16,274 research outputs found
D-branes with Lorentzian signature in the Nappi-Witten model
Lorentzian signature D-branes of all dimensions for the Nappi-Witten string
are constructed. This is done by rewriting the gluing condition for
the model chiral currents on the brane as a well posed first order differential
problem and by solving it for Lie algebra isometries other than Lie algebra
automorphisms. By construction, these D-branes are not twined conjugacy
classes. Metrically degenerate D-branes are also obtained.Comment: 22 page
Inelastic displacement demands in steel structures and their relationship with earthquake frequency content parameters
Behaviour of combined channel/angle connections to tubular columns under monotonic and cyclic loading
University and family collaboration in substance abuse intervention in Nigeria: A private university case study
This paper reports a qualitative intervention research that utilized narrative inquiry instrument to explore the interface of substance abuse issues, disciplinary dilemmas and family involvement at a private university in Nigeria. Under the framework of the primary socialization theory, resultsshow that parental involvement, reactions and anticipated consequences were significant factors in substance abuse treatment and prevention among university students. The extended family also emerged as a protective factor for the development of substance abuse behavior amongst university students. This study presents the Family University Substance Abuse Treatment (FUST) as viable guidelines for a collaborative work with families of university students involved with substanceabuse. It is a response to the unique Nigerian dilemma of enrolling students in late adolescence into the adult environment of tertiary institutions and dealing with ensuing deviant behaviours such as substance abuse.Key Words: Family, socialization theory, private university, qualitative research, interventio
On acceleration of Krylov-subspace-based Newton and Arnoldi iterations for incompressible CFD: replacing time steppers and generation of initial guess
We propose two techniques aimed at improving the convergence rate of steady
state and eigenvalue solvers preconditioned by the inverse Stokes operator and
realized via time-stepping. First, we suggest a generalization of the Stokes
operator so that the resulting preconditioner operator depends on several
parameters and whose action preserves zero divergence and boundary conditions.
The parameters can be tuned for each problem to speed up the convergence of a
Krylov-subspace-based linear algebra solver. This operator can be inverted by
the Uzawa-like algorithm, and does not need a time-stepping. Second, we propose
to generate an initial guess of steady flow, leading eigenvalue and eigenvector
using orthogonal projection on a divergence-free basis satisfying all boundary
conditions. The approach, including the two proposed techniques, is illustrated
on the solution of the linear stability problem for laterally heated square and
cubic cavities
Response and component characterisation of semi-rigid connections to tubular columns under axial loads
The Radius of Metric Subregularity
There is a basic paradigm, called here the radius of well-posedness, which
quantifies the "distance" from a given well-posed problem to the set of
ill-posed problems of the same kind. In variational analysis, well-posedness is
often understood as a regularity property, which is usually employed to measure
the effect of perturbations and approximations of a problem on its solutions.
In this paper we focus on evaluating the radius of the property of metric
subregularity which, in contrast to its siblings, metric regularity, strong
regularity and strong subregularity, exhibits a more complicated behavior under
various perturbations. We consider three kinds of perturbations: by Lipschitz
continuous functions, by semismooth functions, and by smooth functions,
obtaining different expressions/bounds for the radius of subregularity, which
involve generalized derivatives of set-valued mappings. We also obtain
different expressions when using either Frobenius or Euclidean norm to measure
the radius. As an application, we evaluate the radius of subregularity of a
general constraint system. Examples illustrate the theoretical findings.Comment: 20 page
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