1,146 research outputs found
Realization of a Resonant Fermi Gas with a Large Effective Range
We have measured the interaction energy and three-body recombination rate for
a two-component Fermi gas near a narrow Feshbach resonance and found both to be
strongly energy dependent. Even for deBroglie wavelengths greatly exceeding the
van der Waals length scale, the behavior of the interaction energy as a
function of temperature cannot be described by atoms interacting via a contact
potential. Rather, energy-dependent corrections beyond the scattering length
approximation are required, indicating a resonance with an anomalously large
effective range. For fields where the molecular state is above threshold, the
rate of three-body recombination is enhanced by a sharp, two-body resonance
arising from the closed-channel molecular state which can be magnetically tuned
through the continuum. This narrow resonance can be used to study strongly
correlated Fermi gases that simultaneously have a sizeable effective range and
a large scattering length.Comment: to appear in Phys. Rev. Let
Three-body recombination in a three-state Fermi gas with widely tunable interactions
We investigate the stability of a three spin state mixture of ultracold
fermionic Li atoms over a range of magnetic fields encompassing three
Feshbach resonances. For most field values, we attribute decay of the atomic
population to three-body processes involving one atom from each spin state and
find that the three-body loss coefficient varies by over four orders of
magnitude. We observe high stability when at least two of the three scattering
lengths are small, rapid loss near the Feshbach resonances, and two unexpected
resonant loss features. At our highest fields, where all pairwise scattering
lengths are approaching , we measure a three-body loss
coefficient and a trend
toward lower decay rates for higher fields indicating that future studies of
color superfluidity and trion formation in a SU(3) symmetric Fermi gas may be
feasible
A Global Semi-Analytic Model of the First Stars and Galaxies Including Dark Matter Halo Merger Histories
We present a new self-consistent semi-analytic model of the first stars and
galaxies to explore the high-redshift () Population III (PopIII) and
metal-enriched star formation histories. Our model includes the detailed merger
history of dark matter halos generated with Monte Carlo merger trees. We
calibrate the minimum halo mass for PopIII star formation from recent
hydrodynamical cosmological simulations that simultaneously include the
baryon-dark matter streaming velocity, Lyman-Werner (LW) feedback, and
molecular hydrogen self-shielding. We find that the resulting star formation
rate density (SFRD) is dramatically increased compared to calibrations based on
previous simulations (e.g., the PopIII SFRD is over two orders of magnitude
higher at ). We evaluate the effect of the halo-to-halo scatter
in this critical mass and find that it increases the PopIII stellar mass
density by a factor of at . Additionally, we assess the
impact of various semi-analytic/analytic prescriptions for halo assembly and
star formation previously adopted in the literature. For example, we find that
models assuming smooth halo growth computed via abundance matching predict
SFRDs similar to the merger tree model for our fiducial model parameters, but
that they may underestimate the PopIII SFRD in cases of strong LW feedback.
Finally, we simulate sub-volumes of the Universe with our model both to
quantify the reduction in total star formation in numerical simulations due to
a lack of density fluctuations on spatial scales larger than the simulation
box, and to determine spatial fluctuations in SFRD due to the diversity in halo
abundances and merger histories.Comment: Submitted to ApJ -- 21 Pages, 9 Figure
Students’ Experience of Family Counseling Role-Play with Developmental Considerations
A need exists to explore student experiences with pedagogical approaches, particularly those commonly used in counselor education such as role-play. Nine counselors-in-training (CITs) who participated in a semester-long family counseling role-play shared their experiences with the pedagogical approach. Through semi-structured interview protocol, we explored CITs’ lived experience and meaning-making with the learning strategy. Existing literature denotes that cognitive complexity influences how CITs make sense of their experiences. As such, cognitive complexity scores, rooted in Perry’s intellectual development model, are provided for each participant. Data were analyzed using transcendental phenomenology, which resulted in three superordinate themes: impact of class structure, increased confidence, and gained meta-awareness. Findings suggest the value of role-play as a pedagogical strategy for counselors-in-training of various cognitive developmental levels
MULTISCALE MATRIX-FRACTURE TRANSFER FUNCTIONS FOR NATURALLY FRACTURED RESERVOIRS USING AN ANALYTICAL, INFINITE CONDUCTIVITY, DISCRETE FRACTURE MODEL
Fracture matrix transfer functions have long been recognized as tools in modelling naturally fractured reservoirs. If a significant degree of fracturing is present, models involving single matrix blocks and matrix block distributions become relevant. However, this captures only the largest fracture sets and treats the matrix blocks as homogeneous, though possibly anisotropic. Herein, we produce the steady and transient baseline solutions for depletion for such models. Multiscale models pass below grid scale information to the larger scale system with some numerical cost. Instead, for below block scale information, we take the analytic solution to the Diffusivity Equation for transient inflow performance of wells of arbitrary trajectory, originally developed for Neumann boundary conditions, and recast it for Dirichlet boundaries with possible internal fractures of variable density, length, and orientation. As such, it represents the analytical solution for a heterogeneous matrix block surrounded by a constant pressure sink, we take to be the primary fracture system. Instead of using a constant rate internal boundary condition on a fracture surrounded by matrix, we segment the fracture and, through imposed material balance, force the internal complex fracture feature to be a constant pressure element with net zero flux. In doing so, we create a representative matrix block with infinite conductivity subscale fractures that impact the overall drainage into the surrounding fracture system. We vary the internal fracture structure and delineate sensitivity to fracture spacing and extent of fracturing. We generate the complete transient solution, enabling new well test interpretation for such systems in characterization of block size distributions or extent of below block-scale fracturing. The initial model for fully-penetrating fractures can be extended to 3D, generalized floating fractures of arbitrary inclination, and internal complex fracture networks
Epistemic Schmagency?
Constructivist approaches in epistemology and ethics offer a promising account of normativity. But constructivism faces a powerful Schmagency Objection, raised by David Enoch. While Enoch’s objection has been widely discussed in the context of practical norms, no one has yet explored how the Schmagency Objection might undermine epistemic constructivism. In this paper, I rectify that gap. First, I develop the objection against a prominent form of epistemic constructivism, Belief Constitutivism. Belief Constitutivism is susceptible to a Schmagency Objection, I argue, because it locates the source of normativity in the belief rather than the agent. In the final section, I propose a version of epistemic constructivism that locates epistemic normativity as constitutive of agency. I argue that this version has the resources to respond to the Schmagency Objection
A Test of Temporal Variation in Risk and Food Stimuli on Behavioral Tradeoffs in the Rusty Crayfish, Orconectes rusticus : Risk Allocation and Stimulus Degradation
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/72936/1/j.1439-0310.2006.01156.x.pd
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