Hendrik Brinkman
Affiliations: | Physics | University of Groningen, Groningen, Netherlands |
Area:
Experimental physicsWebsite:
http://www.dwc.knaw.nl/biografie/pmknaw/?pagetype=authorDetail&aId=PE00004377Google:
"Hendrik Brinkman"Bio:
(1909 - 1994)
https://hoogleraren.ub.rug.nl/hoogleraren/150-brinkman-hendrik
http://www.biografischportaal.nl/persoon/77330296
http://dap.library.uu.nl/cgi-bin/dap/dap?diss_id=4347
Mean distance: 12.72 | S | N | B | C | P |
Parents
Sign in to add mentor| Leonard Salomon Ornstein | grad student | 1937 | Utrecht | |
| (Optische studie van de electrische lichtboog) | ||||
Children
Sign in to add trainee| Hendrik de Waard | grad student | 1954 | RUG |
| Jan Borgman | grad student | 1956 | RUG |
| Albert Nomdo Diddens | grad student | 1957 | RUG |
| Hans Postma | grad student | 1960 | RUG |
| Adriaan van der Woude | grad student | 1960 | RUG |
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Publications
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| Brinkman HC. (1959) The vortex equations of magnetohydrodynamics Antiviral Research. 25: 1063-1066 |
| Brinkman HC. (1959) On the motion of a charged particle in an inhomogeneous magnetic field Antiviral Research. 25: 1016-1020 |
| Brinkman HC. (1959) The vortex equations of magneto-hydrodynamics Physica. 25: 1063-1066 |
| Brinkman HC. (1958) Non-linear irreversible thermodynamics of Brownian motion Physica. 24: 409-414 |
| Haven Y, Brinkman HC, Schwarzl F, et al. (1957) General discussion Discussions of the Faraday Society. 23: 72-84 |
| Brinkman HC, Schwarzl F. (1957) A mechanical and thermodynamical theory of non-linear relaxation behaviour of solids Discussions of the Faraday Society. 23: 11-18 |
| Brinkman HC. (1957) On Kramers' general theory of Brownian motion Physica. 23: 82-88 |
| Brinkman HC. (1956) Brownian motion in a field of force and the diffusion theory of chemical reactions. II Physica. 22: 149-155 |
| Brinkman HC. (1955) Reply to Tietz' letter: "Approximate analytic solution of the thomas-fermi equation for atoms" The Journal of Chemical Physics. 23: 1560 |
| Brinkman HC, Peperzak B. (1954) Approximate solutions of the Thomas-Fermi equation for molecules. II Physica. 21: 48-52 |