2,481 research outputs found

    HARPS3 for a Roboticized Isaac Newton Telescope

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    We present a description of a new instrument development, HARPS3, planned to be installed on an upgraded and roboticized Isaac Newton Telescope by end-2018. HARPS3 will be a high resolution (R = 115,000) echelle spectrograph with a wavelength range from 380-690 nm. It is being built as part of the Terra Hunting Experiment - a future 10 year radial velocity measurement programme to discover Earth-like exoplanets. The instrument design is based on the successful HARPS spectrograph on the 3.6m ESO telescope and HARPS-N on the TNG telescope. The main changes to the design in HARPS3 will be: a customised fibre adapter at the Cassegrain focus providing a stabilised beam feed and on-sky fibre diameter ~ 1.4 arcsec, the implementation of a new continuous flow cryostat to keep the CCD temperature very stable, detailed characterisation of the HARPS3 CCD to map the effective pixel positions and thus provide an improved accuracy wavelength solution, an optimised integrated polarimeter and the instrument integrated into a robotic operation. The robotic operation will optimise our programme which requires our target stars to be measured on a nightly basis. We present an overview of the entire project, including a description of our anticipated robotic operation.Comment: 13 pages, 8 figures, SPIE conference proceeding

    HARPS3 for a roboticized Isaac Newton telescope

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    This is the author accepted manuscript. The final version is available from the publisher via the DOI in this record.We present a description of a new instrument development, HARPS3, planned to be installed on an upgraded and roboticized Isaac Newton Telescope by end-2018. HARPS3 will be a high resolution (R = 115,000) echelle spectrograph with a wavelength range from 380-690 nm. It is being built as part of the Terra Hunting Experiment - a future 10 year radial velocity measurement programme to discover Earth-like exoplanets. The instrument design is based on the successful HARPS spectrograph on the 3.6m ESO telescope and HARPS-N on the TNG telescope. The main changes to the design in HARPS3 will be: a customised fibre adapter at the Cassegrain focus providing a stabilised beam feed and on-sky fibre diameter ~ 1.4 arcsec, the implementation of a new continuous flow cryostat to keep the CCD temperature very stable, detailed characterisation of the HARPS3 CCD to map the effective pixel positions and thus provide an improved accuracy wavelength solution, an optimised integrated polarimeter and the instrument integrated into a robotic operation. The robotic operation will optimise our programme which requires our target stars to be measured on a nightly basis. We present an overview of the entire project, including a description of our anticipated robotic operation.R.H. acknowledges the Science and Technologies Facilities Council (STFC) for his PhD studentship award (2015).J.I.G.H. acknowledges financial support from the Spanish Ministry of Economy and Competitiveness (MINECO) under the 2013 Ram´on y Cajal program MINECO RYC-2013-14875.J.I.G.H., R.R., and S.S.T. also acknowledge the Spanish ministry project MINECO AYA2014-56359-P.NP and ES are grateful to Knut and Alice Wallenberg Foundation for a generous support of the Swedish contribution to the THE project.AD acknowledges the support from Russian Foundation for Basic Research as part of research grant 15-52-12371

    Spartan Daily, May 20, 1957

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    Volume 44, Issue 129https://scholarworks.sjsu.edu/spartandaily/12486/thumbnail.jp

    Hibbertia Andrews (Dilleniaceae, Guinea Flowers) in North Queensland, Townsville area to the tip of Cape York Peninsula

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    Currently, thirty species of Hibbertia Andrews (Dilleniaceae, Guinea Flowers) are recognised in North Queensland in an area extending from Townsville to the tip of Cape York Peninsula. However, there is no key to their identification. The aim of this paper is to provide a key to recognised species/taxa, both described and undescribed, using a modified key format. Similar species are grouped together, and short descriptions provided for ease of comparison. Distinguishing features are highlighted to facilitate use by anyone interested in plants. The genus in the area is under-collected

    Dimension of CPT posets

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    A collection of linear orders on XX, say L\mathcal{L}, is said to \emph{realize} a partially ordered set (or poset) P=(X,)\mathcal{P} = (X, \preceq) if, for any two distinct x,yXx,y \in X, xyx \preceq y if and only if xLyx \prec_L y, LL\forall L \in \mathcal{L}. We call L\mathcal{L} a \emph{realizer} of P\mathcal{P}. The \emph{dimension} of P\mathcal{P}, denoted by dim(P)dim(\mathcal{P}), is the minimum cardinality of a realizer of P\mathcal{P}. A \emph{containment model} MPM_{\mathcal{P}} of a poset P=(X,)\mathcal{P}=(X,\preceq) maps every xXx \in X to a set MxM_x such that, for every distinct x,yX, xyx,y \in X,\ x \preceq y if and only if MxMyM_x \varsubsetneq M_y. We shall be using the collection (Mx)xX(M_x)_{x \in X} to identify the containment model MPM_{\mathcal{P}}. A poset P=(X,)\mathcal{P}=(X,\preceq) is a Containment order of Paths in a Tree (CPT poset), if it admits a containment model MP=(Px)xXM_{\mathcal{P}}=(P_x)_{x \in X} where every PxP_x is a path of a tree TT, which is called the host tree of the model. We show that if a poset P\mathcal{P} admits a CPT model in a host tree TT of maximum degree Δ\Delta and radius rr, then \rogers{dim(P)lglgΔ+(12+o(1))lglglgΔ+lgr+12lglgr+12lgπ+3dim(\mathcal{P}) \leq \lg\lg \Delta + (\frac{1}{2} + o(1))\lg\lg\lg \Delta + \lg r + \frac{1}{2} \lg\lg r + \frac{1}{2}\lg \pi + 3. This bound is asymptotically tight up to an additive factor of min(12lglglgΔ,12lglgr)\min(\frac{1}{2}\lg\lg\lg \Delta, \frac{1}{2}\lg\lg r). Further, let P(1,2;n)\mathcal{P}(1,2;n) be the poset consisting of all the 11-element and 22-element subsets of [n][n] under `containment' relation and let dim(1,2;n)dim(1,2;n) denote its dimension. The proof of our main theorem gives a simple algorithm to construct a realizer for P(1,2;n)\mathcal{P}(1,2;n) whose cardinality is only an additive factor of at most 32\frac{3}{2} away from the optimum.Comment: 10 Page
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