197,180 research outputs found
Maasia Mols et al.
No full textMaasia Mols et al. Systematic Botany 33: 493 (Mols et al. 2008). – Type: Maasia hypoleuca (Hook.f. & Thomson) Mols et al.Published as part of Turner, Ian M. & Utteridge, Timothy M. A., 2016, Whither Polyalthia (Annonaceae) in Peninsular Malaysia? Synopses of Huberantha, Maasia, Monoon and Polyalthia s. s., pp. 1-26 in European Journal of Taxonomy 183 on page 2, DOI: 10.5852/ejt.2016.183, http://zenodo.org/record/383312
Van der Woude (A. M.). Het Noorderkwartier.
No full textMols Roger. Van der Woude (A. M.). Het Noorderkwartier.. In: Revue belge de philologie et d'histoire, tome 52, fasc. 1, 1974. Antiquité - Oudheid. pp. 134-140
Magits (M.). Demografische en sociale Strukturen te Leuven (1846-1860)
No full textMols Roger. Magits (M.). Demografische en sociale Strukturen te Leuven (1846-1860) . In: Revue belge de philologie et d'histoire, tome 56, fasc. 2, 1978. Histoire (depuis l'Antiquité) — Geschiedenis (sedert de Oudheid) pp. 521-522
Klep (Paul M. M.), Het huishouden in westelijk Noord-Brabant : Structuur en ontwikkeling, 1750-1849, in Α. Α. G. Bijdragen 18
No full textMols Roger. Klep (Paul M. M.), Het huishouden in westelijk Noord-Brabant : Structuur en ontwikkeling, 1750-1849, in Α. Α. G. Bijdragen 18. In: Revue belge de philologie et d'histoire, tome 54, fasc. 3, 1976. Langues et littératures modernes — Moderne taal- en letterkunde. p. 1015
Maasia sumatrana Mols et al.
No full textMaasia sumatrana (Miq.) Mols et al. Systematic Botany 33: 493 (Mols et al. 2008). – Guatteria sumatrana Miq., Flora van Nederlandsch Indië. Supplementum primum. Prodromus florae sumatranae: 380 (Miquel 1861). – Monoon sumatranum (Miq.) Miq., Annales Musei Botanici Lugdunu-Batavi 2: 19 (Miquel 1865). – Polyalthia sumatrana (Miq.) Kurz, Journal of the Asiatic Society of Bengal. Part II (Natural History &c.) 43: 53 (Kurz 1874). – Lectotype (designated by Rogstad 1989: 220): Indonesia, Sumatra, Priaman Province, H. Diepenhorst s.n. [Herb. Bogor. 2342] (U (U 0000372)). Description and distribution Sinclair (1955: 319–320), Kochummen (1972: 91), Rogstad (1989: 229–221), Turner (2014: 76–78).Published as part of Turner, Ian M. & Utteridge, Timothy M. A., 2016, Whither Polyalthia (Annonaceae) in Peninsular Malaysia? Synopses of Huberantha, Maasia, Monoon and Polyalthia s. s., pp. 1-26 in European Journal of Taxonomy 183 on page 3, DOI: 10.5852/ejt.2016.183, http://zenodo.org/record/383312
Miles away from home. Material culture as a guide to the composition and deployment of the Roman army in the Lower Rhine area during the 1st century AD
No full textContains fulltext :
212417.pdf (Publisher’s version ) (Open Access)Radboud University, 27 november 2019Promotor : Moormann, E.M. Co-promotores : Polak, M., Mols, S.T.A.M.389 p
A Note on Bias in First-Differenced AR(1) Models
No full textIn this note, we derive the finite sample bias of the modified ordinary least squares (MOLS) estimator, which was suggested by Wansbeek and Knaap (1999) and reconsidered by Hayakawa (2006a,b). From the formula for the finite sample bias, we find that the bias of the MOLS estimator becomes small as , the autoregressive parameter, approaches unity. Simulation results indicate that the MOLS estimator has very small bias and that its empirical size is close to the nominal one.
