Heliospheric Plasma and Current Sheet Structure N. U. Crooker Center for Space Physics, Boston University, Boston, MA 02215, USA Abstract. Recent analyses using suprathermal electrons as sensors of true magnetic polarity indicate that the steady-state concepts of the heliospheric current sheet and its encasing plasma sheet often break down at solar wind time scales of less than a day owing to transient and turbulent effects. These create magnetic configurations with localized current and plasma sheets and sometimes cause the current to split off from the surface separating fields of true opposite polarity. first realized by Kahler and Lin [4, 5] using higherenergy (E > 2 keV) electrons. They found the following HCS dichotomy: Sometimes in situ field reversals occur without true polarity reversals, and sometimes true polarity reversals occur without in situ field reversals. While the former are easily understood in terms of fields locally turned back on themselves, creating localized current sheets, the meaning of the latter has remained elusive. This paper reports on initial progress in understanding both aspects of the dichotomy in terms of fields turned back on themselves in mesoscale transient outflows. The reported insights derive from an attempt to identify the HPS at true polarity reversals, as described in the next section. INTRODUCTION The heliospheric community generally agrees on the following definitions for the topics of this paper. The heliospheric current sheet (HCS) is a surface that separates magnetic field lines of opposite polarity. It forms as the solar wind draws the Sun's dipolar field lines into space and constitutes the heliomagnetic equatorial plane. The heliospheric plasma sheet (HPS) is a high-density layer that ensheathes the HCS. While these definitions certainly hold at the global scale, they describe steady state conditions and often do not apply at the mesoscale on downward, where transient outflows and turbulence create complications [1]. Mesoscale here means of the scale of interplanetary coronal mass ejections (ICMEs), which cover solar wind time scales of about 1 day. Moreover, regarding the heliospheric plasma sheet, there is as yet no consensus on its diagnostic parameters and scale size. This paper reviews the problems of understanding the mesoscale and smaller-scale structure of the HCS and HPS and reports on progress resulting from use of suprathermal electrons as a tool for sensing true magnetic polarity. HELIOSPHERIC PLASMA SHEET Several parameters with variations over a range of scale sizes have been offered as diagnostic signatures of the heliospheric plasma sheet. These are reviewed below, after which follows a discussion of the variability of the smallest-scale signatures and a summary on HPS usage. Borrini et al. [6] and Gosling et al. [7] first identified the heliospheric plasma sheet, though not by that name, using superposed epoch analysis. They interpreted the region of high density surrounding the HCS as the heliospheric extension of the coronal streamer belt. The sharp density (n) peak derived in the analysis coincided with a broad, days-long proton temperature (T) depression. Together these parameters yield low entropy, since entropy is proportional to T/nγ-1, where γ is a constant (the ratio of specific heats). Thus low entropy can be used as a diagnostic parameter. Burlaga et al. [8] pointed out that the increase in entropy at stream interfaces at the leading edge of highspeed streams is followed by a corresponding decrease on the trailing edges and, citing a number of forerunner SUPRATHERMAL ELECTRONS AS SENSORS OF TRUE POLARITY Because suprathermal (E > 80 eV) electrons continually carry heat flux away from the Sun, their direction relative to the magnetic field gives the true polarity of any given field line as it leaves the Sun, even if the field line locally turns back on itself in the heliosphere [2, 3]. Electrons stream parallel to the field on lines with away polarity and antiparallel to the field on lines with toward polarity. The usefulness of electrons as polarity sensors was 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 93 as expected at the HCS. The first of the three reversals coincides with a sharp spike in β in the bottom panel, an excellent example of the kind of HPS identified by Winterhalter et al. [13]. What complicates the pattern is the lack of comparable spikes at the remaining reversals and the occurrence of comparable β spikes elsewhere. The second