Solar Wind Composition Robert F. Wimmer-Schweingruber1 Physikalisches Institut, Universität Bern, Sidlerstrasse 5, CH-3012 Bern, Switzerland Abstract. Accurate knowledge of the composition of the solar wind and of solar system abundances allows us to improve our understanding of various processes affecting the elemental, isotopic, and charge-state abundances of the solar wind. During the evolution of the Sun, isotopic and elemental abundances have been affected by migration processes at the interface between the well mixed outer convective zone and the radiative zone. In the solar atmosphere, the isotopic and elemental composition can be affected by Coulomb drag and wave-particle interactions. In addition, elemental abundances are clearly fractionated by some process that is controlled by the first ionization potential (FIP) of the elements. The abundances of the charge states are determined by processes in the corona, and, in interplanetary space, serve as valuable tracers for the coronal origin of the solar wind. The abundances of certain key elements and their isotopes can safely and accurately be determined from their meteoritic values. Their abundances in the solar wind can be used to obtain estimates for the degree of fractionation undergone by other elements and their isotopes, for which the meteoritic abundances do not necessarily reflect photospheric values, or for which it is not clear which meteoritic component corresponds to solar values. In short, the composition of the solar wind can yield valuable information about processes in the early solar system and its evolution, the evolution of the Sun, processes in the solar interior, atmosphere, and corona, as well as in interplanetary space. In addition, solar (wind) composition has implications for for astronomy and astrophysics, for stellar models, and for models of galactic chemical evolution. INTRODUCTION does the Sun appear to be chemically equally evolved as the local interstellar medium [1]? Why does the isotopic composition of non-volatile elements in the galactic cosmic rays agree so well with their solar values [2]? We would expect the galaxy and hence the interstellar medium to have evolved chemically since the formation of the solar system some 4.57 109 years ago. Nevertheless, the badly understood, but good, agreement of solar and galactic abundances are an improvement to what appeared as an even greater mystery just about 10 years ago, the “old Sun problem”. Compared to the local neighborhood, the Sun was metalrich and hence presumed to be older. Galactic gradients of element abundances are expected to be negative, i.e. the abundances of heavy elements generally decrease with increasing distance from the galactic center. Part of the confusion (but not all) in the past has been due to badly known solar abundances. While the old Sun problem has been partly resolved by a finally available volumelimited sample of solar-like stars, recent corrections in solar metallicity (to which the oxygen abundance is the prime contributor) also contributed to its resolution [3]. This underlines the importance of determining true abundances (i. e. of some element X relative to H, X/H) as opposed to the more traditional abundance ratios with Knowledge of the composition of the Sun and the solar wind is important for other fields than just solar wind studies. Apparent changes in solar metallicity with improving measurements have implications for models of the chemical evolution of the galaxy and for the formation of planet-bearing stellar systems, to name two important examples. Moreover, because the Sun is the star we can study best of all, it is a unique test bed for theories of stars and their winds. In addition, detailed studies of solar system and solar abundances may tell us how to interpret abundances measured in other stars. Can they be taken straightforwardly, 1:1 from spectra? What corrections need to be made? Studies of solar abundances are of immense help in interpreting abundances throughout the galaxy and probably beyond. Inspite of the fact that we know solar abundances to a remarkable degree of accuracy (that we will discuss below), there are several puzzles in solar and galactic composition that currently elude our understanding. Why 