After a star completes the
oxygen burning process, its core is composed primarily of silicon and sulfur. If it has sufficiently high mass, it further contracts until its core reaches temperatures in the range of 2.7–3.5 billion
K (). At these temperatures, silicon and other isotopes suffer photoejection of nucleons by energetic thermal photons () ejecting especially alpha particles (He). In these physical circumstances of rapid opposing reactions, namely alpha-particle capture and photo ejection of alpha particles, the abundances are not determined by alpha-particle-capture cross sections; rather they are determined by the values that the abundances must assume in order to balance the speeds of the rapid opposing-reaction currents. Each abundance takes on a
stationary value that achieves that balance. This picture is called
nuclear quasiequilibrium. Many computer calculations, for example, using the numerical rates of each reaction and of their reverse reactions have demonstrated that quasiequilibrium is not exact but does characterize well the computed abundances. Thus, the quasiequilibrium picture presents a comprehensible picture of what actually happens. It also fills in an uncertainty in Hoyle's 1954 theory. The quasiequilibrium buildup shuts off after Ni because the alpha-particle captures become slower whereas the photo ejections from heavier nuclei become faster. Non-alpha-particle nuclei also participate, using a host of reactions similar to : Ar + neutron Ar + photon and its inverse which set the stationary abundances of the non-alpha-particle isotopes, where the free densities of protons and neutrons are also established by the quasiequilibrium. However, the abundance of free neutrons is also proportional to the excess of neutrons over protons in the composition of the massive star; therefore the abundance of Ar, using it as an example, is greater in ejecta from recent massive stars than it was from those in early stars of only H and He; therefore Cl, to which Ar decays after the nucleosynthesis, is called a "secondary isotope". In interest of brevity, the next stage, an intricate photo-disintegration rearrangement, and the nuclear quasiequilibrium that it achieves, are referred to as
silicon burning. The silicon burning in the star progresses through a temporal sequence of such nuclear quasiequilibria in which the abundance of Si slowly declines and that of Ni slowly increases. This amounts to a nuclear abundance change 2 Si ≫ Ni, which may be thought of as silicon burning into nickel ("burning" in the nuclear sense). The entire silicon-burning sequence lasts about one day in the core of a contracting massive star and stops after Ni has become the dominant abundance. The final explosive burning caused when the supernova shock passes through the silicon-burning shell lasts only seconds, but its roughly 50% increase in the temperature causes furious nuclear burning, which becomes the major contributor to nucleosynthesis in the mass range . After the final Ni stage, the star can no longer release energy via nuclear fusion, because a nucleus with 56 nucleons has the lowest
mass per
nucleon of all the elements in the sequence. The next step up in the alpha-particle chain would be Zn. However Zn has slightly
more mass per nucleon than Ni, and thus would require a thermodynamic energy
loss rather than a
gain as happened in all prior stages of nuclear burning. Ni (which has 28 protons) has a
half-life of 6.02 days and decays via
β decay to Co (27 protons), which in turn has a half-life of 77.3 days as it decays to Fe (26 protons). However, only minutes are available for the Ni to decay within the core of a massive star. This establishes Ni as the most abundant of the radioactive nuclei created in this way. Its radioactivity energizes the late
supernova light curve and creates the pathbreaking opportunity for gamma-ray-line astronomy. See
SN 1987A light curve for the aftermath of that opportunity. Clayton and Meyer have recently generalized this process still further by what they have named
the secondary supernova machine, attributing the increasing radioactivity that energizes late supernova displays to the storage of increasing Coulomb energy within the quasiequilibrium nuclei called out above as the quasiequilibria shift from primarily Si to primarily Ni. The visible displays are powered by the decay of that excess Coulomb energy. During this phase of the core contraction, the potential energy of gravitational compression heats the interior to roughly three billion kelvins, which briefly maintains pressure support and opposes rapid core contraction. However, since no additional heat energy can be generated via new fusion reactions, the final unopposed contraction rapidly accelerates into a collapse lasting only a few seconds. At that point, the central portion of the star is crushed into either a
neutron star or, if the star is massive enough, into a
black hole. The outer layers of the star are blown off in an explosion triggered by the outward moving supernova shock, known as a
Type II supernova whose displays last days to months. The escaping portion of the supernova core may initially contain a large density of free neutrons, which may synthesize, in about one second while inside the star, roughly half of the elements in the universe that are heavier than iron via a rapid neutron-capture mechanism known as the
r-process. See below. == Nuclides synthesized ==