Jinkyu Kim

Dr. Jinkyu Kim


Research Focus & Metrics

Academic Career Length

16Years (2011-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 December 2014 in Engineering Structures
Verified
Journal Article
Closed access
HRHwasung Roh
Hwasung Roh
YOYu-Chen Ou
Yu-Chen Ou
JKJinkyu Kim
Jinkyu Kim
WooSeok KimWooSeok Kim
WooSeok Kim

1 January 2018 in Advances in Materials Science and Engineering
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Journal Article
Open access
PDF file
HJHyun-O. Jang
Hyun-O. Jang
Han-Seung LeeHan-Seung Lee
Han-Seung Lee
KCKeunhee Cho
Keunhee Cho
JKJinkyu Kim
Jinkyu Kim
Shear performance of plain UHPC (ultrahigh‐performance concrete) construction joints is studied in both experimental and analytical ways. In push‐off tests, three different contact surfaces of the construction joint were considered, while the case without any joint was provided for the reference. Test results indicate that the geometry of contact surfaces greatly affects shear performance of the construction joint. With simplifying structural behavior of contact surfaces and UHPC substrate, the finite‐element analysis model is developed for every case studied by utilizing the ABAQUS software and validated against the test results. Agreement between experimental and numerical simulation results is excellent especially in terms of displacement, strength, and failure mechanism. It is expected that the present work provides a basis for further study on reinforced UHPC construction joints.

5 November 2015 in Acta Mechanica
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Journal Article
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GDGary F Dargush
Gary F Dargush
BDBradley T. Darrall
Bradley T. Darrall
JKJinkyu Kim
Jinkyu Kim
GAGeorgios Apostolakis
Georgios Apostolakis

1 November 2015 in Mathematics and Computers in Simulation
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Journal Article
Closed access
JKJinkyu Kim
Jinkyu Kim
DKDongkeon Kim
Dongkeon Kim

23 August 2014 in SpringerPlus
Verified
Journal Article
Open access
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JKJinkyu Kim
Jinkyu Kim
The extended framework of Hamilton’s principle and the mixed convolved action principle provide new rigorous weak variational formalism for a broad range of initial boundary value problems in mathematical physics and mechanics. In this paper, their potential when adopting temporally higher order approximations is investigated. The classical single-degree-of-freedom dynamical systems are primarily considered to validate and to investigate the performance of the numerical algorithms developed from both formulations. For the undamped system, all the algorithms are symplectic and unconditionally stable with respect to the time step. For the damped system, they are shown to be accurate with good convergence characteristics.