1. Xue, T., Wang, Y., Aanjaneya, M., Tamma, K.K. and Qin, G., 2021, On a generalized energy conservation/ dissipation time finite element method for Hamiltonian mechanics. Computer Methods in Applied Mechanics and Engineering, 373, 113509.
2. Xue, T., Su, H., Han, C., Jiang, C. and Aanjaneya, M., 2020. A novel discretization and numerical solver for non- fourier diffusion. ACM Transactions on Graphics (TOG), 39(6),1-14.
3. Xue, T., Zhang, X. and Tamma, K.K., 2020. A non-local heat transport model in solids with discontinuities via Lagrangian particle method. Applied Mathematical Modelling, 88, 208-223.
4. Xue, T., Zhang, X. and Tamma, K.K., 2019. A non-local dissipative Lagrangian modelling for generalized thermoelasticity in solids. Applied Mathematical Modelling, 73, 247-265.
5. Xue, T., Zhang, X. and Tamma, K.K., 2019. On a generalized non-local two-temperature heat transfer DAEmodeling/simulation methodology for metal-nonmetal thermal inter-facial problems. International Journal of Heat and Mass Transfer, 138, 508-515.
6. Xue, T., Zhang, X. and Tamma, K.K., 2019. An in-depth study on the implementation aspect of unified time integrators in reactive two-phase flows with consistent time level. International Journal of Numerical Methods for Heat & Fluid Flow, 29(2), 617-639.
7. Xue, T., Zhang, X. and Tamma, K.K., 2018. Investigation of thermal inter-facial problems involving non-localityin space and time. International Communications in Heat and Mass Transfer, 99, 37-42.
8. Xue, T., Zhang, X. and Tamma, K.K., 2018. A two-field state-based peridynamic theory for thermal contact problems. Journal of Computational Physics, 374, 1180-1195.
9. Xue, T., Zhang, X. and Tamma, K.K., 2018. Generalized heat conduction model in moving media emanating from Boltzmann Transport Equation. International Journal of Heat and Mass Transfer, 119, 148-151.
10. Xue, T., Zhang, X. and Tamma, K.K., 2018. Generalized heat conduction model involving imperfect thermal contact surface: Application of the GSSSS-1 differential-algebraic equation time integration. International Journal of Heat and Mass Transfer, 116, 889-896.
11. Xue, T., Tamma, K.K. and Zhang, X., 2016. A consistent moving particle system simulation method: applications to parabolic/hyperbolic heat conduction type problems. International Journal of Heat and Mass Transfer, 101, 365-372.
12. Xue, T., Zhang, X.B. and Cui, D.H., 2014. Dynamic analysis of a guided projectile during engraving process. Defence Technology, 10 , 111-118.
13. Su, H.*, Xue, T*., Han, C. and Aanjaneya, M., 2022, May. A‐ULMPM: An Adaptively Updated Lagrangian Material Point Method for Efficient Physics Simulation without Numerical Fracture. Computer Graphics Forum, 41(2), 325-341
14. Han, C.*, Xue, T*., & Aanjaneya, M. 2021, A Lagrangian Particle‐based Formulation for Coupled Simulation of Fracture and Diffusion in Thin Membranes. Computer Graphics Forum, 40(7), 97- 108.
15. Flor, A.*, Han, C.*, Xue, T*. and Aanjaneya, M., 2021. Interactive Simulation of Disease Contagion in Dynamic Crowds. Motion, Interaction and Games (1-11).
16. Su, H.*, Xue, T.*, Han, C., Jiang, C. and Aanjaneya, M., 2021. A unified second-order accurate in time MPM formulation for simulating viscoelastic liquids with phase change. ACM Transactions on Graphics (TOG), 40(4), 1-18.
17. Wang, Y., Xue, T., Tamma, K. K., Maxam, D., & Qin, G. 2021. A three-time-level a posteriori error estimator for GS4-2 framework: Adaptive time stepping for second-order transient systems. Computer Methods in Applied Mechanics and Engineering, 384, 113920.
18. Wang, Y., Tamma, K., Maxam, D., Xue, T. and Qin, G., 2021. An Overview of High-Order Implicit Algorithms for First-/Second-Order Systems and Novel Explicit Algorithm Designs for First-Order System Representations. Archives of Computational Methods in Engineering, 1-27.
19. Wang, Y., Tamma, K.K., Xue, T., Maxam, D, Qin, G., 2021. Generalized Petrov-Galerkin time finite element weighted residual methodology for designing high-order unconditionally stable algorithms with controllable numerical dissipation, Journal of Computational Physics, 110097.
20. Wang, Y., Xue, T., Tamma, K.K., Maxam, D., & Qin, G., 2021. An accurate and simple universal a posteriori error estimator for GS4-1 framework: Adaptive time stepping in firstorder transient systems. Computer Methods in Applied Mechanics and Engineering, 374, 113604.
21. Han, L., Stathopoulos, A., Xue, T. and Metaxas, D., 2020. Unbiased auxiliary classifier GANs with MINE. CVPR 2020 Workshop on Adversarial Machine Learning in Computer Vision PCs.
22. Shimada, M., Tae, D., Xue, T., Deokar, R. and Tamma, K.K., 2016. Second order accurate particle-based formulations Explicit MPS-GS4-II family of algorithms for incompressible fluids with free surfaces. International Journal of Numerical Methods for Heat and Fluid Flow, 26 (3-4), 897-915.
23. Wang, J.T., Shen, M.Q., Xue, T., and Dai, G.H., 2011. Numerical Simulation of Punching Bonding Based on AutoForm. Advanced Materials Research, 189, 3423-3426
（*：共同一作）