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2004/09/07 | 黑洞[Black Hole]
类别(Ω〖物理〗)
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发表于 17:02
A massive astrophysical object that is theorized to be created from the collapse of a
neutron star
. The gravitational forces are so strong in a black hole that they overcome neutron degeneracy
pressure
and, roughly speaking, collapse to a point (known as a singularity). Even light cannot escape the gravitational pull of a black hole within the black hole's so-called
Schwarzschild radius
.
Uncharged, zero
angular momentum
black holes are called
Schwarzschild black holes
. Uncharged nonzero
angular momentum
black holes are called
Kerr black holes
. Nonspinning charged black holes are called
Reissner-Nordström black holes
. Charged, spinning black holes are called
Kerr-Newman black holes
. The
black hole no hair theorem
shows that
mass
,
charge
, and
angular momentum
are the only properties which a black hole can possess.
<TABLE CELLPADDING=3 BORDER="1"> <TR><TD ALIGN="LEFT">type of black hole</TD> <TD ALIGN="LEFT"><a href="Mass.html">mass</a></TD> <TD ALIGN="LEFT"><a href="AngularMomentum.html">angular momentum</a></TD> <TD ALIGN="LEFT"><a href="Charge.html">charge</a></TD> </TR> <TR><TD ALIGN="LEFT"><a href="KerrBlackHole.html">Kerr black hole</a></TD> <TD ALIGN="LEFT"><i>M</i> > 0</TD> <TD ALIGN="LEFT"><i>J</i> > 0</TD> <TD ALIGN="LEFT"><i>Q</i> = 0</TD> </TR> <TR><TD ALIGN="LEFT"><a href="Kerr-NewmanBlackHole.html">Kerr-Newman black hole</a></TD> <TD ALIGN="LEFT"><i>M</i> > 0</TD> <TD ALIGN="LEFT"><i>J</i> > 0</TD> <TD ALIGN="LEFT"><IMG WIDTH="46" HEIGHT="29" ALIGN="MIDDLE" BORDER="0" SRC="http://scienceworld.wolfram.com/physics/bimg478.gif"></TD> </TR> <TR><TD ALIGN="LEFT"><a href="Reissner-NordstroemBlackHole.html">Reissner-Nordström black hole</a></TD> <TD ALIGN="LEFT"><i>M</i> > 0</TD> <TD ALIGN="LEFT"><i>J</i> = 0</TD> <TD ALIGN="LEFT"><IMG WIDTH="46" HEIGHT="29" ALIGN="MIDDLE" BORDER="0" SRC="http://scienceworld.wolfram.com/physics/bimg478.gif"></TD> </TR> <TR><TD ALIGN="LEFT"><a href="SchwarzschildBlackHole.html">Schwarzschild black hole</a></TD> <TD ALIGN="LEFT"><i>M</i> > 0</TD> <TD ALIGN="LEFT"><i>J</i> = 0</TD> <TD ALIGN="LEFT"><i>Q</i> = 0</TD> </TR> </TABLE>
[Ctrl+A 全部选择 提示:你可先修改部分代码,再按运行]
In 1965, R. Penrose proved the
singularity theorem
, which says that a singularity must reside inside every imploding star, and therefore every black hole. In 1969, Lifschitz, Khalatnikov, and Belinsky showed that tidal gravity oscillates chaotically near the singularity. They also found the particular type of singularity, now known as a
BKL singularity
. Black holes can pulsate, as was recognized by Press (1971). Over the next decade or so, the pulsations were shown to always be stable using perturbation methods. In 1973, S. Hawking showed that black holes radiate as if they have a
temperature
proportional to their surface gravity, and therefore evaporate over time. In 1974, Hawking proposed that black hole radiation laws were equivalent to
thermodynamic laws
e showed that the
entropy
is
(1)
where
A
is the surface area,
c
is the
speed of light
,
G
is the
gravitational constant
,
and is
h-bar
.
Tidal forces at the horizon are smaller for larger black holes. They are given by
(2)
where
C
is the circumference around the black hole at the given position. There are no circular orbits with radii less than
times the horizon circumference. Spinning black holes can store up to 29% of their energy as spin energy. When a spherical, electrically charges star implodes to form a black hole, the star and other objects falling into the black hole can travel from the hole's interior to another
universe
.However, this conclusion breaks down with the small perturbations which always exist.
The two body problem of
general relativity
(Einstein and Rosen 1935) is still unsolved. It cannot be treated analytically. The first numerical solution of the head-on collision of two black holes of equal mass was obtained by Smarr (1979), and Matzner
et al
. (1995) determined the details of the coalescence.
Two
black holes
of mass M each orbiting each other will coalesce after time
(3)
(Misner
et al
. 1973, equation 36.17b).
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