Published in WGN, the Journal of IMO 26:4, p. 161-165 (1998)
Sana'a Abdo (ABDSA, 2h02), Mohammad Al-Alwanew (ALAMO, 4h50), Ramez Al-Mualla (ALMRA, 3h20), Ahmad Al-Niamat (ALNAH, 4h67), Joseph D. Assmus (ASSJO, 2h42), Lance Benner (BENLA, 4h17), Orlando Benítez Sánchez (BENOR, 2h10), Nikola Biliskov (BILNI, 1h67), Matthew Collier (COLMA, 0h96), Hani Dalee (DALHA, 4h27), Mark Davis (DAVMA, 4h00), Peter Detterline (DETPE, 1h08), German Dominguez Delmas (DOMGE, 1h42), Yosinori Fuyube (FUYYO, 0h50), Slaven Garaj (GARSL, 0h67), George W. Gliba (GLIGE, 2h00), Roberto Gorelli (GORRO, 2h67), Lew Gramer (GRALE, 7h94), Robin Gray (GRARO, 0h75), Wayne T. Hally (HALWA, 2h55), Joost Hartman (HARJS, 4h75), Takema Hashimoto (HASTA, 10h55), Roberto Haver (HAVRO, 2h59), Robert Hays (HAYRO, 1h00), David Hernandez (HERDA, 3h15), Dave Hostetter (HOSDA, 1h54), Oomi Iiyama (IIYOO, 3h99), Daiyu Ito (ITODA, 4h71), Kiyoshi Izumi (IZUKI, 1h00), Carl Johannink (JOHCA, 2h08), Niladri Kar (KARNI, 7h41), Kevin Kilkenny (KILKE, 2h03), Marco Langbroek (LANMA, 6h14), Vladimir Lukic (LUKVL, 1h00), Robert Lunsford (LUNRO, 9h49), Katuhiko Mameta (MAMKA, 13h00), Pierre Martin (MARPI, 0h58), Takuya Maruyama (MARTA, 3h43), Antonio Martinez (MARTI, 2h34), Koen Miskotte (MISKO, 8h51), Hidekatu Mizoguchi (MIZHI, 0h73), Sirko Molau (MOLSI, 4h03), Koji Naniwada (NANKO, 1h33), Jos Nijland (NIJJO, 5h40), Markku Nissinen (NISMA, 1h04), Mohammad Odeh (ODEMO, 4h89), Ibrahim Odwan (ODWIB, 4h09), Masayuki Oka (OKAMA, 5h84), Kazuhiro Osada (OSAKA, 10h00), Toru Sagayama (SAGTO, 1h72), Mitsue Sakaguchi (SAKMI, 3h64), Javier Sanchez (SANJA, 2h22), Koetu Sato (SATKO, 1h83), Tomoko Sato (SATTM, 0h50), René Scurbecq (SCURE, 1h23), Miguel Serra Martin (SERMI, 2h93), Hiroyuki Sioi (SIOHI, 4h00), James N. Smith (SMIJN, 3h92), Enrico Stomeo (STOEN, 0h46), Máximo Svárez Tejera (SVAMX, 2h03), Richard Taibi (TAIRI, 3h55), Kazumi Terakubo (TERKA, 0h50), Masayuki Toda (TODMA, 3h00), Robert Togni (TOGRO, 2h41), Michael Toomey (TOOMI, 2h96), Josep M. Trigo Rodriguez (TRIJO, 5h09), Anne van Weerden (VANAE, 2h43), Frans van Loo (VANFA, 1h50), Maarten Vanleenhove (VANMT, 1h75), Ilkka Yrjölä (YRJIL, 1h05), George Zay (ZAYGE, 5h48), Goran Zgrablic (ZGRGO, 2h40)
Figure 1: Population index r versus solar longitude for the 1997 Leonid return. From 235.0°-235.3° the magnitude data were binned in intervals of 0.06° and shifted in steps of 0.03°. From 235.3° onwards, the binning windows were 0.2° wide and shifted by 0.1°.
Since
sufficient magnitude estimates were made in 1997, a complete
r-profile can be constructed during the principle activity period of
the shower; the graph is shown in Figure 1.
The initial values for r are consistent with the longer-term
average for the shower near 2.0. The values between
lambda=235.0° and lambda=235.15° (equinox 2000.0
throughout this paper) are in the range 1.8-2.1, and are very similar
to the profile from 1996. The large increase at
lambda=235.17° is at precisely the same location as a
similar (though smaller) increase recorded in 1996 [2]. However, the
large error margin associated with this particular datum implies that
this is only a probable concordance with the 1996 profile. Within
error, however, the value of r does clearly increase between
lambda=235.08° and lambda=235.17° as in
1996; it is the magnitude of the increase which is most uncertain.