reversal coincides with a broader, less intense peak in β and the third with essentially no β signature. Some of the β spikes in the first half of the plot align with φB reversals that lack electron signatures, indicating crossings of localized current sheets, as mentioned at the end of the previous section. studies, called the resulting low-entropy region between streams the "heliospheric plasma sheet." Burton et al. [9] found the same entropy pattern and showed that it matched the composition pattern that distinguishes what was originally slow wind from what was originally fast wind [10]. They thus confirmed that although entropy is not a streamline constant, as it would be if the solar wind expanded adiabatically, its time variations still serve as markers of plasma origins. In this context, if low entropy is treated as the diagnostic HPS parameter, the HPS is a days-long structure and becomes synonymous with what was originally slow wind. Sometimes the scale size of a low-entropy HPS is shorter, on the order of several hours to a day. This was particularly true for the solar maximum period analyzed by Neugebauer et al. [11]. In addition, they found low-entropy HPSs that lacked HCSs. These occurred where flows from different solar sources converged, as do flows from the two polar coronal holes at the HCS, but in these cases the sources had the same magnetic polarity. From this point of view the HPS is a source boundary rather than a sheath for a current sheet. Based upon high-density signatures surrounding the HCS in the inner heliosphere and their similarity to the structure of coronal streamers obtained from radio occultation measurements, Bavassano et al. [12] described the HPS as an hours-long feature immersed in a days-long halo. This view incorporates the largescale slow wind structure discussed above but focuses on the shorter scale for the HPS itself. Winterhalter et al. [13] drew the attention of the community to the smallest-scale HPS in a paper entitled "The Heliospheric Plasma Sheet." They searched for HCS cases with the sharpest magnetic field reversals and found them embedded in minuteslong spikes of β, their diagnostic parameter, where β is the ratio of gas pressure to magnetic pressure. Followon studies with suprathermal electron data, however, have shown that high-β HPSs can have transient characteristics [14] and can occur at localized current sheets as well as at the HCS [2, 15]. In this context the general term "plasma sheets" seems more appropriate than "HPSs," especially since high-β plasma sheets seem to be more a property of current sheets in general than a property specific to the HCS. FIGURE 1. Time variations of magnetic longitude φB and β, the ratio of total gas (electron plus ion) pressure to magnetic pressure, calculated with data from the MFI and SWE instruments on the Wind spacecraft, courtesy of R. P. Lepping and K. Ogilvie. The dashed lines mark true polarity reversals apparent in electron data obtained from the 3DP instrument, courtesy of R. Lin. Some survey studies have begun to quantify the variability in high-β plasma sheets apparent in Figure 1. This section reports on surveys that test current sheets for plasma sheet occurrence, true polarity reversals for plasma sheet occurrence, and plasma sheets for current sheet and polarity reversal occurrence. A. D. Coleman [15], under the guidance of A. J. Lazarus, searched for current sheets in magnetic field data across which the field reversed polarity, independent of whether the current sheets were the HCS, with a true polarity reversal, or just localized current sheets. He found that 74% were encased in some type of high-β plasma sheet. Coupled with the remarkable finding of Szabo et al. [16], discussed in the next section, that most field reversals do not coincide with true polarity reversals, one can conclude that highβ plasma sheets are common properties of current sheets, most of which, however, are not the HCS. Another survey, currently underway, is assessing the probability of encountering a high-β plasma sheet at the HCS in 35 successive crossings of the global sector boundary late in the declining phase of the solar cycle, when the sector structure was well-ordered. Prelimi- High-β Plasma Sheet Variability Figure 1 illustrates the variability encountered when searching for the HPS as defined by high beta. Three true polarity reversals identified in suprathermal electron data are marked with dashed vertical lines. They align with reversals