1 now at: Institut für experimentelle und angewandte Physik, ChristianAlbrechts-Universität zu Kiel, D-24098 Kiel, Germany CP679, Solar Wind Ten: Proceedings of the Tenth International Solar Wind Conference, edited by M. Velli, R. Bruno, and F. Malara © 2003 American Institute of Physics 0-7354-0148-9/03/$20.00 577 abundances by nearly 10% [see e. g. 5, for a detailed comparison with meteoritic abundance ratios]. So just how representative are photospheric abundances of those of the bulk Sun and the solar system? In the early phases of the formation of the solar system, the Sun most likely underwent a violent T-Tauri phase. Just how did the protoplanetary disk and the nascent Sun interact? In this phase, a few 10 6 solar masses of disk material are processed per year. Some material may have been expelled from the solar system by an X wind [7], some was funneled into the Sun, nonvolatile material may have been ejected back into the disk along ballistic trajectories, allowing the formation of chondrules. Given this violent youth, just how representative of solar abundances is the bulk disk material? Let me illustrate one more question that may be solved with more precise abundance measurements. Butler et al. [8] found that planet-bearing stars had a higher metallicity than the Sun, see Figure 1. So far, only stars with respect to some favorite element, e. g. O or Si. Intriguingly, the old Sun problem still appears to be live and kicking when one considers isotopic galactic gradients. There the Sun still lies off the trend expected from galactic chemical evolution models based on measurements of galactic isotope gradients. Will this again be solved by an apparent “change” in solar abundances, this time isotopic abundances? Whatever the answers to the mentioned questions may turn out to be, they have certainly motivated why the study of solar and solar wind composition is important. We will now proceed to discuss just how well we know solar and solar wind abundances. SOLAR SYSTEM ABUNDANCES As the solar system formed some 4.57 109 years ago, it closed itself off from the interstellar medium as it existed at that time and at that location. While the bulk of the matter was concentrated in the Sun itself, only a small fraction of it is available to us for composition studies. From characteristic differences in the composition of various phases or separates of different solar system bodies we have been able to acquire a good understanding of the origin of the solar system. For instance, among the nearly 23’000 cataloged meteorites, there is one class, the CI chondrites, that exhibit a composition that is nearly identical to photospheric. Therefore, that class is considered the most primitive class and often used to determine solar abundances. However, there are only five CI chondrites, of which there is an abundant amount of sample material from only one, Orgeuil [4]. This should illustrate that we should be cautious when equating solar and solar system abundances. This is often done because meteorites can be studied in the laboratory and hence to a high degree of accuracy. However, it is often forgotten that this accuracy is limited by sample-to-sample variations of 3 - 10% [H. Palme, pers. comm.,2002] [see e. g. 5, for an illustrative figure], while photospheric abundance determinations are limited in accuracy to 25 - 30% by unknowns in the processes on the solar surface and in atomic parameters [3, 6]. Despite the small number of CI chondrite samples, let us not forget that one gram of such material contains many more atoms than have been analyzed by insitu composition experiments during the space age. When the accuracy of abundance determinations will improve sometime in the future (e. g. with the sample return from the Genesis mission), there will be a new set of problems that will need to be investigated. For instance, the interplay of radiative forces, collisions, and gravitation in the (time-evolving) outer convective zone of the Sun leads to a depletion of the heavy element 10 Sun field stars planet−bearing stars Number of stars 8 6 4 2 0 −0.6 −0.4 −0.2 0.0 0.2 Metallicity [Fe/H] 0.4 0.6 FIGURE 1. Comparison of the metallicity of planet-bearing and field stars. Data are from Butler et