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pinn » pin (Expand Search), pins (Expand Search), pine (Expand Search)
pinna » pina (Expand Search), pinsa (Expand Search), pinea (Expand Search)
penge » pence (Expand Search), pengo (Expand Search), pengs (Expand Search), enge (Expand Search)
peng » eng (Expand Search)
pink » link (Expand Search), pin (Expand Search), pick (Expand Search)
sbinal » spinal (Expand Search)
pina » pin (Expand Search), bina (Expand Search), aina (Expand Search)
pinsa » pins (Expand Search), pisa (Expand Search), insa (Expand Search)
ping » ling (Expand Search), ming (Expand Search), ying (Expand Search)
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Development of a device-free fall detection system in home environment
Published 2018Get full text
Final Year Project (FYP) -
147
One level density of low-lying zeros of families of L-functions
Published 2011Get full text
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Journal Article -
148
GO:eARth : a mobile application that encourages recycling (C)
Published 2020Get full text
Final Year Project (FYP) -
149
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Study of sFRP1 and β-catenin of Wnt signaling pathway in triple negative breast cancer and their correlation with clinicopathologic outcomes.
Published 2011Get full text
Final Year Project (FYP) -
151
Investigating the EM performance of building materials for mid-band 5G in urban built environment: an exploratory study
Published 2024Get full text
Thesis-Doctor of Philosophy -
152
Longitudinal coupling effect in microfiber Bragg gratings
Published 2013Get full text
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Journal Article -
153
Bridging the digital divide: promoting equal access to online learning for health professions in an unequal world
Published 2024Get full text
Journal Article -
154
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Romantic crushes promote variety-seeking behavior
Published 2019Get full text
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Journal Article -
156
A planar antenna in LTCC for single-package ultrawide-band radio
Published 2009Get full text
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Journal Article -
157
A microstrip grid array antenna for 60-GHz applications
Published 2013Get full text
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Conference Paper -
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On the edge‐toughness of a graph. II
Published 1993“…We also give a simpler proof to the following result of Peng et al.: For any positive integers r, s satisfying r/2 < s ≤ r, there exists an infinite family of graphs such that for each graph G in the family, λ(G) = r (where λ(G) is the edge‐connectivity of G) T1(G) = s, and G can be factored into s spanning trees.…”
Article