93 research outputs found
A Bayesian-Influence Model for Error Probability Analysis of Combine Operations in Harvesting
Harvesting is one of the most important agricultural operations because it captures the value from the entire cropping season. In modern agriculture, grain harvesting has been mechanized through the combine harvester. A combine harvester enables highly productive crop harvesting. Combine harvesting performance depends on the highly variable skill of combine operators and associated operator error. An approach was developed to analyze the risk of the combine harvesting operation as it relates to operator error. Specifically, a risk analysis model was built based on a task analysis from operator interviews and estimates of the probability of operator error. This paper employs a Bayesian approach to assess risks in combine operation. This approach applies a Bayesian Belief Network to agriculture operations, which represents a new application for this risk analysis tool. Sensitivity analysis of different errors and operator skill levels was also performed. The preliminary results indicate that a reduction of human operator action errors can substantially improve the outcomes of the human-machine interaction
Cluster Algorithms for Quantum Impurity Models and Mesoscopic Kondo Physics
Nanoscale physics and dynamical mean field theory have both generated
increased interest in complex quantum impurity problems and so have focused
attention on the need for flexible quantum impurity solvers. Here we
demonstrate that the mapping of single quantum impurity problems onto
spin-chains can be exploited to yield a powerful and extremely flexible
impurity solver. We implement this cluster algorithm explicitly for the
Anderson and Kondo Hamiltonians, and illustrate its use in the ``mesoscopic
Kondo problem''. To study universal Kondo physics, a large ratio between the
effective bandwidth and the temperature is required; our
cluster algorithm treats the mesoscopic fluctuations exactly while being able
to approach the large limit with ease. We emphasize that the
flexibility of our method allows it to tackle a wide variety of quantum
impurity problems; thus, it may also be relevant to the dynamical mean field
theory of lattice problems.Comment: 4 pages, 3 figure
Superconductivity and antiferromagnetism in a hard-core boson spin-1 model in two dimensions
A model of hard-core bosons and spin-1 sites with single-ion anisotropy is
proposed to approximately describe hole pairs moving in a background of
singlets and triplets with the aim of exploring the relationship between
superconductivity and antiferromagnetism. The properties of this model at zero
temperature were investigated using quantum Monte Carlo techniques. The most
important feature found is the suppression of superconductivity, as long range
coherence of preformed pairs, due to the presence of both antiferromagnetism
and excitations. Indications of charge ordered and other phases are
also discussed.Comment: One figure, one reference, adde
Universal scaling at field-induced magnetic phase transitions
We study field-induced magnetic order in cubic lattices of dimers with
antiferromagnetic Heisenberg interactions. The thermal critical exponents at
the quantum phase transition from a spin liquid to a magnetically ordered phase
are determined from Stochastic Series Expansion Quantum Monte Carlo
simulations. These exponents are independent of the interdimer coupling ratios,
and converge to the value obtained by considering the transition as a
Bose-Einstein condensation of magnons, alpha_(BEC) = 1.5. The scaling results
are of direct relevance to the spin-dimer systems TlCuCl_3 and KCuCl_3, and
explain the broad range of exponents reported for field-induced ordering
transitions.Comment: 4 pages, 4 eps-figure
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