al. [8]. Plotted are the number of field stars (shaded, thin line) and planet-bearing stars (empty, thick line) in a given metallicity bin. Metallicities are normalized to solar and given on a logarithmic scale (dex). at least Saturn-sized companions have been detected [8]. Smaller planets cannot presently be detected because their influence on the central star is too small. Because giant gas planets only form beyond the ice line, their detection closer to their star means that they have migrated inward. And any Earth-like, rocky planet must have migrated too far. . . Planet-bearing stars also show a striking surface enhancement of Li [9], an element that is largely destroyed by nucleosynthetic processes in the early phases of the evolution of Sun-like stars. That Li is depleted in the solar photosphere would then imply that the Sun did not “eat up” a substantial amount of planetary matter after the formation of an outer convective zone. This implies that the disk cleared faster than the migra- 578 tion time for terrestrial planets, possibly due to intense radiation of neighboring giant stars which were born in the same star-forming region as the Sun and which may have contributed to or altered the composition of disk material. of other ionizing scenarios, e. g. electron impact ionization, have not been computed to my knowledge, and we do not know how they would organize a FIT plot. Other fractionation mechanisms such as inefficient Coulomb drag or wave-particle interactions further modify the abundances of the nascent solar wind from chromospheric to what we measure in interplanetary space [17, 18]. A good understanding of these effects is necessary for an accurate determination of solar abundances from solar wind measurements. With the sample-return mission Genesis now collecting solar wind (see the paper by Reisenfeld et al. presented at this conference) we need to address fractionation mechanisms to a much higher degree of accuracy [See e. g. 19, for a review.]. SOLAR WIND COMPOSITION The composition of the solar wind is one step removed from that of the photosphere. It is altered by a multitude of fractionation mechanisms which may not all be active at the same time and locations. The most striking effect is the fractionation according to first ionization potential (FIP) which appears to enhance the abundance of elements with low FIP (below about 10 eV) with respect to elements with a higher FIP. However, the previously clear cut FIP step between low- and high-FIP elements does not appear to be as clear as it used to be. Plotting the familiar FIP plot with logarithmic axes results in the plot shown in Figure 2. A dashed line (∝ FIP 1 ) has been drawn to guide the eye and appears to organize the plot just as well as a step-like curve. Al (X/O)SW/(X/O)photo So far, we have considered the use of solar (wind) composition for what might be termed “studies of origins” the origins of the Sun and its planets, the solar system, or the evolution of the galaxy. Of course, certain models need to be developed to make corrections for fractionation mechanisms or other processes that could modify the abundances of the elements. One of the beauties of composition studies is the possibility to use composition measurements to test these models, to infer the importance of the various processes, but also to to use the many possible combinations of elements, isotopes, and ions for studies of the underlying plasma physics which determines the properties of the solar atmosphere, the heliosphere, and beyond. Let us consider just a few examples of how changes or differences in solar wind composition can be used to infer the importance of various processes active in the chromosphere, the corona, and interplanetary space. Xe Fe Mg Si slow fast soil Ca Na SOLAR WIND COMPOSITION AS A TRACER S Kr Ar H 1 C Ne O He N 10 First Ionization Potential (FIP) [eV] FIGURE 2. Comparison of solar wind abundance ratios normalized with O with their photospheric values. Elements with low first ionization potential (FIP) are enhanced with respect to high-FIP elements. The dashed horizontal line indicates photospheric values. The diagonal dashed line corresponds to an abundance enhancement ordered by 1/FIP and forced to be unity for O. It is