in the longitude angle φB of the magnetic field in the top panel, from the toward sector to the away sector (hatched area) and back again, 94 appears to be the middle of a sector, are not isolated islands of opposite polarity. Half result from fields turned back on themselves, and the remaining half are associated with interplanetary coronal mass ejections (ICMEs). Further, Kahler et al. [19] found that fields turned back on themselves constitute about 7% of data collected in the ecliptic plane at 1 AU and that the orientation of these fields borders on the ortho-Parkerspiral direction. Perhaps the most surprising result to come from studies using suprathermal electrons is the finding of Szabo et al. [16], mentioned in the previous section, that not only some but most field reversals lack true polarity reversals, reflecting the first aspect of the HCS dichotomy discussed in the second section. This finding strongly impacts conclusions drawn from earlier studies of the fine structure of the HCS, which treated every field reversal as an HCS crossing [e.g., 20, 21]. One might now conclude that the HCS is much simpler than previously thought. This conclusion would be premature, however, because it fails to take into account the second aspect of the HCS dichotomy, that not all true polarity reversals constitute HCS crossings. Sometimes the boundary between fields of true opposite polarity separates from the HCS, leaving patches of it current-free. As discussed below, what turns out to be simple is not the HCS but the polarity reversal boundary. nary results indicate that even under these optimal conditions the steady-state concept of a high-β-plasmasheet-encased HCS applies, at most, about half the time. A complementary survey covering a similar time period is assessing the probability that a pronounced high-β structure (hourly average of proton β > 10) is an HPS. Preliminary results indicate that most contain field reversals without true polarity reversals, supporting the idea that high-β plasma sheets are more closely associated with localized current sheets than with the HCS. High-β plasma sheets fall into the larger category of pressure balance structures, which cover a wide range of scale sizes [17]. In the range of minutes up to a few hours, a preliminary log-log histogram of the durations of events with proton β > 1 shows a straightline fall-off, consistent with turbulent cascades from convected plasma structures of solar origin [18]. Thus the high degree of variability in high-β plasma sheets is consistent with a strong presence of transient and turbulent structures. What is the HPS? The heliospheric community has yet to settle on what is meant by "heliospheric plasma sheet." As reviewed above, the term has been applied to structures with solar wind time scales ranging from minutes to days and with diagnostic parameters ranging from high density to low entropy to high β. Its meaning is commonly understood only in the most general sense as a sheath for the HCS, and at short time scales it often is not even that, either because it is missing or because the field reversal embedded in it is often not a true polarity reversal. Moreover, as a source boundary, it need not even contain a current sheet. Logically, since "HPS" is a steady-state concept, the term should apply to something that is always there, as proposed for the global-scale low-entropy regions between high-speed streams. But usage, not logic, prevails, and the term "slow wind" has already gained wide usage for that plasma regime. Current HPS usage seems to favor the small-scale high-β structures, but this may change in view of the increasing evidence of their variability and association with localized current sheets. In the long run, owing to these ambiguities, the term "HPS" may disappear from our vocabulary. Mismatched Field and Polarity Reversals In the search for high-β HPSs at successive sector boundary crossings reported in the previous section, one reason so few were found is that some cases were dismissed for lack of field reversals at the true polarity reversals, reflecting the second aspect of the HCS dichotomy. Figure 2 gives two examples. As in Figure 1, the dashed vertical lines in Figure 2 mark the true polarity reversals identified in the electron data. In contrast to Figure 1, however, they are not aligned with clear field reversals. In the top panel, there is no change at all in φB at the polarity reversal. The field stays in the away sector while the electron