Search Results - "RUBINSTEIN, J H"

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  1. 1

    Minimal curvature-constrained networks by Kirszenblat, D., Sirinanda, K. G., Brazil, M., Grossman, P. A., Rubinstein, J. H., Thomas, D. A.

    Published in Journal of global optimization (01-09-2018)
    “…This paper introduces an exact algorithm for the construction of a shortest curvature-constrained network interconnecting a given set of directed points in the…”
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  2. 2

    Maximizing the net present value of a Steiner tree by Sirinanda, K. G., Brazil, M., Grossman, P. A., Rubinstein, J. H., Thomas, D. A.

    Published in Journal of global optimization (01-06-2015)
    “…The theory of Steiner trees has been extensively applied in physical network design problems to locate a Steiner point that minimizes the total length of a…”
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  3. 3

    Genotype-phenotype correlations in Rubinstein-Taybi syndrome by Schorry, E.K., Keddache, M., Lanphear, N., Rubinstein, J.H., Srodulski, S., Fletcher, D., Blough-Pfau, R.I., Grabowski, G.A.

    “…Rubinstein–Taybi syndrome (RTS) is a rare multiple congenital anomaly/intellectual impairment syndrome. Loss of function in CREBBP or EP300 genes has been…”
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    Gradient-constrained discounted Steiner trees II: optimally locating a discounted Steiner point by Sirinanda, K. G., Brazil, M., Grossman, P. A., Rubinstein, J. H., Thomas, D. A.

    Published in Journal of global optimization (01-03-2016)
    “…A gradient-constrained discounted Steiner tree is a network interconnecting given set of nodes in Euclidean space where the gradients of the edges are all no…”
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  5. 5

    Gradient-constrained discounted Steiner trees I: optimal tree configurations by Sirinanda, K. G., Brazil, M., Grossman, P. A., Rubinstein, J. H., Thomas, D. A.

    Published in Journal of global optimization (01-03-2016)
    “…A gradient-constrained discounted Steiner tree T is a maximum Net Present Value (NPV) tree, spanning a given set N of nodes in space with edges whose gradients…”
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  6. 6

    Combined optimisation of an open-pit mine outline and the transition depth to underground mining by Whittle, D., Brazil, M., Grossman, P.A., Rubinstein, J.H., Thomas, D.A.

    Published in European journal of operational research (16-07-2018)
    “…•A method to optimise the transition from open-pit to underground mining is proposed.•It utilises a maximum graph closure approach in a new way.•It can handle…”
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  7. 7

    OPTIMAL LOCATION OF AN UNDERGROUND CONNECTOR USING DISCOUNTED STEINER TREE THEORY by SIRINANDA, K. G., BRAZIL, M., GROSSMAN, P. A., RUBINSTEIN, J. H., THOMAS, D. A.

    Published in The ANZIAM journal (01-07-2020)
    “…The objective of this paper is to demonstrate that the gradient-constrained discounted Steiner point algorithm (GCDSPA) described in an earlier paper by the…”
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  8. 8

    Approximations and Lower Bounds for the Length of Minimal Euclidean Steiner Trees by Rubinstein, J. H., Weng, J., Wormald, N.

    Published in Journal of global optimization (01-08-2006)
    “…We give a new lower bound on the length of the minimal Steiner tree with a given topology joining given terminals in Euclidean space, in terms of toroidal…”
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  9. 9

    Scheduling the construction of value and discount weighted trees for maximum net present value by Grossman, P.A., Brazil, M., Rubinstein, J.H., Thomas, D.A.

    Published in Computers & operations research (01-03-2020)
    “…•An algorithm is sought for visiting the nodes of a binary tree to maximise NPV.•Each edge of the tree has an associated value and discount factor.•The problem…”
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  10. 10

    Gradient-Constrained Minimum Networks. III. Fixed Topology by Brazil, M., Rubinstein, J. H., Thomas, D. A., Weng, J. F., Wormald, N.

    “…The gradient-constrained Steiner tree problem asks for a shortest total length network interconnecting a given set of points in 3-space, where the length of…”
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    Gradient-constrained minimum networks. I. Fundamentals by Brazil, M, Rubinstein, J H, Thomas, D A, Weng, J F, Wormald, N C

    Published in Journal of global optimization (01-10-2001)
    “…In three-dimensional space an embedded network is called gradient-constrained if the absolute gradient of any differentiable point on the edges in the network…”
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  12. 12

    A polynomial algorithm for a constrained traveling salesman problem by Rubinstein, J.H., Thomas, D.A., Wormald, N.C.

    Published in Networks (01-09-2001)
    “…We give a polynomial‐time algorithm for finding a solution to the Traveling Salesman Problem when the points given are constrained to lie on a fixed set of…”
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  13. 13

    Rubinstein-Taybi syndrome medical guidelines by Wiley, Susan, Swayne, Susan, Rubinstein, Jack H., Lanphear, Nancy E., Stevens, Cathy A.

    “…Children and adults with Rubinstein‐Taybi Syndrome have specific medical conditions that occur with greater frequency than the general population. Based on the…”
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    Dehn surgery on the figure 8 knot: Immersed surfaces by Aitchison, I. R., Matsumoto, S., Rubinstein, J. H.

    “…It is known that about 70% of surgeries on the figure 8 knot give manifolds which contain immersed incompressible surfaces. We improve this to about 80% by…”
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    Glaucoma and findings simulating glaucoma in the Rubinstein-Taybi syndrome by Brei, T J, Burke, M J, Rubinstein, J H

    “…Information is reviewed on the ophthalmologic findings in 614 individuals with Rubinstein-Taybi syndrome (RTS). The data were collected from the world…”
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  16. 16

    Tumors in Rubinstein-Taybi syndrome by Miller, R W, Rubinstein, J H

    Published in American journal of medical genetics (13-03-1995)
    “…The 14 tumors reported in Rubinstein-Taybi syndrome since 1989, when added to the 22 previously reported, are beginning to show a pattern of neural and…”
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    Broad thumb-hallux (Rubinstein-Taybi) syndrome 1957-1988 by Rubinstein, J H

    “…This presentation records the early history of the description of the broad thumb-hallux syndrome and attempts to update the current state of knowledge about…”
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