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Table 1: Load Balancing Statistics [18] Shasha D. and Goodman N. Concurrent Search Tree Algorithms, ACM Transactions on Database Systems, 13(1), 1988, pp. 53-90. [19] Weihl E. W. and Wang P. Multi-version Memory: Software cache Management for Concurrent B- Trees, Proceedings of the 2nd IEEE Symposium on Parallel and Distributed Processing, 1990, pp. 650-655. [20] Yen I. and Bastani F. Hash Table in Massively Parallel Systems, Proceedings of the 1992 Interna- tional Conferences on Computer Languages, April 20-23, 1992, pp. 660-664.
1992
"... In PAGE 16: ... With hot spots the variation is much greater, indicating the nice e ect load balancing has for smoothing the variation and reducing the gradient. Finally Table1 shows the calculated average number of moves made by a node in the entire system, with and without hot spots and with and without load balancing, and the normalized variation of the capacity at each processor from the mean. The table shows that the load balancing reduces the coe cient of variation at the cost of a very small increase in the average moves in the system, indicating that load balancing is e ective with low overhead.... ..."
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Table 2. USA-road-d.NY non-Euclidean bounds.
"... In PAGE 7: ...enge - Shortest Paths (www.dis.uniroma1.it/~challenge9/). We used three 500 node slices of the New York City dataset, with up to 100 feasible shortest path queries per instance. We solve them without ( Table2 ), or with the Euclidean distance bounds (Table 3). The results are shown in Tables 2 and 3.... ..."
Table 7. Forecast of the state of the Keava study area in the year 2013-2014 on the basis of different transition matrices (I, I1 and 111).
"... In PAGE 11: ... We estimated the reliability of the predictions (and the transition matrix model in general) by con- structing the future states proceeding from differ- ent transition matrices and initial states of the same study area. The Keava study area was taken as an example and three different forecasts were made based on: I) the matrix of the 31 year period, KN5 182 and KA5 182; 11) the matrix of the short (16 year) period, KN6682 and KA6682, and 111) the averaged matrix, KN5166 + KN6682 and KA5166 + KA6682 (see Table7 ). As we can see, the dis- crepancies between different predictions are on the level of 1% (with respect to the total study area), whereas the changes themselves reach 1.... ..."
Table 7: A comparison between two di erent rankings of problem solving modules for elliptic PDEs. The third and fth columns give the subjective rankings made in an earlier study. The fourth and sixth columns give those inferred by our knowledge methodology. The very high correlation between these rankings is readily seen. [MF90] S. Muggleton and C. Feng. E cient induction of logic programs. In S. Arikawa, S. Goto, S. Ohsuga, and T. Yokomori, editors, Proceedings of the First Inter- national Conference on Algorithmic Learning Theory, pages 368{381. Japanese Society for Arti cial Intelligence, Tokyo, 1990. [OWA+98] C. Olston, A. Woodru , A. Aiken, M. Chu, V. Ercegovac, M. Lin, M. Spalding, and M. Stonebraker. Datasplash. In Proceedings of the ACM-SIGMOD Confer- ence on Management of Data, pages 550{552, ACM, New York, NY, 1998. [RHD81] J. R. Rice, E.N. Houstis, and W.R. Dyksen. A population of linear, second order, elliptic partial di erential equations on rectangular domains. Mathematics of Computation, 36:475{484, 1981.
2000
"... In PAGE 15: ... This shows that these simple rules capture much of the complexity of algorithm selection in this domain. Table7 compares these results. There were several other interesting inferences drawn.... ..."
