Zhan Kang spends much of his time researching Topology optimization, Mathematical optimization, Optimization problem, Probabilistic-based design optimization and Shape optimization. The concepts of his Topology optimization study are interwoven with issues in Multi material, Sensitivity, Interpolation, Boundary and Algorithm. Zhan Kang interconnects Finite element method, Optimal design, Convex analysis, Topology and Mixed model in the investigation of issues within Mathematical optimization.
His studies in Probabilistic-based design optimization integrate themes in fields like Reliability, Stochastic programming, Nonlinear programming and Global optimization. His work deals with themes such as Computational topology and Topology, which intersect with Shape optimization. His Topology research is multidisciplinary, incorporating perspectives in Parametric statistics and Metamaterial.
His primary areas of study are Topology optimization, Topology, Optimization problem, Mathematical optimization and Finite element method. His Topology optimization research includes themes of Interpolation, Optimal design and Control theory, Sensitivity. His Boundary and Topology study, which is part of a larger body of work in Topology, is frequently linked to Level set method and Level set, bridging the gap between disciplines.
His Optimization problem research integrates issues from Structural system and Robustness. Zhan Kang is interested in Probabilistic-based design optimization, which is a branch of Mathematical optimization. His Finite element method research includes elements of Discretization, Composite material, Buckling and Mechanical engineering.
The scientist’s investigation covers issues in Topology optimization, Topology, Optimization problem, Finite element method and Series expansion. Zhan Kang performs integrative Topology optimization and Scale research in his work. His work in the fields of Topology, such as Boundary and Topology, overlaps with other areas such as Level set method.
He has included themes like Mechanical engineering, Parameterized complexity, Stiffness and Buckling in his Finite element method study. His studies in Series expansion integrate themes in fields like Upper and lower bounds, Reduction, Kriging and Sensitivity. His research investigates the connection between Reliability and topics such as Mathematical optimization that intersect with issues in Basis.
Zhan Kang mainly focuses on Topology optimization, Topology, Applied mathematics, Optimization problem and Polynomial chaos. His Topology optimization study improves the overall literature in Finite element method. Zhan Kang focuses mostly in the field of Topology, narrowing it down to matters related to Homogenization and, in some cases, Representation and Topology.
His studies deal with areas such as Uncertainty quantification, Estimator, Bounded function, Probabilistic logic and Upper and lower bounds as well as Applied mathematics. His Optimization problem study integrates concerns from other disciplines, such as Reduction, Gradient method, Kriging and Nonlinear system. His research on Polynomial chaos also deals with topics like
This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.
Multifunctional Epidermal Electronics Printed Directly Onto the Skin
Woon Hong Yeo;Yun Soung Kim;Jongwoo Lee;Abid Ameen.
Advanced Materials (2013)
Waterproof AlInGaP optoelectronics on stretchable substrates with applications in biomedicine and robotics
Rak Hwan Kim;Dae Hyeong Kim;Jianliang Xiao;Jianliang Xiao;Bong Hoon Kim;Bong Hoon Kim.
Nature Materials (2010)
Current and future trends in topology optimization for additive manufacturing
Jikai Liu;Andrew T. Gaynor;Shikui Chen;Zhan Kang.
Structural and Multidisciplinary Optimization (2018)
ROBUST DESIGN OF STRUCTURES USING OPTIMIZATION METHODS
Ioannis Doltsinis;Zhan Kang.
Computer Methods in Applied Mechanics and Engineering (2004)
A multi-material level set-based topology and shape optimization method
Yiqiang Wang;Zhen Luo;Zhan Kang;Nong Zhang.
Computer Methods in Applied Mechanics and Engineering (2015)
Continuum topology optimization with non-probabilistic reliability constraints based on multi-ellipsoid convex model
Yangjun Luo;Zhan Kang;Zhen Luo;Alex Li.
Structural and Multidisciplinary Optimization (2009)
Non-probabilistic reliability-based topology optimization of geometrically nonlinear structures using convex models
Zhan Kang;Yangjun Luo;Yangjun Luo.
Computer Methods in Applied Mechanics and Engineering (2009)
Structural reliability assessment based on probability and convex set mixed model
Yangjun Luo;Zhan Kang;Alex Li.
Computers & Structures (2009)
Mechanics of Epidermal Electronics
Shuodao Wang;Ming Li;Ming Li;Jian Wu;Dae Hyeong Kim.
Journal of Applied Mechanics (2012)
Topological shape optimization of microstructural metamaterials using a level set method
Yiqiang Wang;Yiqiang Wang;Zhen Luo;Nong Zhang;Zhan Kang.
Computational Materials Science (2014)
If you think any of the details on this page are incorrect, let us know.
We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below: