Datadriven HOPGD based computational vademecum for welding parameter identification
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Ye Lu | N. Blal | A. Gravouil | A. Gravouil | N. Blal | Ye Lu
[1] Annamária R. Várkonyi-Kóczy,et al. Reviewing the novel machine learning tools for materials design , 2017 .
[2] N. Blal,et al. Adaptive sparse grid based HOPGD: Toward a nonintrusive strategy for constructing space‐time welding computational vademecum , 2018 .
[3] P Kerfriden,et al. Bridging Proper Orthogonal Decomposition methods and augmented Newton-Krylov algorithms: an adaptive model order reduction for highly nonlinear mechanical problems. , 2011, Computer methods in applied mechanics and engineering.
[4] Adam D. Bull,et al. Convergence Rates of Efficient Global Optimization Algorithms , 2011, J. Mach. Learn. Res..
[5] D. Ryckelynck,et al. A priori hyperreduction method: an adaptive approach , 2005 .
[6] A. Huerta,et al. Proper generalized decomposition for parameterized Helmholtz problems in heterogeneous and unbounded domains: Application to harbor agitation , 2015 .
[7] A. Patera,et al. Reduced basis approximation and a posteriori error estimation for affinely parametrized elliptic coercive partial differential equations , 2007 .
[8] Adrien Leygue,et al. Proper Generalized Decomposition based dynamic data-driven control of thermal processes ☆ , 2012 .
[9] P. Holmes,et al. Turbulence, Coherent Structures, Dynamical Systems and Symmetry , 1996 .
[10] N. Nguyen,et al. An ‘empirical interpolation’ method: application to efficient reduced-basis discretization of partial differential equations , 2004 .
[11] Tamara G. Kolda,et al. Tensor Decompositions and Applications , 2009, SIAM Rev..
[12] Francisco Chinesta,et al. Computational vademecums for real‐time simulation of surgical cutting in haptic environments , 2016 .
[13] Danny C. Sorensen,et al. Nonlinear Model Reduction via Discrete Empirical Interpolation , 2010, SIAM J. Sci. Comput..
[14] P. Michaleris,et al. Sensitivity analysis and optimization of thermo-elasto-plastic processes with applications to welding side heater design , 2004 .
[15] Adrien Leygue,et al. Vademecum‐based GFEM (V‐GFEM): optimal enrichment for transient problems , 2016 .
[16] Francisco Chinesta,et al. Recent Advances and New Challenges in the Use of the Proper Generalized Decomposition for Solving Multidimensional Models , 2010 .
[17] E. Cueto,et al. Proper Generalized Decomposition based dynamic data driven inverse identification , 2012, Math. Comput. Simul..
[18] Krishna Rajan,et al. Materials Informatics: The Materials ``Gene'' and Big Data , 2015 .
[19] Pierre Ladevèze,et al. Virtual charts for shape optimization of structures , 2013 .
[20] B. Raghavan,et al. Identification of material properties using indentation test and shape manifold learning approach , 2015 .
[21] J. Goldak,et al. A new finite element model for welding heat sources , 1984 .
[22] Tamara G. Kolda,et al. Optimization by Direct Search: New Perspectives on Some Classical and Modern Methods , 2003, SIAM Rev..
[23] Francisco Chinesta,et al. A Manifold Learning Approach to Data-Driven Computational Elasticity and Inelasticity , 2016, Archives of Computational Methods in Engineering.
[24] Francisco Chinesta,et al. Non-intrusive Sparse Subspace Learning for Parametrized Problems , 2019 .
[25] Laurent Stainier,et al. Data-based derivation of material response , 2018 .
[26] Ye Lu,et al. Multi-parametric space-time computational vademecum for parametric studies: Application to real time welding simulations , 2018 .
[27] Francisco Chinesta,et al. A new family of solvers for some classes of multidimensional partial differential equations encountered in kinetic theory modeling of complex fluids , 2006 .
[28] Vladimir Luzin,et al. Comprehensive numerical analysis of a three-pass bead-in-slot weld and its critical validation using neutron and synchrotron diffraction residual stress measurements , 2012 .
[29] Wei Chen,et al. A framework for data-driven analysis of materials under uncertainty: Countering the curse of dimensionality , 2017 .
[30] Anthony T. Patera,et al. A Priori Convergence Theory for Reduced-Basis Approximations of Single-Parameter Elliptic Partial Differential Equations , 2002, J. Sci. Comput..
[31] Trenton Kirchdoerfer,et al. Data‐driven computing in dynamics , 2017, 1706.04061.
[32] Alain Combescure,et al. Efficient hyper reduced-order model (HROM) for parametric studies of the 3D thermo-elasto-plastic calculation , 2015 .
[33] P. Ladevèze,et al. A large time increment approach for cyclic viscoplasticity , 1993 .
[34] Francisco Chinesta,et al. Data-driven non-linear elasticity: constitutive manifold construction and problem discretization , 2017 .
[35] Icíar Alfaro,et al. Computational vademecums for the real-time simulation of haptic collision between nonlinear solids , 2015 .
[36] A. Ammar,et al. PGD-Based Computational Vademecum for Efficient Design, Optimization and Control , 2013, Archives of Computational Methods in Engineering.
[37] C. Farhat,et al. Interpolation Method for Adapting Reduced-Order Models and Application to Aeroelasticity , 2008 .
[38] Alain Combescure,et al. Efficient hyper‐reduced‐order model (HROM) for thermal analysis in the moving frame , 2017 .
[39] Ye Lu,et al. Space–time POD based computational vademecums for parametric studies: application to thermo-mechanical problems , 2018, Adv. Model. Simul. Eng. Sci..
[40] Liang Meng,et al. An objective meta-modeling approach for indentation-based material characterization , 2017 .
[41] Siamak Niroomandi,et al. Model order reduction for hyperelastic materials , 2010 .
[42] David Néron,et al. Virtual charts of solutions for parametrized nonlinear equations , 2014 .
[43] H. Hotelling. Analysis of a complex of statistical variables into principal components. , 1933 .
[44] Trenton Kirchdoerfer,et al. Data-driven computational mechanics , 2015, 1510.04232.