thorough reading of the manuscript.
- Vivek Vengurlekar in the preparation of the manuscript is highly appreciated.
- Temperature and velocity of the coma gas.
- Origin of the Oort Cloud.
- In other words, (1/a) gives a measure of the comet’s age..
- In fact, the existence of the solar wind, i.e.
- study of the ion tails of comets.
- n covering the whole range of the Sun-comet distance.
- (1.4) as a function of the time from the perihelion passage.
- The various fragments of the comet can clearly be seen.
- This is called the anti-tail of the comet.
- But this is not so in the case of the plasma tail.
- 1977, Proceedings of the Robert A.
- The rotation of the nucleus of Comet Halley was also confirmed..
- The shapes and sizes of the cometary.
- This gives rise to the observed curved nature of the dust tail.
- a = length of the semi major axis;.
- Ω = longitude of the ascending node.
- (2.1) and (2.4), the expression for the orbital speed of the particle can be obtained and it is given by.
- P = Area of the ellipse areal velocity.
- The geometrical position of the earth can be obtained from the.
- What is the nature of the orbit?.
- Find the elements of the orbit of the comet.
- The solutions of the equations of Sec.
- The gaseous material of a comet is immersed in the radiation field of the Sun.
- Figure 3.1 shows a plot of the Eq.
- From the measurement of the shift of the lines using Eq.
- (3.9), it is possible to determine the velocity of the source..
- Most of the lines of the Balmer series lie in the visible spectral region.
- The vibrational energy of the molecule can be represented as.
- where w e , w e x e and w e y e are the spectroscopic constants of the molecule..
- I is the moment of inertia of the molecule.
- B is known as the rotational constant of the molecule.
- (B 2 Σ − X 2 Σ) of the CN system and (A 2 Π − X 2 Σ) of the CO + system and so on..
- Here µ denotes the reduced mass of the molecule.
- The minimum of the curve corresponds to the equilibrium position..
- The energy level diagram of the hydroxyl radical,.
- Table 3.1 Radio lines of the OH molecule..
- The surface temperature of the Sun is about 6000 ◦ K.
- (3.1)] most of the energy is concentrated in the visible region of the spectrum.
- This is due to the reflection of the solar radiation by the nucleus.
- Since the Swan bands of the C 2.
- The wavelength of the (0, 0) band of CN + arising out of ( 1 Σ − 1 Σ) transition is at 3185 ˚ A.
- Table 4.1 Some of the observed spectroscopic features of molecules..
- Most of the observed features are attributed to methanol (CH 3 OH)..
- J Reproduced by permission of the AAS)..
- A compilation of some of the observed atomic and molecular species.
- Table 4.2 Some of the observed species in comets..
- A good account of the spectra of comets can be found in the following:.
- A discussion of the observations in the Ultraviolet (5), Visible (5,6), In- frared (7,8) and Radio (8,9) region can be found in.
- 3) of the comet through the relation.
- For the vibrational levels of the lower electronic state.
- 7) and for the vibrational levels of the upper electronic state.
- where µ 1 is the coefficient of the linear term in the dipole moment expansion and.
- 5.5 Comparison of the observed R-branch lines of (0,0) band of (B 2 Σ.
- In addition, it is necessary to consider the velocity of the gas in the coma.
- vibrational temperature of the C 2 molecule.
- 5.8 the vibrational levels of the electronic states a 3 Π u.
- and b 3 Σ − g of the triplet states are also shown.
- The singlet electronic state is the ground state of the molecule.
- flux ratios for the Mulliken system of the C 2 molecule.
- in contrast to the case of the C 2 molecule which arise from the triplet states (d 3 Π g - a 3 Π u.
- 5.11 Comparison of the calculated (continuous) and observed (dashed) spectra of.
- ∆v = +1 sequence of the C 2 Swan system for Comet West.
- The intensities of the lines decrease downwords from the rotational quantum.
- Many of the lines marked B in the spectra are the prompt emission lines of OH.
- From the energy level diagram of the oxygen atom (Fig.
- the P, Q and R branches of the band.
- where B is the rotational constant of the molecule (Chap.
- From the slope of the line the rotational temperature can be evaluated..
- G(v) represents the energy of the vibrational level v .
- This is of the same order as the rotational temperature..
- where χ is the excitation potential of the line and θ = (5040/T.
- Therefore a comparison of the isotopic ratios of.
- Consider the (B−X) transitions of the molecular hydrogen.
- the first singlet (A 1 II ) and the triplet (a 3 II ) electronic states of the CO molecule.
- of the comet..
- where Q i is the production rate of the species.
- This has to be taken into account in the analysis of the observations.
- 6.9) also enters in the lifetime of the molecules.
- The resulting expression is of the form.
- hν abs m ρ ν (r) P M (ρ) (6.29) where L(ρ) is the observed luminosity in the emission line and M (ρ) is the total number of the species in the field of view.
- of the lines in the ultraviolet region.
- of the lambda doublet (Fig.
- 5.14) and ∆ is the geocentric distance of the comet..
- (6.42) where n(OH) is the density of the OH molecule.
- v OH is the radial velocity of the OH molecule.
- Ap.J Reproduced by permission of the AAS)..
- Therefore CO 2 is also a trace constituent of the nucleus..
- Therefore, CS 2 is also a trace constituent of the nucleus..
- kT ) of the Planck function..
- In general, the abundance of most of the molecules.
- The observed intensity of the line is therefore given by.
- N is the column density of the parents and τ P.
- For the calculation of the produc-.
- 6.9 The observation of the cometary [OI] 6300 ˚ A line.
- Hence, in the case of the Sun, gravity essentially prevents hy-.
- Since the lifetime for the ionization of the molecule is.
- sion of the hydrogen atoms has to be calculated.
- This is borne out by the shape of the isophotes in the visible region