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An EIM-degradation free reduced basis method via over collocation and residual hyper reduction-based error estimation.

, , , and . J. Comput. Phys., (2021)

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Recovery of High Order Accuracy in Radial Basis Function Approximations of Discontinuous Problems., , , , and . J. Sci. Comput., 45 (1-3): 359-381 (2010)Performance Evaluation of Mixed-Precision Runge-Kutta Methods., , , and . HPEC, page 1-6. IEEE, (2021)An EIM-degradation free reduced basis method via over collocation and residual hyper reduction-based error estimation., , , and . J. Comput. Phys., (2021)High Order Strong Stability Preserving MultiDerivative Implicit and IMEX Runge-Kutta Methods with Asymptotic Preserving Properties., , , and . SIAM J. Numer. Anal., 60 (1): 423-449 (2022)Erratum to: Explicit Strong Stability Preserving Multistage Two-Derivative Time-Stepping Schemes., , , and . J. Sci. Comput., 68 (3): 943-944 (2016)A general linear method approach to the design and optimization of efficient, accurate, and easily implemented time-stepping methods in CFD., , , and . J. Comput. Phys., (2022)A review of high order strong stability preserving two-derivative explicit, implicit, and IMEX methods., and . CoRR, (2024)Two-Derivative Error Inhibiting Schemes and Enhanced Error Inhibiting Schemes., , and . SIAM J. Numer. Anal., 58 (6): 3197-3225 (2020)Implicit-Explicit Strong Stability Preserving Runge-Kuta Methods with High Linear Order., , , and . PEARC, page 44:1-44:3. ACM, (2017)Implicit and Implicit-Explicit Strong Stability Preserving Runge-Kutta Methods with High Linear Order., , , and . J. Sci. Comput., 73 (2-3): 667-690 (2017)