Nuclear astrophysics theory for RIA
MANIFESTO
Nuclear astrophysics is a truly interdisciplinary
field, combining astronomical observation and astrophysical modeling
with nuclear physics measurements and theory. The demands on nuclear
theory span nearly the entire field of nuclear physics, from the
description of low-energy reactions over the global modeling of
nuclear properties to the predictions of exotic states of nuclear
matter. However, it will be impossible to experimentally determine all
nuclear information needed. Hence, theory is essential to fill in the
blanks and to correct measured quantities for effects of the stellar
environment (screening, finite temperature, etc.). Theory is also of
importance to extract required information from indirect measurements
and, last but not least, to guide the experimental program at the
rare-isotope facilities by identifying the astrophysically crucial
experiments.
During their hydrostatic lives, stars generate
energy by nuclear reactions. The most effective energies (the Gamow
energy) at which these reactions occur in stars are so low that a
direct measurement of the required cross sections is usually not
possible, and data taken at higher energies have to be extrapolated to
the Gamow energy. To reduce the uncertainty inherent in such
extrapolations improved nuclear reaction models have to be developed,
making use of the recent advances in nuclear structure theory. Some of
the experimental low-energy cross sections are enhanced by screening
effects due to the electrons present in target and/or projectile. A
better understanding of such effects has to be developed to
remove the screening contaminations from the data.
For massive stars, the nuclear ashes produced during the hydrostatic
burning stages are ejected out of the star's interior in supernova
explosions. Despite impressive progress in supernova modeling, current
computer simulations fail to explode. While an improved description of
multidimensional effects (like convection, magnetic fields, rotation...)
are needed in the models, there is also a quest for improved nuclear
physics input. This includes improved descriptions of stellar
weak-interaction rates, neutrino-nucleus reactions, the supernova
equation of state (EoS) and neutrino opacities of dense and hot matter.
These requirements can only be met by developing accurate nuclear
structure theory and corresponding computational capability which can
account for the relevant correlations among nucleons in the respective
supernova environment.
For a wide range of core-collapse supernovae, a neutron star (or
pulsar) is left behind after the explosion. Such neutron stars (can)
serve as laboratory for nuclear physics at extreme conditions in
density and isospin. At the birth of the neutron star the matter is
also quite hot and for a reliable description of the cooling phase
calculations of the EoS and the neutrino opacities have to be
improved by using more realistic strong interactions which, in
particular, include the tensor correlations among nucleons and by
accounting for the in-medium renormalization of the weak
interaction. Improved theory that can accurately calculate and predict
nuclear masses, in particular, at large neutron to proton ratios, are
needed for a reliable description of the outer crust of a neutron star
and its matter composition, which is essential for the correct
interpretation of surface temperature data of cooling neutron stars,
obtained from X-ray observations. More reliable nuclear interactions
and more precise many-body methods are required to describe the inner
crust of the neutron star. The core EoS is essential for the
determination of the maximum mass of neutron stars. Current theories
have to be improved by considering 3-body and, possibly, 4-body forces
and relativistic effects as well as the role of hyperons in the core
EoS.
The elements in the Universe with A > 60 are made by the neutron
capture reactions, one half in the s-process during stellar He burning
on a time scale slow compared to beta-decay and the other half by the
r-process, a sequence of rapid neutron captures interrupted by
beta-decays. For the s-process, neutron capture cross sections
constitute the essential nuclear input, including capture on radioactive
nuclei, and give rise to branchings in the reaction path. Although
the actual astrophysical r-process site is not yet known, there is
general agreement that the r-process has to occur under explosive
conditions (supernovae, neutron star mergers) where a large amount of
neutrons is available for a short time. As the r-process path runs
through extremely neutron rich nuclei, far away from the valley of
stability, most properties of the nuclei on the r-process path are not
known experimentally and have to be calculated. The most important
nuclear ingredients in r-process simulations are neutron separation
energies (masses), half-lives, fission probabilities for the heaviest
nuclei to include possible recycling and, after freeze-out, neutron
capture cross sections. Similarly, description of the p-process, which
accounts for the rare proton rich isotopes, requires a comprehensive
set of (gamma,n), (gamma,alpha), and (gamma,p) cross sections and of
the respective data for the inverse reactions. To derive such
ingredients for these nucleosynthesis processes global nuclear models
with reliability at extreme neutron-to-proton ratios are needed. As
these ingredients have been so far derived from empirical models, the
next step is now to determine them from microscopic models which are
globally applicable, are based on well-controlled and understood
nucleon-nucleon interactions and take relevant correlations among
nucleons into account.
Explosive hydrogen burning occurs in certain binary systems when there
is mass accretion from a companion star on a compact object. The
relevant nuclear processes are proton- and alpha-induced reactions
running through proton-rich nuclei far from stability. Often, the
relevant rates are determined by a few individual nuclear states. This
prohibits the application of statistical models. Only in a few
instances direct measurements of reaction cross sections are possible.
Therefore nuclear reliable theory is needed to extract information from
indirect measurements (Coulomb dissociation, transfer reactions etc.)
or to supply the required information (e.g. energy levels and spins,
spectroscopic factors etc.) whenever data are not available. In x-ray
bursters the reaction flow to higher masses is hindered by certain
waiting point nuclei like Ge-64, Se-68, and Kr-72 where beta
half-lives are long and proton captures lead to unbound compound nuclei.
Here modern 3-body models, as developed for halo nuclei, have to be
employed to determine whether these waiting points can be bridged by
sequential 2-proton captures. Modern nuclear structure theory is needed
to determine the changes of nuclear properties due to the stellar
environment, e.g. stellar half-lives due to thermal population of
excited nuclear levels.