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Flexural Behavior of Orthotropic Steel-LUHPC Composite Bridge Decks: Experimental and Numerical Study. [PDF]
Materials (Basel)Worku Z, Liu M, Wang X, Sheng G.
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Differential response pathways of <i>Picea asperata</i> seedlings from different provenances to altitudinal transfer. [PDF]
Front Plant SciXie J +5 more
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Experimental Study on Cyclic Behavior of SFCBs with Different Slenderness Ratios
Journal of materials in civil engineering, 2021This paper presents an experimental study on the cyclic behavior of steel-fiber-reinforced composite bars (SFCBs) with different slenderness ratios.
Yu Tang, Zeyang Sun, Gang Wu, Yang Wei
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, 2021
To investigate the size and slenderness effect on the axial-compressive behavior of basalt fiber–reinforced polymer (BFRP)-confined predamaged concrete, five groups of concrete cylinders w...
G. Ma +4 more
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To investigate the size and slenderness effect on the axial-compressive behavior of basalt fiber–reinforced polymer (BFRP)-confined predamaged concrete, five groups of concrete cylinders w...
G. Ma +4 more
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Interaction between chord compactness and lacing slenderness in CFS built-up columns
, 2021Axial load-resisting capacity of a cold-formed steel (CFS) built-up laced column primarily depends on the unbraced chord slenderness, slenderness ratio of lacings, overall slenderness ratio, and geometry of column sections.
M. A. Dar, D. Sahoo, A. Jain
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Predictive model for slenderness limit of circular RC columns confined with FRP wraps
Structural Concrete, 2021Application of fiber‐reinforced polymer (FRP) for retrofitting and rehabilitation of concrete structures is a common method. The main role of FRP confinement for reinforced concrete (RC) columns is to increase the ultimate strength and strain of confined
A. Arabshahi, M. Tavakkolizadeh
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Israel Journal of Mathematics, 2017
A subgroup \(M\) of \(\mathbb{Z}^{\omega }\) is \textit{monotone} if whenever \( x,y\in \mathbb{Z}^{\omega}\), \(x\preceq y\) and \(y\in M\), then \(x\in M\).
Kolman, Oren, Wald, Burkhard
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A subgroup \(M\) of \(\mathbb{Z}^{\omega }\) is \textit{monotone} if whenever \( x,y\in \mathbb{Z}^{\omega}\), \(x\preceq y\) and \(y\in M\), then \(x\in M\).
Kolman, Oren, Wald, Burkhard
openaire +3 more sources