only drawn to guide the eye. Solar wind abundances were taken from the review of [10] and normalized to the photospheric abundances of [11] The Chromosphere The chromosphere appears to be the most likely site of the FIP effect. Relating abundance enhancements in a FIP plot to FIT allows us to determine timescales for the atom-ion separation process, typically a few to a few 10s of seconds. The process gradually depletes the high-FIP elements until the material is released to the solar wind. Widing and Feldman [20] have investigated the FIP enhancement in active regions over time. They found that the material in the loops is unfractionated right after appearance of the loop and that the ratio of Mg/Ne (their proxy for low FIP to high FIP elements) increases approximately linearly with time. Hence solar The origin of the FIP effect seems to lie in some mechanism that separates atoms and ions [12, 13, 14]. Measurements of noble gas abundances in lunar soils [15] may help to better understand this mechanism because they do not appear to follow the same trend as the other elements in Figure 2. Assuming solar matter to be ionized by UV and EUV photons, one may derive a first ionization time (FIT) which appears to order all elements, including Ar, Kr, and Xe, better than FIP [16]. The FITs 579 different loop heights [28] and is experimentally found to result from physically sensible parameters [29]. It is not clear, however, how the systematic ordering of and large differences in freeze-in temperatures arises in this scenario. If they are established higher up in the corona, as is generally assumed, then how should the plasma retain its memory of the loop temperature or loop height? If the temperature is set in the loops, why do charge-state ratios of C, O, Mg, Si, S, Fe, etc. all show different temperatures? wind abundance measurements should give information about the lifetime of loops prior to disruption. The Corona On its way from the photosphere to interplanetary space, the solar wind is further modified in the corona e. g. by collisions with coronal electrons. The chargestate composition of an element is determined by by a competition of timescales. As the solar wind is accelerated through the corona it experiences a diminishing electron number density and hence an increase in the ionization timescale, but a decrease in the expansion timescale because the solar wind is being accelerated. Where the two timescales are equal, we traditionally say that the charge states freeze in [21] at that location and electron temperature. Unfortunately, this picture is overly simplistic and one cannot determine a coronal electron temperature profile from charge-state measurements in any straightforward way (See the paper by Esser et al., presented at this conference.). Not all ions experience the same acceleration and hence differential streaming between different ions tries to establish itself. This is counteracted by the change of identity of ions when their charge state is modified by ionization or recombination. Depending on where in the corona the ions form, differential streaming is an important factor in determining the charge-state composition of the solar wind [22]. Interplanetary Science In-situ measurements of solar wind heavy ions can give information about kinetic processes in the heliosphere. Early measurements of the speeds and kinetic temperatures of protons and alpha particles showed that the latter often flow faster then the former and that the temperatures are mostly mass proportional [see e. g. 30, 31, for a review]. Early measurements of heavy ions showed that they generally flow at a speed in between the proton and alpha-particle speed [32, 33, 34, 35, 36], a finding that has been confirmed recently [37]. The mass proportionality of kinetic temperatures also holds for heavy ions at high temperatures, however, the cold solar wind appears to be isothermal [37]. These results must be compared with the observation of von Steiger et al., who found that, at 5 AU heliocentric distance, all heavy ions have kinetic temperatures which are mass proportional. In other words, the transition from collision dominated (isothermal) cold solar wind to wave heated (mass proportional temperatures) solar wind takes