Publication: Space-time methods for time-dependent partial differential equations
Space-time methods for time-dependent partial differential equations
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Nochetto, R., Sauter, S. A., & Wieners, C. (2017). Space-time methods for time-dependent partial differential equations. Oberwolfach Reports, 14(1), 863–947. https://doi.org/10.4171/OWR/2017/15
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Modern discretizations of time-dependent PDEs consider the full problem in the space-time cylinder and aim to overcome limitations of classical approaches such as the method of lines (first discretize in space and then solve the resulting ODE) and the Rothe method (first discretize in time and then solve the PDE). A main advantage of a holistic space-time method is the direct access to space-time adaptivity and to the backward problem (required for the dual problem in optimization or error control). Moreover, this allows for parallel
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Nochetto, R., Sauter, S. A., & Wieners, C. (2017). Space-time methods for time-dependent partial differential equations. Oberwolfach Reports, 14(1), 863–947. https://doi.org/10.4171/OWR/2017/15