Public defences of doctoral theses

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Upcoming calendar events:

• A Linearized Navier-Stokes Equations Methodology for Aeroacoustic and Thermoacoustic Simulations
  5

  Feb
  Public defences of doctoral theses

  Engineering Mechanics

  Friday 2021-02-05, 10:00

  Location: Zoom webinar, register at: https://kth-se.zoom.us/webinar/register/WN_CH8p_GMmR8iM-5_kzaQ2fg, Du som saknar dator/datorvana kan kontakta sboij@kth.se / Use the e-mail address if you need technical assistance, Stockholm (English)

  Doctoral student: PhD student Wei Na , Marcus Wallenberg Laboratoriet MWL

  2021-02-05T10:00:00.000+01:00 2021-02-05T10:00:00.000+01:00 A Linearized Navier-Stokes Equations Methodology for Aeroacoustic and Thermoacoustic Simulations (Public defences of doctoral theses) A Linearized Navier-Stokes Equations Methodology for Aeroacoustic and Thermoacoustic Simulations (Public defences of doctoral theses)
• Myopia control and peripheral vision
  5

  Feb
  Public defences of doctoral theses

  Friday 2021-02-05, 13:00

  Location: Via Zoom https://kth-se.zoom.us/j/67730175907, Stockholm (English)

  Doctoral student: Petros Papadogiannis , Biomedicinsk fysik och röntgenfysik

  2021-02-05T13:00:00.000+01:00 2021-02-05T13:00:00.000+01:00 Myopia control and peripheral vision (Public defences of doctoral theses) Myopia control and peripheral vision (Public defences of doctoral theses)
• Modelling of stably-stratified, convective and transitional atmospheric boundary layers using the explicit algebraic Reynolds-stress model
  19

  Mar
  Public defences of doctoral theses

  Engineering Mechanics

  Friday 2021-03-19, 10:15

  Location: Register in advance for this webinar: https://kth-se.zoom.us/webinar/register/WN_f6VvxBHvSVa4Y9LX4dQIpA, Stockholm (English)

  Doctoral student: Velibor Zeli , Linné Flow Center, FLOW, Turbulens

  2021-03-19T10:15:00.000+01:00 2021-03-19T10:15:00.000+01:00 Modelling of stably-stratified, convective and transitional atmospheric boundary layers using the explicit algebraic Reynolds-stress model (Public defences of doctoral theses) Modelling of stably-stratified, convective and transitional atmospheric boundary layers using the explicit algebraic Reynolds-stress model (Public defences of doctoral theses)