place between 1 and 5 AU. At 1 AU slightly warmer wind lies in a regime between collision and wave-particleinteraction dominated. In other words, 1 AU is an interesting place for in-situ instruments because that is where this transition takes place. Because wave-particle interaction is sensitive to the mass and charge of the interacting ions, and heavy ions contribute a large number of mass numbers and charge states, accurate measurement of their 3-d velocity distribution functions in various solar wind regimes for instance by the PLASTIC instrument on STEREO will be very interesting. Recent Developments The recently proposed model for the heliospheric magnetic field around solar activity minimum [23] not only is a possible explanation for the transport of energetic particles to high heliographic latitudes, but also for the quasi-rigid rotation of coronal holes and possibly even for the origin of the solar wind. This model differs from similar earlier work of Wang and Sheeley [24] by the introduction of a systematic and self consistent transport of field lines across the corona. An interesting consequence of this transport is the necessity of reconnection and migration of open field lines in the coronal hole and in the streamer belt. The reconnecting field lines open up previously closed loops, setting free the enclosed plasma, thus giving rise to the solar wind. In this picture the older and larger loops in the streamer belt have had more time to fractionate (see subsection chromosphere) and, by virtue of being higher than in coronal holes, should exhibit higher electron temperatures than the smaller and younger loops in coronal holes. The well known anti correlation of freeze-in temperatures with solar wind speed [25, 26, 27]is then interpreted as due to Coronal Mass Ejections Coronal mass ejections (CMEs) are often but not always associated with compositional peculiarities. Large abundances of alpha particles and sometimes of singly charged helium have been reported [38], sometimes associated with high charge states of iron [38], even Fe20 has been reported [39]. Occasionally, large overabun- 580 dances of the very rare isotope 3 He are observed [40], some spectacular CMEs have very unusual composition, such as the May 1998 event [41, 42, 43]. A class of CMEs appears to exhibit evidence for mass-proportional fractionation, possibly due to leakage of material out of loop structures before the eruption [44, 45, and the article by Wurz et al. in these proceedings.]. In a study of 42 CMEs observed with SWICS on Ulysses, Neukomm [46] found that CMEs can be divided into three classes, one similar to the slow and the fast wind, respectively, and one distinct from any type of solar wind. Such surveys are important, because they drive home the point that not all CMEs are unusual, in fact, typical CMEs are quite unspectacular composition-wise. We often tend to concentrate on some “interesting cases” because they are spectacular - and then to forget that they are spectacular, not typical. Zurbuchen et al. give a summary of CME composition in these proceedings. The composition of CMEs is probably determined in two phases with quite different time scales. The elemental (and isotopic) composition is largely determined in the time preceding the eruption. During this phase, various processes can fractionate elements according to atomic properties such as FIP, mass, or mass per charge. Recalling the results of Widing and Feldman [20], we should be able to determine how long the CME material was contained in an active region loop prior to eruption (it would also be interesting to compare with the Wurz model [45]). After the CME has begun to rise through the solar atmosphere, the charge states of the many different elements are affected by the rapidly changing electron energy distribution function. such as co-rotating interaction regions (CIRs) [47, 48]. The structure of CMEs is also (at least partially) resolved in composition measurements [e.g. 44, 42]. High time resolution measurements of velocity distributions of heavy ions will give new information about plasma processes active in the inner heliosphere. Accurate knowledge of solar abundances are important for a variety of applications, not just in our