Unfortunately, the remainder of the Leonid interval is only
modestly covered by magnitude estimates, particularly as no
magnitudes are reported from eastern Asian longitudes, and the
most consistent value for r from lambda=235.3° onward is
near 2.3. Curiously, these are higher (within error) as compared to
the same intervals in 1996 and the longer-term average. It might be
argued that, on the one hand, observers were able to estimate a
resonable limiting magnitude under the Full-Moon conditions (as can be
seen from the reasonable ZHRs), but systematically underestimated
meteor magnitudes on the other hand (i.e., making them fainter). This
may occur since observers do not always compare a meteors appearance
with a star of similar brightness. Instead, judgements like
``relatively faint'' might have been converted into a magnitude
estimate as if under better sky conditions, making a magnitude +3 or
+4 meteor a full magnitude fainter.
Figure 2: The ZHR versus solar longitude for the 1997 Leonid return. Observations were binned in windows of 0.06° size from lambda=235.0° to lambda=235.3° and smoothed in steps of 0.03°, while from lambda=235.3° to lambda=235.6°, the binning intervals were 0.2° wide and the steps used were 0.1°. For all intervals after sol=235.6°, the bins were 1.0° wide and stepped at 0.5° intervals.
| Author | Peak | Time (UT) | Peak ZHR |
|---|---|---|---|
| Jenniskens, 1996 [7] | 235.34° | 21h30m | 10 000 |
| Yeomans, 1998 [8] | 235.26° | 19h40m | 200-5000 |
| Brown et al., 1998 [6] | 235.24° | 18h50m | 1000-10 000 |
| Kresak, 1993 [9] | 234.8° | 08h30m | 10 000 |
From the analysis of each of the returns in 1995, 1996, and 1997
[2,3], a period of transient activity has been noted in each of
these years. The peak ZHR values and location in 1995 are most
uncertain (ZHR~50 and peak near sol=235.0°), while a
clear outburst feature was noted in 1996 near sol=235.16° with a
peak ZHR of 90. The present analysis suggests another ``early''
peak near sol=235.22° with a peak ZHR approaching 100. In all cases,
the trend appears to be for the peaks to be shifting closer to the
nodal longitude of 55P/Tempel-Tuttle (Omega=235.26°) in the few
years immediately before the comet reaches perihelion. The most
reliably determined of these peaks (that from 1996) is also at the
same longitude as the 1966 meteor storm.
On general dynamical grounds, it is expected that any meteor storm
in 1998 will occur near the time of the comet's nodal passage [4].
From the recorded Leonid meteor storms over the last 200 years,
there is a clear trend whereby the strongest storms occur closest
to the cometary node. Curiously, the 6 largest storms all peaked
0.5-2 hours after the nodal longitude of the comet [5].
The most recent numerical modeling results suggest that, if a
storm occurs in 1998, it will likely do so within 0.5 hours of
the nodal passage (specifically somewhat before the time of the
passage) [6]. The most recent predictions for 1998 are summarized
in Table 1, along with estimates of the peak ZHR where these have
been given.
[1] P. Brown, R. Arlt: Bulletin 11 of the International Leonid Watch: First Results of the 1997 Leonids. WGN 26:1, 1998, pp. 11-12
[2] P. Brown, R. Arlt: Bulletin 10 of the International Leonid Watch: Final Results of the 1996 Leonid Maximum. WGN 25:5, 1997, pp. 210-214
[3] P. Brown: Bulletin 8 of the International Leonid Watch. WGN 24:5, 1996, pp. 139-141
[4] D.k. Yeomans, K.K. Yau, P.R. Weissman: The Impending Appearance of Comet Tempel-Tuttle and the Leonid Meteors. Icarus 124, 1996, pp. 407-413
[5] P. Brown: The Leonid Meteoroid Stream: Historical Visual Observations. submitted 1998
[6] P. Brown, J. Jones, K.J. Ellis, W.K. Hocking, A.R. Webster, R.L. Hawkes: Recent Observations and Modelling of the Leonid Meteoroid Stream. AIAA Leonid Storm Hazard Conference Manhatten Beach, CA., April 27, 1998
[7] P. Jenniskens: Meteor Stream Activity. III. Measurement of the First in a New Series of Leonid Outburst. Meteoritics and Planetary Science 31, 1996, pp. 177
[8] D.K. Yeomans: Comet 55P/Tempel-Tuttle and the Leonid Meteors. AIAA Leonid Storm Hazard Conference. Manhattan Beach, CA., April 27, 1998
[9] L. Kresák: Meteor Storms. In Meteoroids and their Parent Bodies J. Stohl, I.P. Williams, eds., 1993, pp. 147-157