Maasia glauca Mols et al.
No full textMaasia glauca (Hassk.) Mols et al. Systematic Botany 33: 493 (Mols et al. 2008). – Uvaria glauca Hassk., Flora (Beiblätter) 25, 2 (2): 31 (Hasskarl 1842). – Guatteria glauca (Hassk.) Miq., Flora van Nederlandsch Indië 1 (2): 49 (Miquel 1858), nom. illegit., non G. glauca Ruiz & Pav. (Ruiz & Pavon 1798). – Monoon glaucum (Hassk.) Miq., Annales Musei Botanici Lugdunu-Batavi 2: 19 (Miquel 1865). – Polyalthia glauca (Hassk.) F.Muell., Descriptive notes on Papuan plants. Appendix: 95 (von Mueller 1877). – Lectotype (designated by Turner 2011: 46): Indonesia, Java, J.K. Hasskarl s.n. (L (L 0188666)). – Epitype (designated by Turner 2011: 46): Indonesia, Java: Udjung Kulon Reserve, Mt Pajung, 17 Nov. 1960, A.J.G.H. Kostermans et al. UNESCO 165 (holo-: L (L 0188665); iso-: A, BO, G, K). Guatteria hypoleuca Miq., Flora van Nederlandsch Indië. Supplementum primum. Prodromus florae sumatranae: 381 (Miquel 1861). – Lectotype (designated by Rogstad 1989: 209): Indonesia, Sumatra: Priaman, s. dat., H. Diepenhorst s.n. [Herb. Bogor. no. 2095] (U (U 0000368)). Unona merrittii Merr., Philippine Journal of Science 1, supplement III: 190 (Merrill 1906). — Polyalthia merrittii (Merr.) Merr., Philippine Journal of Science. Section C, Botany 10: 250 (Merrill 1915). – Lectotype (designated by Turner 2011: 46): Philippines, Mindoro, Bongabong River, Feb. 1906, H.N. Whitford 1447 (hololecto-: K (K000691629); isolecto-: US). Polyalthia parkinsonii Hutch., Bulletin of Miscellaneous Information, Kew 1917: 25 (Hutchinson 1917). – Lectotype (designated by Turner 2011: 46): India, Andaman Islands, Bom-Ling-La, 11 Feb. 1916, C.E. Parkinson 943 (hololecto-: K (K000691470); isolecto-: K (K000691469)). Description and distribution Sinclair (1955: 321), Kochummen (1972: 88), Rogstad (1989: 209–212), Turner (2014: 74–75).Published as part of Turner, Ian M. & Utteridge, Timothy M. A., 2016, Whither Polyalthia (Annonaceae) in Peninsular Malaysia? Synopses of Huberantha, Maasia, Monoon and Polyalthia s. s., pp. 1-26 in European Journal of Taxonomy 183 on page 3, DOI: 10.5852/ejt.2016.183, http://zenodo.org/record/383312
Truncated Transversal Designs: A New Lower Bound on the Number of Idempotent MOLS of Side n
No full textAbstractA truncated transversal design TTD of type gkm1 is a {k,k+1}-GDD of type gkm1 in which each point on the group of size m lies only in blocks of size k+1. Thus a TTD of type gkm1 is equivalent to a transversal design TD (k,g) having m disjoint parallel classes of blocks. We employ a new construction developed by the author (1993, J. Combin. Des.1, 15–26) to show that if g1<g2 and if there exists a TD (k,g1) and a TD (k+1,g2), then there exists a TTD of type (g1g2)km1 for any 0⩽m⩽(g2divg1)g21. As a corollary, we obtain a new lower bound on the number of mutually orthogonal idempotent latin squares of side g: if g1<g2 and there exist r MOLS of side g1 and r+1 MOLS of side g2 , then N(1 g1g2)⩾r
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