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2004/11/30 | 儒略日[Julian Date]
类别(¤〖天文〗)
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发表于 12:54
The number of days since noon on January 1, -4712, i.e., January 1, 4713
BC
(Seidelmann 1992). It was proposed by J. J.
Scaliger
in 1583, so the name for this system derived from Julius
Scaliger
,not Julius Caesar.
Scaliger
defined Day One was as a day when three calendrical cycles converged. The first cycle was the 28 year period over which the Julian calendar repeats days of the week (the so-called
solar number
). After 28 years, all the dates fall on the same days of the week, so one need only buy 28 calendars. (Note that since the Gregorian calendar was adopted the calendar now takes 400 years to repeat.) The second was the 19 year
golden number
cycle over which phases of the moon almost land on the same dates of the year. The third cycle was the 15 year ancient Roman tax cycle of Emperor Constantine (the so-called
indiction
).
Scaliger
picked January 1, 4713
BC
on the
Julian calendar
as Day One. The three cycles coincide every 7980 years (Tøndering).
The following table gives the Julian date for the "zeroth" of each month at 0
UT
. So add
to get the Julian date of a given day D of the month at a given time
<DIV ALIGN="CENTER"> <TABLE CELLPADDING=3 BORDER="1"> <TR><TD ALIGN="LEFT">Month</TD> <TD ALIGN="LEFT">1997</TD> <TD ALIGN="LEFT">1998</TD> <TD ALIGN="LEFT">1999</TD> <TD ALIGN="LEFT">2000</TD> </TR> <TR><TD ALIGN="LEFT">January</TD> <TD ALIGN="LEFT">245 0448.5</TD> <TD ALIGN="LEFT">245 0813.5</TD> <TD ALIGN="LEFT">245 1178.5</TD> <TD ALIGN="LEFT">245 1543.5</TD> </TR> <TR><TD ALIGN="LEFT">February</TD> <TD ALIGN="LEFT">245 0479.5</TD> <TD ALIGN="LEFT">245 0844.5</TD> <TD ALIGN="LEFT">245 1209.5</TD> <TD ALIGN="LEFT">245 1574.5</TD> </TR> <TR><TD ALIGN="LEFT">March</TD> <TD ALIGN="LEFT">245 0507.5</TD> <TD ALIGN="LEFT">245 0872.5</TD> <TD ALIGN="LEFT">245 1237.5</TD> <TD ALIGN="LEFT">245 1603.5</TD> </TR> <TR><TD ALIGN="LEFT">April</TD> <TD ALIGN="LEFT">245 0538.5</TD> <TD ALIGN="LEFT">245 0903.5</TD> <TD ALIGN="LEFT">245 1268.5</TD> <TD ALIGN="LEFT">245 1634.5</TD> </TR> <TR><TD ALIGN="LEFT">May</TD> <TD ALIGN="LEFT">245 0568.5</TD> <TD ALIGN="LEFT">245 0933.5</TD> <TD ALIGN="LEFT">245 1298.5</TD> <TD ALIGN="LEFT">245 1664.5</TD> </TR> <TR><TD ALIGN="LEFT">June</TD> <TD ALIGN="LEFT">245 0599.5</TD> <TD ALIGN="LEFT">245 0964.5</TD> <TD ALIGN="LEFT">245 1329.5</TD> <TD ALIGN="LEFT">245 1695.5</TD> </TR> <TR><TD ALIGN="LEFT">July</TD> <TD ALIGN="LEFT">245 0629.5</TD> <TD ALIGN="LEFT">245 0994.5</TD> <TD ALIGN="LEFT">245 1359.5</TD> <TD ALIGN="LEFT">245 1725.5</TD> </TR> <TR><TD ALIGN="LEFT">August</TD> <TD ALIGN="LEFT">245 0660.5</TD> <TD ALIGN="LEFT">245 1025.5</TD> <TD ALIGN="LEFT">245 1390.5</TD> <TD ALIGN="LEFT">245 1756.5</TD> </TR> <TR><TD ALIGN="LEFT">September</TD> <TD ALIGN="LEFT">245 0691.5</TD> <TD ALIGN="LEFT">245 1056.5</TD> <TD ALIGN="LEFT">245 1421.5</TD> <TD ALIGN="LEFT">245 1787.5</TD> </TR> <TR><TD ALIGN="LEFT">October</TD> <TD ALIGN="LEFT">245 0721.5</TD> <TD ALIGN="LEFT">245 1086.5</TD> <TD ALIGN="LEFT">245 1451.5</TD> <TD ALIGN="LEFT">245 1817.5</TD> </TR> <TR><TD ALIGN="LEFT">November</TD> <TD ALIGN="LEFT">245 0752.5</TD> <TD ALIGN="LEFT">245 1117.5</TD> <TD ALIGN="LEFT">245 1482.5</TD> <TD ALIGN="LEFT">245 1848.5</TD> </TR> <TR><TD ALIGN="LEFT">December</TD> <TD ALIGN="LEFT">245 0782.5</TD> <TD ALIGN="LEFT">245 1147.5</TD> <TD ALIGN="LEFT">245 1512.5</TD> <TD ALIGN="LEFT">245 1878.5</TD> </TR> </TABLE> </DIV>
[Ctrl+A 全部选择 提示:你可先修改部分代码,再按运行]
Formulas for computing the Julian Date from year, month, and day in the
Julian
and
Gregorian calendars
are given below. Let
denote the
integer part
(sometimes known in mathematical circles as the
floor function
), let
Y
be the year,
M
the month number (1=January, 2=February, etc.),
D
the day of the month, and
UT
the
universal time
.
For
all
AD
dates in the
Gregorian calendar
,
(1)
For
Gregorian calendar
dates 1901-2099, the formula can be simplified to
(2)
(Danby 1988, p. 207; Sinnott 1991, p. 183).
For
Julian calendar
dates with either negative (
BC
) or positive (
AD
),
(3)
and for positive (
AD
)
Julian calendar
dates only,
(4)
(Sinnott 1991).
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