4,577 research outputs found

    Climate Ready Estuaries - COAST in Action: 2012 Projects from Maine and New Hampshire

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    In summer 2011 the US EPA’s Climate Ready Estuaries program awarded funds to the Casco Bay Estuary Partnership (CBEP) in Portland, Maine, and the Piscataqua Region Estuaries Partnership (PREP) in coastal New Hampshire, to further develop and use COAST (COastal Adaptation to Sea level rise Tool) in their sea level rise adaptation planning processes. The New England Environmental Finance Center worked with municipal staff, elected officials, and other stakeholders to select specific locations, vulnerable assets, and adaptation actions to model using COAST. The EFC then collected the appropriate base data layers, ran the COAST simulations, and provided visual, numeric, and presentation-based products in support of the planning processes underway in both locations. These products helped galvanize support for the adaptation planning efforts. Through facilitated meetings they also led to stakeholders identifying specific action steps and begin to determine how to implement them

    Non-Equilibrium Dynamics and Superfluid Ring Excitations in Binary Bose-Einstein Condensates

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    We revisit a classic study [D. S. Hall {\it et al.}, Phys. Rev. Lett. {\bf 81}, 1539 (1998)] of interpenetrating Bose-Einstein condensates in the hyperfine states ∣F=1,mf=−1⟩≡∣1⟩\ket{F = 1, m_f = -1}\equiv\ket{1} and ∣F=2,mf=+1⟩≡∣2⟩\ket{F = 2, m_f = +1}\equiv\ket{2} of 87{}^{87}Rb and observe striking new non-equilibrium component separation dynamics in the form of oscillating ring-like structures. The process of component separation is not significantly damped, a finding that also contrasts sharply with earlier experimental work, allowing a clean first look at a collective excitation of a binary superfluid. We further demonstrate extraordinary quantitative agreement between theoretical and experimental results using a multi-component mean-field model with key additional features: the inclusion of atomic losses and the careful characterization of trap potentials (at the level of a fraction of a percent).Comment: 4 pages, 3 figures (low res.), to appear in PR

    Thin film dielectric microstrip kinetic inductance detectors

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    Microwave Kinetic Inductance Detectors, or MKIDs, are a type of low temperature detector that exhibit intrinsic frequency domain multiplexing at microwave frequencies. We present the first theory and measurements on a MKID based on a microstrip transmission line resonator. A complete characterization of the dielectric loss and noise properties of these resonators is performed, and agrees well with the derived theory. A competitive noise equivalent power of 5×10−17\times10^{-17} W Hz−1/2^{-1/2} at 1 Hz has been demonstrated. The resonators exhibit the highest quality factors known in a microstrip resonator with a deposited thin film dielectric.Comment: 10 pages, 4 figures, APL accepte

    Sustaining Civil Society: Lessons from Five Pooled Funds in Eastern Europe

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    After 1990, US and European foundations and government agencies invested in a series of Partnerships and Trusts to support civil society in Central and Eastern Europe, the Baltics, the Balkans and the Black Sea regions. Analyzing the long-term impact of these investments is crucial, especially as many politicians across these regions increase their anti-civil society rhetoric. Three long-time US foundation staff look back at the legacy and impact of this funding and derive a series of lessons for practitioners seeking to understand how best to sustain civil societies for the long term

    Department of Food and Agriculture

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    Generalized multiresolution analyses with given multiplicity functions

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    Generalized multiresolution analyses are increasing sequences of subspaces of a Hilbert space \H that fail to be multiresolution analyses in the sense of wavelet theory because the core subspace does not have an orthonormal basis generated by a fixed scaling function. Previous authors have studied a multiplicity function mm which, loosely speaking, measures the failure of the GMRA to be an MRA. When the Hilbert space \H is L2(Rn)L^2(\mathbb R^n), the possible multiplicity functions have been characterized by Baggett and Merrill. Here we start with a function mm satisfying a consistency condition which is known to be necessary, and build a GMRA in an abstract Hilbert space with multiplicity function mm.Comment: 16 pages including bibliograph

    Construction of Parseval wavelets from redundant filter systems

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    We consider wavelets in L^2(R^d) which have generalized multiresolutions. This means that the initial resolution subspace V_0 in L^2(R^d) is not singly generated. As a result, the representation of the integer lattice Z^d restricted to V_0 has a nontrivial multiplicity function. We show how the corresponding analysis and synthesis for these wavelets can be understood in terms of unitary-matrix-valued functions on a torus acting on a certain vector bundle. Specifically, we show how the wavelet functions on R^d can be constructed directly from the generalized wavelet filters.Comment: 34 pages, AMS-LaTeX ("amsproc" document class) v2 changes minor typos in Sections 1 and 4, v3 adds a number of references on GMRA theory and wavelet multiplicity analysis; v4 adds material on pages 2, 3, 5 and 10, and two more reference
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