data give an incontrovertible signature of toward polarity. After about 8 hours, φB dips into the toward sector twice but remains primarily in the away sector until a total of 21 hours after the true polarity reversal. At that point φB clearly returns to the toward sector and stays there. Since the electron data continue to indicate toward polarity after that point, the two data sets are back in agreement after a 21-hour mismatch. The second panel of Figure 2 shows a similar pattern, this time with a 15-hour mismatch. In this case the field actually reverses at the true polarity reversal but then quickly returns to the away sector, although HELIOSPHERIC CURRENT SHEET Recent progress in understanding the structure of the heliospheric current sheet has been made primarily through the use of suprathermal electrons as polarity sensors. For example, Kahler et al. [3] showed that intrasector field reversals, those occurring in what 95 FIGURE 2. Same as top panel of Figure 1. Ticks mark hours, and double-headed arrows mark intervals between true polarity reversals and in situ field reversals. just barely. It hovers for hours around the orthoParker-spiral direction, as discussed above in general for fields that turn back on themselves [19], before moving back to the Parker spiral direction and then clearly reversing 15 hours after the true polarity reversal. Strictly speaking this case does not have a polarity reversal without a field reversal; but, in the larger context, the briefness of the return to the toward sector, the clear field reversal much later, and the similarity not only to the case in the top panel but to several other cases during the first half of 1995 argue for its inclusion as a case of mismatched field and polarity reversals. A complete analysis of these events will be published elsewhere. separates from the polarity reversal boundary and passes around the coil. What kind of structure can account for mismatched field and true polarity reversals? It must have fields turned back themselves and thus be transient. Figure 3 shows an example. A field line with away polarity coils back on itself so that the top portion of the coil locally points toward the Sun. It is thus parallel to the adjacent field lines with toward polarity so that no current I is required in that section of the polarity reversal boundary. On the other side of the coiled field line lie uncoiled field lines with the same away polarity but opposite direction to the top of the coil. Hence I must flow there to accommodate the local field reversal. The net effect is that the HCS is locally displaced from the polarity reversal boundary. Figure 3 thus demonstrates that not all field reversals without true polarity reversals are necessarily signatures of localized current sheets. Those that pair with polarity reversals that lack field reversals, a pairing that is required for current continuity, must be treated as the HCS. These must then be subtracted from the larger pool of field reversals without true polarity reversals before one can address the question of the degree to which the HCS is simpler than previously thought. For clarity Figure 3 depicts all fields aligned with the Parker spiral, more like the fields across the true polarity reversal in the top panel of Figure 2 than in the bottom panel. The hovering about the ortho-Parkerspiral direction in the bottom panel, characteristic of fields turned back on themselves, might be a signature of interchange reconnection in the Fisk model of footpoint circulation [22, N. Schwadron, private communication], a possibility that will be considered in a future publication. The configuration in Figure 3 is only one of several that can explain mismatched field and polarity reversals. For example, the coiled field line could be extended into a series of singly coiled field lines or into a flux rope, in which case the signature would result FIGURE 3. Magnetic configuration in which the reversal between field lines with toward (black) and away (gray) polarity is displaced from the local magnetic field reversal owing to a field line with away polarity that coils back on itself. The current I (gray band) in the HCS consequently 96 from a skimming trajectory. A trajectory through the heart of a flux rope inclined to the ecliptic plane and attached to the Sun at only one end will also give a signature of mismatched reversals [23]. All the field lines in a flux rope have a single polarity so that any true polarity change will be at its boundary. The field reversal, on the other hand, takes place gradually as a smooth rotation across the rope. In the case of a flux rope, the current of the HCS is distributed throughout the structure. Finally, when considered in three dimensions, mismatched reversals can result from interchange reconnection in the legs of ICMEs [24]. 