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1101
Introduction (Islam hadhari: bridging tradition and modernity)
Published 2009Get full text
Book Chapter -
1102
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1103
Bridge estimation of the probability density at a point
Published 2004“…Bridge estimation, as described by Meng and Wong in 1996, is used to estimate the value taken by a probability density at a point in the state space. …”
Journal article -
1104
Bridging the digital and physical: the psychology of augmented reality
Published 2024Journal article -
1105
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1106
Buffet suppression in long-span suspension bridges
Published 2011“…A streamlined bridge deck is assumed and non-steady thin aerofoil theory is used to describe the interactions between the bridge deck and the air stream. …”
Journal article -
1107
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1108
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1109
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1110
A novel deployable tied arch bridge
Published 2014“…This paper presents a novel type of vehicle launched deployable bridge for military or relief operations. Most existing vehicle launched deployable bridges (also known as assault bridges or mobile bridges) take the form of a simply supported beam and require mechanically complex deployment sequences. …”
Journal article -
1111
Bridging the disciplines: reflections on interdisciplinarity and the unity of knowledge
Published 2023Book section -
1112
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1113
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1114
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1115
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1116
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1117
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1118
On the spectral similarity of bridging and nonbridging oxygen in tellurites.
Published 2005“…We show by high field (17)O solid-state nuclear magnetic resonance (NMR) and by ab initio calculations of both the NMR and the oxygen 1s photoelectron spectra that the oxygen sites in tellurite glasses show no spectroscopic distinction, even when comparing bridging and nonbridging sites. This is remarkable because two such sites differ formally by a full electronic charge, and they are readily distinguished by these same methods in silicates. …”
Journal article -
1119
Flutter Control of Long-Span Suspension Bridges
Published 2011“…The dynamic stabilization of a sectional model of a long-span suspension bridge is considered. Feedback control is achieved using leading- and trailing-edge flaps as actuators. …”
Conference item -
1120
Connectivity for bridge-addable monotone graph classes
Published 2011“…A class A of labelled graphs is bridge-addable if for all graphs G in A and all vertices u and v in distinct connected components of G, the graph obtained by adding an edge between u and u is also in A; the class A is monotone if for all G in A and all subgraphs H of G, H is also in A. …”
Journal article