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Table 2: Increments applied for a population increase of 2013
1997
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Table A.3. Growth of Population 2003-2023 2003 -2008 2008-2013 2013-2018 2018-2023
2005
Table 5a NY
"... In PAGE 18: ...41, which is inelastic. We see this same pattern in Table5 for the New York results. However, in general, the demand for total insurance and its components is less price elastic in New York than in Florida.... In PAGE 20: ... -20- demanded is statistically lower for reporting companies than non-reporting companies.20 In Table5 , we see the same result for New York - the selection parameter is significant only for catastrophe demand. However, while significant, these coefficients do not appear to be economically important.... In PAGE 31: ... If consumers favor lower prices over greater financial strength, then we might see negative coefficients on all of the higher ratings and a positive coefficient on the lower ratings. In fact, we see in Table5 that the lower rated companies tend to be associated with higher levels of demand. That is consumers do not value additional solvency safety in determining how much overall insurance and non-catastrophe insurance they purchase.... In PAGE 33: ... We employ similar demand models in our analysis of the New York market, with some small adjustments to reflect coverage options specific to New York. Insured Risk Characteristics For New York in Table5 , we do see some differences compared to the results we obtained for Florida. Relative to superior fire resistant structures, owners of brick homes have a significantly lower demand and owners of wood frame construction have a higher demand for total insurance.... In PAGE 33: ... Further, as in Florida, as the level of public protection services declines, the demand for insurance increases. Contract Terms If we examine the policy choices in New York in Table5... ..."
Table 1. General characteristics of nine wetlands and their watersheds in central New York, USA. Size of Size of Highly leachable
"... In PAGE 2: ... 2. Study sites To develop and illustrate the screening procedure, we selected nine wetlands with contrasting spatial patterns of soils, land use, and topography in their watersheds ( Table1 ). Relatively small, isolated wetlands located at the base of steep hillsides were selected.... In PAGE 3: ... Most were classified as seasonally flooded or saturated but several sites were semi-permanently flooded because of impoundments. Their watersheds ranged from about 1 to 19 ha ( Table1 ) and con- tained a variety of land uses including cropland, pasture, forest and brush, low density residential, commercial, and inactive agriculture (Table 1, Fig. 1).... In PAGE 3: ... Most were classified as seasonally flooded or saturated but several sites were semi-permanently flooded because of impoundments. Their watersheds ranged from about 1 to 19 ha (Table 1) and con- tained a variety of land uses including cropland, pasture, forest and brush, low density residential, commercial, and inactive agriculture ( Table1 , Fig. 1).... In PAGE 4: ...tial) was variable, ranging from 0 to 90% (Table 1). With large areas of cropland in some of the water- sheds ( Table1 , Fig. 1) and the predominance of highly leachable soils, some of these wetlands clearly are at risk for subsurface nitrogen pollution.... ..."
Table 1: Convergence rates for several = ( 1; 2)T for uniform re nement (upper) and adaptive re nement (lower). 4. References 1 Bank, R.E., Dupont, T.F., Yserentant, H.: The hierarchical basis multigrid method. Numer. Math. 52, 427-458 (1988) 2 Bank, R.E., Gutsch, S.: Hierarchical basis for the convection-di usion equation on unstructured meshes. Ninth Interna- tional Symposium on Domain Decomposition Methods for Partial Di erential Equations (P. Bj rstad, M. Espedal and D. Keyes, eds.), J. Wiley and Sons, New York, (1996) to appear 3 Bank, R.E., Gutsch, S.: The generalized hierarchical basis two-level method for the convection-di usion equation on a regular grid. submitted to the Proceedings of the 5th European Multigrid Conference in Stuttgart (1996) 4 Bank, R.E., Xu, J.: The hierarchical basis multigrid method and incomplete LU decomposition. Seventh International Symposium on Domain Decomposition Methods for Partial Di erential Equations (D. Keyes and J. Xu, eds.), 163-173. AMS, Providence, Rhode Island (1994) 5 Reusken, A.A.: Approximate cyclic reduction preconditioning. Preprint RANA 97-02, Eindhoven University of Technology Addresses: Randolph E. Bank, Department of Mathematics, University of California at San Diego, USA Sabine Gutsch, Mathematical Seminar II, Christian-Albrechts-University Kiel, Germany
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