2. 3. 4. 5. 6. 7. Heliospheric Polarity Reversal Sheet 8. While at the global scale the HCS can be considered as a boundary between field lines of opposite polarity, at the mesoscale this is not always true. Sometimes the current separates from that boundary, and sometimes the current extends well beyond it. The current flows where it must in order to satisfy the given magnetic field configuration, which can be complicated in transient structures. Discussing the noncoincidence of the HCS and the boundary across which the polarity of the magnetic field reverses is facilitated with the introduction of a new term, the "heliospheric polarity reversal sheet" or HPRS. Unlike the HCS, the HPRS is a true surface or sheet. It separates field lines which have either one polarity or the other, depending upon their direction as they leave the Sun. It is the sector boundary in the truest sense of that term, but unfortunately "sector boundary" is often used in a more general way. The familiar global view of the HCS as a twirling ballerina skirt [25] applies to the HPRS on all scales. 9. 10. 11. 12. 13. 14. 15. 16. 17. ACKNOWLEDGMENTS 18. 19. Preliminary results have been reported from ongoing research projects with collaborators S. W. Kahler, D. E. Larsen, and L. Kepko and students C. Huang and S. Lamassa. This research was supported by the National Science Foundation under grant ATM011970 and by the National Aeronautics and Space Administration under grant NAG5-10856. 20. 21. 22. 23. REFERENCES 1. 24. Crooker, N. U., G. L. Siscoe, S. Shodhan, D. F. Webb, J. T. Gosling, and E. J. Smith, J. Geophys. Res., 98, 93719381 (1993). 25. 97 Crooker, N. U., M. E. Burton, G. L. Siscoe, S. W. Kahler, J. T. Gosling, and E. J. Smith, J. Geophys. Res., 101, 24,331-24,341 (1996). Kahler, S. W., N. U. Crooker, and J. T. Gosling, J. Geophys. Res., 101, 24,373-24,382 (1996). Kahler, S., and R. P. Lin, Geophys. Res. Lett., 21, 15751578 (1994). Kahler, S., and R. P. Lin, Sol. Phys., 161, 183-195 (1995). Borrini, G., J. T. Gosling, S. J. Bame, W. C. Feldman, and J. M. Wilcox, J. Geophys. Res., 86, 4565-4573 (1981). Gosling, J. T., G. Borrini, J. R. Asbridge, S. J. Bame, W. C. Feldman, and R. T. Hansen, J. Geophys. Res., 86, 5438-5448 (1981). Burlaga, L. F., W. H. Mish, and Y. C. Whang, J. Geophys. Res., 95, 4247-4255 (1990). Burton, M. E., M. Neugebauer, N. U. Crooker, R. von Steiger, and E. J. Smith, J. Geophys. Res., 104, 99259932 (1999). Geiss, J., G. Gloeckler, and R. von Steiger, Space Sci. Rev., 72, 49-60 (1995). Neugebauer, M., P. C. Liewer, E. J. Smith, R. M. Skoug, and T. H. Zurbuchen, J. Geophys. Res.,in press (2002). Bavassano, B., R. Woo, and R. Bruno, Geophys. Res. Lett., 24, 1655-1658 (1997). Winterhalter, D., E. J. Smith, M. E. Burton, N. Murphy, and D. J. McComas, J. Geophys. Res., 99, 6667-6680 (1994). Crooker, N. U., M. E. Burton, E. J. Smith, J. L. Phillips, and A. Balogh, J. Geophys. Res., 101, 2467-2474 (1996). Coleman, A. D., Senior Thesis, Dept. Physics, MIT, Cambridge, MA (1998). Szabo, A., D. E. Larson, and R. P. Lepping, The heliospheric current sheet on small scale, in Solar Wind Nine, edited by S. Habbal et al. , New York, Amer. Inst. Phys., 1999, pp. 589-592. Burlaga, L. F., J. D. Scudder, L. W. Klein, and P. A. Isenberg, J. Geophys. Res., 95, 2229-2239 (1990). Roberts, D. A., J. Geophys. Res., 95, 1087-1090 (1990). Kahler, S. W., N. U. Crooker, and J. T. Gosling, J. Geophys. Res., 103, 20,603-20,612 (1998). Villante, U., R. Bruno, F. Mariani, L. F. Burlaga, and N. F. Ness, J. Geophys. Res., 84, 6641-6652 (1979). Behannon, K. W., F. M. Neubauer, and H. Barnstorf, J. Geophys. Res., 86, 3273-3287 (1981). Fisk, L. A., J. Geophys. Res., 101, 15,547-15,553 (1996). Crooker, N. U., A. H. McAllister, R. J. Fitzenreiter, J. A. Linker, D. E. Larson, R. P. Lepping, A. Szabo, J. T. Steinberg, A. J. Lazarus, Z. Mikic, and R. P. Lin, J. Geophys. Res., 103, 26,859-26,868 (1998). Crooker, N. U., J. T. Gosling, and S. W. Kahler, J. Geophys. Res., 107(2), 10.1029/2001JA000236 (2002). Smith, E. J., B. T. Tsurutani, and R. L. Rosenberg, J. Geophys. Res., 83, 717-724 (1978).
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