[1]
ZHANG Hanyun, ZHANG Liaojun, JI Yongxin. Numerical Simulation of Initial Opening of Longitudinal Joints with Shear Keys and Effects on Seismic Resistance of a Gravity Dam [J]. DISASTER ADVANCES, 2013, 06: 183-197.
Google Scholar
[2]
ZHANG Hanyun; ZHANG Liaojun. Aseismic Ability of high arch dam with contraction joints predicted by a fictitious crack model [J]. Journal of Hydroelectric Engineering, 2011, 06: 64 –67.
Google Scholar
[3]
YANG Huashu, WEI Hai, YAN Yizhi, HU Yingting, WANG Hao, WANG Yi. Demolishment in Laterite Embankment by Calcium Hydroxide [J]. PROGRESS IN INDUSTRIAL AND CIVIL ENGINEERING, 2012, Vol 204-208, 376-381.
DOI: 10.4028/www.scientific.net/amm.204-208.376
Google Scholar
[4]
YANG Huashu , WEI Hai, YANG Yulu, LI Jinyu, YIN Xiaolin. Experimental Study on Laterite Eroded by Alkaline Materials [J]. ADVANCES IN CIVIL ENGINEERING AND ARCHITECTURE INNOVATION, 2012, Vol 368-373: 2781-2786.
DOI: 10.4028/www.scientific.net/amr.368-373.2781
Google Scholar
[5]
SONG Zhanping, LI Ning , CHEN Feixiong , CHEN Houqun. Nonlinear seismic analysis of high arch dam foundation system with contraction joints [J]. Journal of Hydraulic Engineering, 2004, 6: 33-40.
Google Scholar
[6]
WANG Mingming, XU Qiang, CHEN Jianyun, LV Shaolan. Dynamic Model Rupture tests of Concrete Dams on Shaking Table [J], TRENDS IN CIVIL ENGINEERING, 2012, VOL 446-449, 2650-2655.
DOI: 10.4028/www.scientific.net/amr.446-449.2650
Google Scholar
[7]
PERIC D, OWEN D R J. Computational model for 3D contact problems with friction based on the penalty method [J]. International Journal for Numerical Methods in Engineering, 1992, 35: 1289–1309.
DOI: 10.1002/nme.1620350609
Google Scholar
[8]
HAUG D, SAXCE G. Frictionless contact of elastic bodies by finite element method and mathematical programming technique [J]. Computers Structures, 1980, 11: 55–67.
DOI: 10.1016/0045-7949(80)90146-7
Google Scholar
[9]
ZHAO Lan-hao, LI Tongchun, NIU Zhiwei. The dynamic contact model of nonlinear seismic response of high arch dams with contraction joints [J]. Journal of Hydraulic Engineering, 2007, 26(4): 91-95.
Google Scholar
[10]
Katona M G, Zienkiewicz. A unified set of single step algorithms, Part 3: the beta method, a generalization of the Newmark scheme[J]. International Journal for Numerical Methods in Engineering , 1985, 21: 1345~1359.
DOI: 10.1002/nme.1620210713
Google Scholar