field, but also in astronomy and astrophysics. Most important, the Sun is the only star which we can study in the detail to which we have studied the Sun. For instance, here we can test model predictions for abundance alterations by comparing solar system with solar abundances. This cannot be done for other stars. Thus the solar and heliospheric community is in a unique position and communication between the solar and stellar composition communities needs to be increased. ACKNOWLEDGMENTS It is a pleasure to acknowledge stimulating discussions with P. Bochsler, P. Wurz, R. v. Steiger, H. Holweger, G. Gloeckler, T. H. Zurbuchen, and the many participants of the Joint SOHO/ACE workshop on “Solar and Galactic Composition”. Furthermore, I wish to thank the organizers of SW 10 for their flawless organization of a very inspiring conference. This work was supported in parts by the Swiss National Science Foundation and the Canton of Bern. REFERENCES SUMMARY, DISCUSSION, AND CONCLUSIONS 1. The current uncertainties of solar abundance determinations are large compared to the small signatures left in various components of solar system matter during and after the formation of the solar system. However, the sample-return mission Genesis will improve the accuracy of solar wind abundance ratios by about an order of magnitude, which in turn implies that many small effects which have so far been neglected need to be studied in more detail. Solar wind abundance measurements have the potential to improve in accuracy beyond that possible with meteoritic samples because possible sampling biases can be much better understood and corrected for. With the increasing time (and ion species) resolution of in-situ mass spectrometers solar wind composition measurements are increasingly being used as a new tool for a wide variety of problems. Solar wind composition is used as a tracer for its origin in complicated situations 2. 3. 4. 5. 6. 581 Gloeckler, G., and Geiss, J., “Composition of the local interstellar cloud from observations of interstellar pickup ions”, in Solar and Galactic Composition, edited by R. F. Wimmer-Schweingruber, AIP conference proceedings, Melville, NY, 2001, pp. 281 – 289. Wiedenbeck, M. E., Binns, W. R., Christian, E. R., Cummings, A. C., Davis, A. J., George, J. S., Hink, P. L., Israel, M. H., Leske, R. A., Mealdt, R. A., Stone, E. C., von Rosenvinge, T. T., and Yanasak, N. E., “Constraints on the Nucleosynthesis of Refractory Nuclides in Galactic Cosmic Rays”, in Solar and Galactic Composition, edited by R. F. Wimmer-Schweingruber, AIP conference proceedings, Melville, NY, 2001, pp. 269 – 274. Holweger, H., “Photospheric Abundances: Problems, Updates, Implications”, in Solar and Galactic Composition, edited by R. F. Wimmer-Schweingruber, AIP conference proceedings, Melville, NY, 2001, pp. 23 – 30. Grady, M. M., Catalogue of Meteorites, Cambridge University Press, 2000. Turcotte, S., and Wimmer-Schweingruber, R. F., J. Geophys. Res. (2002), accepted for publication. Del Zanna, G., Bromage, B. J. I., and Mason, H. E., “Elemental abundances of the low corona as derived 7. 8. 9. 10. 11. 12. 13. 14. 15. 16. 17. 18. 19. 20. 21. 22. 23. 24. 25. 26. 27. 28. 29. 30. 31. 32. 33. Bochsler, P., Helium and oxygen in the solar wind: Dynamic properties and abundances of elements and helium isotopes as observed with the ISEE-3 plasma composition experiment, Habilitationsschrift (1984), Physikalisches Institut, Universität Bern, Switzerland. 34. Bochsler, P., J. Geophys. Res., 94, 2365 – 2373 (1989). 35. Schmid, J., Bochsler, P., and Geiss, J., Astrophys. J., 329, 956 – 966 (1988). 36. Bochsler, P., Geiss, J., and Joos, R., J. Geophys. Res., 90, 10779 – 10789 (1985). 37. Hefti, S., Grünwaldt, H., Ipavich, F. M., Bochsler, P., Hovestadt, D., Aellig, M. R., Hilchenbach, M., Galvin, A. B., Geiss, J., Gliem, F., Gloeckler, G., Kallenbach, R., Klecker, B., Marsch, E., Möbius, E., Neugebauer, M., and Wurz, P., J. Geophys. Res., 103, 29697 – 29704 (1998). 38. Schwenn, R., Rosenbauer, H., and Mühlhäuser, K.-H., Geophys. Res. Lett., 7, 201 – 204 (1980). 39. Wimmer-Schweingruber, R. F., Kern, O., and Hamilton, D. C., Geophys. Res. Lett., 26, 3541 – 3544 (1999). 40. Ho, G. C., Hamilton, D. C., Gloeckler, G., and Bochsler, P., Geophys. Res. Lett., 27, 309 – 312 (2000). 