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Gerritsma, J. (author)
journal article 1981
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Gerritsma, J. (author), Smith, W.E. (author)
journal article 1967
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Keuning, Lex J.A. (author), Gerritsma, J. (author)
journal article 1982
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Gerritsma, J. (author)
journal article 1952
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Gerritsma, J. (author), Moeyes, G. (author)
journal article 1973
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Gerritsma, J. (author)
journal article 1961
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Gerritsma, J. (author)
journal article 1985
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Gerritsma, J. (author), Smith, W.E. (author)
journal article 1967
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Gerritsma, J. (author)
journal article 1954
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Gerritsma, J. (author)
journal article 1984
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Keuning, Lex A. (author), Gerritsma, J. (author)
journal article
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Gerritsma, J. (author)
journal article 1984
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Gerritsma, J. (author)
journal article 1959
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Jaeger, H.E. (author), de Does, J.Ch. (author), Gerritsma, J. (author)
journal article 1957
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Gerritsma, J. (author)
journal article 1965
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Gerritsma, J. (author), van den Bosch, J.J. (author), Beukelman, W. (author)
journal article 1961
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Gerritsma, J. (author)
journal article 1957
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Gerritsma, J. (author), Beukelman, W. (author)
journal article 1963
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Jain, V. (author), Zhang, Y. (author), Palha, A. (author), Gerritsma, M.I. (author)
Given a sequence of finite element spaces which form a de Rham sequence, we will construct dual representations of these spaces with associated differential operators which connect these spaces such that they also form a de Rham sequence. The dual representations also need to satisfy the de Rham sequence on the domain boundary. The matrix...
journal article 2020
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Zhang, Y. (author), Palha, A. (author), Gerritsma, M.I. (author), Rebholz, Leo G. (author)
We introduce a mimetic dual-field discretization which conserves mass, kinetic energy and helicity for three-dimensional incompressible Navier-Stokes equations. The discretization makes use of a conservative dual-field mixed weak formulation where two evolution equations of velocity are employed and dual representations of the solution are...
journal article 2022
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