Citing ====== If you use cashocs for your research, please cite the following papers .. tab-set:: .. tab-item:: Plain Text .. code-block:: text cashocs: A Computational, Adjoint-Based Shape Optimization and Optimal Control Software Sebastian Blauth SoftwareX, Volume 13, 2021 https://doi.org/10.1016/j.softx.2020.100646 .. tab-item:: BibTeX .. code-block:: bibtex @Article{Blauth2021cashocs, author = {Sebastian Blauth}, journal = {SoftwareX}, title = {{cashocs: A Computational, Adjoint-Based Shape Optimization and Optimal Control Software}}, year = {2021}, issn = {2352-7110}, pages = {100646}, volume = {13}, doi = {10.1016/j.softx.2020.100646}, keywords = {PDE constrained optimization, Adjoint approach, Shape optimization, Optimal control}, } as well as .. tab-set:: .. tab-item:: Plain Text .. code-block:: text Version 2.0 - cashocs: A Computational, Adjoint-Based Shape Optimization and Optimal Control Software Sebastian Blauth SoftwareX, Volume 24, 2023 https://doi.org/10.1016/j.softx.2023.101577 .. tab-item:: BibTeX .. code-block:: bibtex @Article{Blauth2023Version, author = {Sebastian Blauth}, journal = {SoftwareX}, title = {{Version 2.0 - cashocs: A Computational, Adjoint-Based Shape Optimization and Optimal Control Software}}, year = {2023}, issn = {2352-7110}, pages = {101577}, volume = {24}, doi = {10.1016/j.softx.2023.101577}, keywords = {PDE constrained optimization, Shape optimization, Topology optimization, Space mapping}, } Additionally, if you are using the nonlinear conjugate gradient methods for shape optimization implemented in cashocs, please cite the following paper .. tab-set:: .. tab-item:: Plain Text .. code-block:: text Nonlinear Conjugate Gradient Methods for PDE Constrained Shape Optimization Based on Steklov--Poincaré-Type Metrics Sebastian Blauth SIAM Journal on Optimization, Volume 31, Issue 3, 2021 https://doi.org/10.1137/20M1367738 .. tab-item:: BibTeX .. code-block:: BibTeX @Article{Blauth2021Nonlinear, author = {Sebastian Blauth}, journal = {SIAM J. Optim.}, title = {{Nonlinear Conjugate Gradient Methods for PDE Constrained Shape Optimization Based on Steklov-Poincaré-Type Metrics}}, year = {2021}, number = {3}, pages = {1658--1689}, volume = {31}, doi = {10.1137/20M1367738}, fjournal = {SIAM Journal on Optimization}, } If you are using the space mapping methods for shape optimization, please cite the paper .. tab-set:: .. tab-item:: Plain Text .. code-block:: text Space Mapping for PDE Constrained Shape Optimization Sebastian Blauth SIAM Journal on Optimization, Volume 33, Issue 3, 2023 https://doi.org/10.1137/22M1515665 .. tab-item:: BibTeX .. code-block:: bibtex @Article{Blauth2023Space, author = {Blauth, Sebastian}, journal = {SIAM J. Optim.}, title = {{Space Mapping for PDE Constrained Shape Optimization}}, year = {2023}, issn = {1052-6234,1095-7189}, number = {3}, pages = {1707--1733}, volume = {33}, doi = {10.1137/22M1515665}, fjournal = {SIAM Journal on Optimization}, mrclass = {49Q10 (35Q93 49M41 65K05)}, mrnumber = {4622415}, } and if you are using the topology optimization methods implemented in cashocs, please cite the paper .. tab-set:: .. tab-item:: Plain Text .. code-block:: text Quasi-Newton Methods for Topology Optimization Using a Level-Set Method Sebastian Blauth and Kevin Sturm Structural and Multidisciplinary Optimization, Volume 66, 2023 https://doi.org/10.1007/s00158-023-03653-2 .. tab-item:: BibTeX .. code-block:: bibtex @Article{Blauth2023Quasi, author = {Blauth, Sebastian and Sturm, Kevin}, journal = {Struct. Multidiscip. Optim.}, title = {{Quasi-Newton methods for topology optimization using a level-set method}}, year = {2023}, issn = {1615-147X,1615-1488}, number = {9}, pages = {203}, volume = {66}, doi = {10.1007/s00158-023-03653-2}, fjournal = {Structural and Multidisciplinary Optimization}, mrclass = {99-06}, mrnumber = {4635978}, }