editorial advances in finite element method 2014

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Editorial Advances in Finite Element Method 2014 Song Cen, 1 Chenfeng Li, 2 Sellakkutti Rajendran, 3 and Zhiqiang Hu 4 1 AML, Department of Engineering Mechanics, School of Aerospace Engineering, Tsinghua University, Beijing 100084, China 2 Zienkiewicz Centre for Computational Engineering & Energy Safety Research Institute, College of Engineering, Swansea University, Swansea SA2 8PP, UK 3 School of Mechanical and Aerospace Engineering, Nanyang Technological University, Nanyang Avenue, Singapore 639798 4 State Key Laboratory of Ocean Engineering, Shanghai Jiao Tong University, Shanghai 200240, China Correspondence should be addressed to Song Cen; [email protected] Received 11 March 2015; Accepted 11 March 2015 Copyright © 2015 Song Cen et al. is is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. To date, the finite element method (FEM) is still a prominent technique for most numerical analyses and simulations in sci- ence and engineering. Numerous research activities related to the FEM are still actively pursued worldwide. In order to solve various complicated mechanics and mathematical problems more efficiently, many researchers are devoting themselves to developing new principles, techniques, algorithms, models, and schemes to improve precision, efficiency, robustness, and applicability of the FEM. It is significant and necessary to disseminate these latest ideas, developments, and applications to readers all over the world. Aſter successful organization and publication works for the first issue in 2013, the special issue Advances in Finite Element has been upgraded to be one of the annual issues in the journal. is is a good news for many FEM developers and users because they will continuously have a platform to introduce their latest achievements. e second issue, this issue, was opened during last May to September and attracted more than seventy submissions. In order to improve the quality of the papers published in MPE, the publisher has decided to adopt a much more rigorous review policy. erefore, the whole review process for these submissions could only be finished by the beginning of March 2015, and forty-two manuscripts finally passed the peer review, including one review article and 41 research articles which have provided a fairly complete coverage of the current research in the development and application of FEM and other related numerical methods. e topics covered by this special issue include the following: (i) new types of FEM and related numerical techniques, including an extensive review on the development of Mindlin-Reissner plate elements (work of S. Cen and Y. Shang), a hierarchical laminated shell element (work of J. S. Ahn et al.), several improved plane membrane element models (works of G. Shi et al., P.-L. Zhou and S. Cen, X.-M. Chen et al., or X.- R. Fu et al.), new beam and bar elements (works of Q. Cao et al. or L. Tang et al.), a technique for analysis of stress field gradient using low-order C 0 elements (work of J. Xing and G. Zheng), a hybrid finite element-Fourier spectral method (work of W.- Y. Li et al.), and a multibody finite element method (work of C. Su et al.); (ii) applications of FEM in nonlinear, coupled, dynamic, and fracture problems, including some new methods and techniques for nonlinear problems (works of T. Li et al., X. Deng and M. Liu), coupled problems (works of X. Song and Y. Wang, S. Wang et al., H. Tong et al., Y. Wang et al., or W. Wu et al.), dynamic problems (works of B. Yan et al., L. Zhang et al., or X.-H Zhu et al.), and fracture problems (works of P. Cao et al., D. Liu et al., L. Zhao et al., or F. Liu et al.); (iii) structural optimization problem (works of H. Ye et al. or C. Su et al.); (iv) mesh generation (work of S. Sun et al.); (v) high performance computing (works of X. Fan et al. or J. Zhang); (vi) new soſtware systems based on FEM, including an inverse analysis system for temperature and stress of concrete dam (work of L. Zhang et al.), an intelligent autofeedback, and safety early-warning system for Hindawi Publishing Corporation Mathematical Problems in Engineering Volume 2015, Article ID 572648, 2 pages http://dx.doi.org/10.1155/2015/572648

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Page 1: Editorial Advances in Finite Element Method 2014

EditorialAdvances in Finite Element Method 2014

Song Cen,1 Chenfeng Li,2 Sellakkutti Rajendran,3 and Zhiqiang Hu4

1AML, Department of Engineering Mechanics, School of Aerospace Engineering, Tsinghua University, Beijing 100084, China2Zienkiewicz Centre for Computational Engineering & Energy Safety Research Institute, College of Engineering, Swansea University,Swansea SA2 8PP, UK3School of Mechanical and Aerospace Engineering, Nanyang Technological University, Nanyang Avenue, Singapore 6397984State Key Laboratory of Ocean Engineering, Shanghai Jiao Tong University, Shanghai 200240, China

Correspondence should be addressed to Song Cen; [email protected]

Received 11 March 2015; Accepted 11 March 2015

Copyright © 2015 Song Cen et al.This is an open access article distributed under theCreative CommonsAttribution License, whichpermits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.

