An energy approach to the solution of partial differential equations in computational mechanics via machine learning: Concepts, implementation and applications E Samaniego, C Anitescu, S Goswami, VM Nguyen-Thanh, H Guo, ... Computer Methods in Applied Mechanics and Engineering 362, 112790, 2020 | 1410 | 2020 |
Isogeometric analysis: an overview and computer implementation aspects VP Nguyen, C Anitescu, SPA Bordas, T Rabczuk Mathematics and Computers in Simulation 117, 89-116, 2015 | 752 | 2015 |
Artificial neural network methods for the solution of second order boundary value problems C Anitescu, E Atroshchenko, N Alajlan, T Rabczuk Computers, Materials & Continua 59 (1), 345-359, 2019 | 738 | 2019 |
Transfer learning enhanced physics informed neural network for phase-field modeling of fracture S Goswami, C Anitescu, S Chakraborty, T Rabczuk Theoretical and Applied Fracture Mechanics 106, 102447, 2020 | 645 | 2020 |
An explicit phase field method for brittle dynamic fracture HL Ren, XY Zhuang, C Anitescu, T Rabczuk Computers & Structures 217, 45-56, 2019 | 265 | 2019 |
XLME interpolants, a seamless bridge between XFEM and enriched meshless methods F Amiri, C Anitescu, M Arroyo, SPA Bordas, T Rabczuk Computational Mechanics 53, 45-57, 2014 | 185 | 2014 |
Parametric deep energy approach for elasticity accounting for strain gradient effects VM Nguyen-Thanh, C Anitescu, N Alajlan, T Rabczuk, X Zhuang Computer Methods in Applied Mechanics and Engineering 386, 114096, 2021 | 178 | 2021 |
An isogeometric collocation method using superconvergent points C Anitescu, Y Jia, YJ Zhang, T Rabczuk Computer Methods in Applied Mechanics and Engineering 284, 1073-1097, 2015 | 143 | 2015 |
Adaptive fourth-order phase field analysis for brittle fracture S Goswami, C Anitescu, T Rabczuk Computer Methods in Applied Mechanics and Engineering 361, 112808, 2020 | 115 | 2020 |
An isogeometric symmetric Galerkin boundary element method for two-dimensional crack problems BH Nguyen, HD Tran, C Anitescu, X Zhuang, T Rabczuk Computer Methods in Applied Mechanics and Engineering 306, 252-275, 2016 | 99 | 2016 |
Recovery-based error estimation and adaptivity using high-order splines over hierarchical T-meshes C Anitescu, MN Hossain, T Rabczuk Computer Methods in Applied Mechanics and Engineering 328, 638-662, 2018 | 90 | 2018 |
Optimizing the neural network hyperparameters utilizing genetic algorithm S Nikbakht, C Anitescu, T Rabczuk Journal of Zhejiang University-Science A 22 (6), 407-426, 2021 | 89 | 2021 |
Adaptive fourth-order phase field analysis using deep energy minimization S Goswami, C Anitescu, T Rabczuk Theoretical and Applied Fracture Mechanics 107, 102527, 2020 | 88 | 2020 |
Extended finite element and meshfree methods T Rabczuk, JH Song, X Zhuang, C Anitescu Academic Press, 2019 | 71 | 2019 |
h-and p-adaptivity driven by recovery and residual-based error estimators for PHT-splines applied to time-harmonic acoustics J Videla, C Anitescu, T Khajah, SPA Bordas, E Atroshchenko Computers & Mathematics with Applications 77 (9), 2369-2395, 2019 | 60 | 2019 |
Adaptive isogeometric analysis for plate vibrations: an efficient approach of local refinement based on hierarchical a posteriori error estimation P Yu, C Anitescu, S Tomar, SPA Bordas, P Kerfriden Computer Methods in Applied Mechanics and Engineering 342, 251-286, 2018 | 59 | 2018 |
Isogeometric analysis with strong multipatch C1-coupling CL Chan, C Anitescu, T Rabczuk Computer Aided Geometric Design 62, 294-310, 2018 | 58 | 2018 |
Adaptive phase field analysis with dual hierarchical meshes for brittle fracture S Goswami, C Anitescu, T Rabczuk Engineering Fracture Mechanics 218, 106608, 2019 | 56 | 2019 |
Volumetric parametrization from a level set boundary representation with PHT-splines CL Chan, C Anitescu, T Rabczuk Computer-Aided Design 82, 29-41, 2017 | 52 | 2017 |
Kolmogorov Arnold Informed neural network: A physics-informed deep learning framework for solving PDEs based on Kolmogorov Arnold Networks Y Wang, J Sun, J Bai, C Anitescu, MS Eshaghi, X Zhuang, T Rabczuk, ... arXiv preprint arXiv:2406.11045, 2024 | 49 | 2024 |