41. Skoug, R. M., Bame, S. J., Feldman, W. C., Gosling, J. T., McComas, D. J., T.Steinberg, J., Tokar, R. L., Riley, P., Burlaga, L. F., Ness, N. F., and Smith, C. W., Geophys. Res. Lett., 26, 161 – 164 (1999). 42. Gloeckler, G., Fisk, L. A., Hefti, S., Schwadron, N., Zurbuchen, T., Ipavich, F. M., Geiss, J., Bochsler, P., and Wimmer, R., Geophys. Res. Lett, 26, 157 – 160 (1999). 43. Wimmer-Schweingruber, R. F., Bochsler, P., Gloeckler, G., Ipavich, F. M., Geiss, J., Kallenbach, R., Fisk, L. A., Hefti, S., and Zurbuchen, T. H., Geophys. Res. Lett., 26, 165–168 (1999). 44. Wurz, P., Ipavich, F. M., Galvin, A. B., Bochsler, P., Aellig, M. R., Kallenbach, R., Hovestadt, D., Grünwaldt, H., Hilchenbach, M., Axford, W. I., Balsiger, H., Bürgi, A., Coplan, M. A., Geiss, J., Gliem, F., Gloeckler, G., Hefti, S., Hsieh, K. C., Klecker, B., Lee, M. A., Managadze, G. G., Marsch, E., Möbius, E., Neugebauer, M., Reiche, K. U., Scholer, M., Verigin, M. I., and Wilken, B., Geophys. Res. Lett., 25, 2557 – 2560 (1998). 45. Wurz, P., Bochsler, P., and Lee, M. A., J. Geophys. Res., 105, 27239 – 27249 (2000). 46. Neukomm, R. O., Composition of CMEs, Ph.D. thesis, University of Bern, Switzerland (1998). 47. Wimmer-Schweingruber, R. F., von Steiger, R., and Paerli, R., J. Geophys. Res., 102, 17407 – 17417 (1997). 48. Wimmer-Schweingruber, R. F., v. Steiger, R., and Paerli, R., J. Geophys. Res., 104, 9933 – 9945 (1999). from SOHO/CDS observations”, in Solar and Galactic Composition, edited by R. F. Wimmer-Schweingruber, AIP conference proceedings, Melville, NY, 2001, pp. 59 – 64. Shu, F. H., Adams, F. C., and Lizano, S., Annu. Rev. Astron. Astrophys., 25, 23 – 81 (1987). Butler, R. P., Vogt, S. S., Marcy, G. W., Fischer, D. A., Henry, G. W., and Apps, K., Astrophys. J., 545, 5–4 – 511 (2000). Israelian, G., Santos, N. C., Mayor, M., and Rebolo, R., Nature, 411, 163 – 166 (2001). Wimmer-Schweingruber, R. F., Adv. Space Sci. (2002), invited review for COSPAR 2000, in press. Grevesse, N., and Sauval, A. J., Space Sci. Rev., 85, 161 – 174 (1998). Meyer, J. P., “A Tentative Ordering af all Available Solar Energetic Particle Abundance Observations: I- The Mass Unbiased Baseline”, in 17th International Conference on Cosmic Rays, Paris, CEN Saclay, Gif-sur-Yvette, France, 1981, vol. 3, p. 145. Meyer, J. P., “A Tentative Ordering af all Available Solar Energetic Particle Abundance Observations: IIDiscussion and Comparison with Coronal Abundances”, in 17th International Conference on Cosmic Rays, Paris, CEN Saclay, Gif-sur-Yvette, France, 1981, vol. 3, p. 149. Geiss, J., Space Sci. Rev., 33, 201 – 217 (1982). Wieler, R., Space Sci. Rev., 85, 303 – 314 (1998). v. Steiger, R., Space Sci. Rev., 85, 407 – 418 (1998). Bodmer, R., and Bochsler, P., Astron. Astrophys., 337, 921 – 927 (1998). Bodmer, R., and Bochsler, P., J. Geophys. Res., 105, 47 – 60 (2000). Bochsler, P., Rev. Geophys., 38, 247 – 266 (2000). Widing, K. G., and Feldman, U., Astrophys. J., 555, 426 – 434 (2001). Hundhausen, A., Gilbert, H., and Bame, S., J. Geophys. Res., 73, 5485 – 5493 (1968). Chen, Y., Esser, R., and Hu, Y. Q., J. Geophys. Res. (2002), accepted for publication. Fisk, L. A., J. Geophys. Res., 101, 547 – 553 (1996). Wang, Y. M., and Sheeley, Jr. , N. R., Astrophys. J., 414, 916 – 927 (1993). von Steiger, R., Wimmer-Schweingruber, R. F., Geiss, J., and Gloeckler, G., Adv. Space Res., 15, 3 – 12 (1995). Hefti, S., Solar Wind Freeze-in Temperatures and Fluxes Measured with SOHO/CELIAS/CTOF and Calibration of the CELIAS Sensors, Ph.D. thesis, University of Bern, Switzerland (1997). Aellig, M. R., Freeze-in temperatures and relative abundances of iron ions determined with SOHO/CELIAS/CTOF, Ph.D. thesis, University of Bern, Switzerland (1998). Fisk, L. A., J. Geophys. Res. (2002), accepted for publication. Gloeckler, G., Geiss, J., and Zurbuchen, T. H., J. Geophys. Res. (2002), accepted for publication. Marsch, E., Mühlhäuser, K. H., Rosenbauer, H., Schwenn, R., and Neubauer, F. M., J. Geophys. Res., 87, 35 – 51 (1982). Neugebauer, M., Fundam. Cosmic Phys., 7, 131 – 199 (1981). Ogilvie, K. W., Coplan, M. A., and Zwickl, R. D., J. Geophys. Res., 87, 1763 – 7369 (1982). 582
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