To date, the finite element method (FEM) is still a prominenttechnique formost numerical analyses and simulations in sci-ence and engineering. Numerous research activities related tothe FEMare still actively pursuedworldwide. In order to solvevarious complicated mechanics and mathematical problemsmore efficiently, many researchers are devoting themselves todeveloping new principles, techniques, algorithms, models,and schemes to improve precision, efficiency, robustness, andapplicability of the FEM. It is significant and necessary todisseminate these latest ideas, developments, and applicationsto readers all over the world.

After successful organization and publication works forthe first issue in 2013, the special issue Advances in FiniteElement has been upgraded to be one of the annual issues inthe journal. This is a good news for many FEM developersand users because they will continuously have a platformto introduce their latest achievements. The second issue,this issue, was opened during last May to September andattractedmore than seventy submissions. In order to improvethe quality of the papers published in MPE, the publisherhas decided to adopt a much more rigorous review policy.Therefore, the whole review process for these submissionscould only be finished by the beginning of March 2015,and forty-two manuscripts finally passed the peer review,including one review article and 41 research articles whichhave provided a fairly complete coverage of the currentresearch in the development and application of FEM andother related numerical methods. The topics covered by thisspecial issue include the following:

(i) new types of FEM and related numerical techniques,including an extensive review on the development

of Mindlin-Reissner plate elements (work of S. Cenand Y. Shang), a hierarchical laminated shell element(work of J. S. Ahn et al.), several improved planemembrane element models (works of G. Shi et al.,P.-L. Zhou and S. Cen, X.-M. Chen et al., or X.-R. Fu et al.), new beam and bar elements (worksof Q. Cao et al. or L. Tang et al.), a technique foranalysis of stress field gradient using low-order C0elements (work of J. Xing and G. Zheng), a hybridfinite element-Fourier spectral method (work of W.-Y. Li et al.), and a multibody finite element method(work of C. Su et al.);

(ii) applications of FEM in nonlinear, coupled, dynamic,and fracture problems, including some new methodsand techniques for nonlinear problems (works of T. Liet al., X. Deng and M. Liu), coupled problems (worksof X. Song and Y. Wang, S. Wang et al., H. Tong et al.,Y. Wang et al., or W. Wu et al.), dynamic problems(works of B. Yan et al., L. Zhang et al., or X.-H Zhuet al.), and fracture problems (works of P. Cao et al.,D. Liu et al., L. Zhao et al., or F. Liu et al.);

(iii) structural optimization problem (works of H. Ye et al.or C. Su et al.);

(iv) mesh generation (work of S. Sun et al.);(v) high performance computing (works of X. Fan et al.

or J. Zhang);(vi) new software systems based on FEM, including an

inverse analysis system for temperature and stress ofconcrete dam (work of L. Zhang et al.), an intelligentautofeedback, and safety early-warning system for

Hindawi Publishing CorporationMathematical Problems in EngineeringVolume 2015, Article ID 572648, 2 pageshttp://dx.doi.org/10.1155/2015/572648

Page 2: Editorial Advances in Finite Element Method 2014

2 Mathematical Problems in Engineering

underground cavern engineering (work of L. Xuet al.);

(vii) engineering and Scientific applications, includinganalyses of compound lining in complex under-ground surge-shaft structure (work of J. Chen et al.),rock and concrete (works of Y. Peng et al., Y. Penget al., or J. Zhang et al.), 3D pressure vessel (work ofX. Du et al.), flexible risers (work of J.-Y. Li et al.),water flow pressure on bridge piers (work of Y. Wanget al.), thermal characters for natural fiber bundlewith numbered lumens (work of G.-Y. Zheng), fatiguecharacters for wheel considering contact effect (workof Q.-Y. Xiong et al.), and dynamic characters forultrasonic transducer (work of C. Ge).

We hope that the great diversity of the presented topicscovering the state-of-the-art FEM research will give thisspecial issue amuchmore lasting value andmake it appealingto a broad audience of researchers, practitioners, and studentswho are interested in FEM.We hope that each reader can findin this special issue something useful or inspiring.

Acknowledgments

We would like to thank all the authors of this special issuefor their excellent contributions. And we would also liketo thank the support from the National Natural ScienceFoundation of China (Project no. 11272181), the SpecializedResearch Fund for the Doctoral Program of Higher Educa-tion of China (Project no. 20120002110080), and the TsinghuaUniversity Initiative Scientific Research Program (Project no.2014z09099).

Song CenChenfeng Li

Sellakkutti RajendranZhiqiang Hu

Page 3: Editorial Advances in Finite Element Method 2014

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