Department of Mechanics:Current events: Difference between revisions
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==== Interesting seminars and presentations ==== | ==== Interesting seminars and presentations ==== | ||
* 24 February 2016, 14:00, '''Solid Mechanics Seminar''', Department meeting room B366, Thakurova 7, Prague 6 | * 24 February 2016, 14:00, '''Solid Mechanics Seminar''', Department meeting room B366, Thakurova 7, Prague 6 | ||
:Luis Baquerizo Ibarra (LafargeHolcim Ltd, Switzerland): [[Department of Mechanics: Seminar: Abstract Ibarra 2016| Impact of water activity on the mineralogy of hydrated cement and its modelling ]] | :Luis Baquerizo Ibarra (LafargeHolcim Ltd, Switzerland): [[Department of Mechanics: Seminar: Abstract Ibarra 2016| Impact of water activity on the mineralogy of hydrated cement and its modelling ]] | ||
* 29 February 2016, 15:40, '''Nečas Seminar on Continuum Mechanics''', Mathematical Institute of the Charles University, Sokolovska 83, Prague 8, lecture room K1, 2nd floor | |||
:Koya Sakakibara (University of Tokyo): '''Structure-preserving numerical scheme for the one-phase Hele-Shaw problems by the method of fundamental solutions combined with the uniform distribution method''' | |||
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* 1 December 2015, 9:00, '''Seminar on Partial Differential Equations''', seminar room, Institute of Mathematics, AS CR, Žitná 25, Prague 1 | * 1 December 2015, 9:00, '''Seminar on Partial Differential Equations''', seminar room, Institute of Mathematics, AS CR, Žitná 25, Prague 1 | ||
Revision as of 09:47, 24 February 2016
Interesting seminars and presentations
- 24 February 2016, 14:00, Solid Mechanics Seminar, Department meeting room B366, Thakurova 7, Prague 6
- Luis Baquerizo Ibarra (LafargeHolcim Ltd, Switzerland): Impact of water activity on the mineralogy of hydrated cement and its modelling
- 29 February 2016, 15:40, Nečas Seminar on Continuum Mechanics, Mathematical Institute of the Charles University, Sokolovska 83, Prague 8, lecture room K1, 2nd floor
- Koya Sakakibara (University of Tokyo): Structure-preserving numerical scheme for the one-phase Hele-Shaw problems by the method of fundamental solutions combined with the uniform distribution method