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user:rolf001 [2021/08/24 17:35] – external edit 127.0.0.1user:rolf001 [2023/01/05 14:38] (current) – external edit 127.0.0.1
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 ====== Rolf Becker (rolf001) - Public Page ====== ====== Rolf Becker (rolf001) - Public Page ======
  
-Please go to my report under **[[amc2020:group_z:start|GROUP Z]]**! 
  
-[[amc2020:group_z:testing]] 
  
-<html> 
-<svg width="100" height="100"> 
-  <circle cx="50" cy="50" r="40" stroke="green" stroke-width="4" fill="yellow" /> 
-</svg> 
-</html> 
-===== Introduction ===== 
  
-Railways induce heavy vibrations on nearby structures. Continuous monitoring is paramount to assess the structural integrity.\\  
-Therefore ... 
-===== Methods and Materials ===== 
  
-==== Arduino UNO R3 ====+===== Royal Eijkelkamp  =====
  
-{{https://store-cdn.arduino.cc/uni/catalog/product/cache/1/image/520x330/604a3538c15e081937dbfbd20aa60aad/a/0/a000066_featured_1_2.jpg?300}}+[[private:user:rolf001:partner:eijkelkamp:meeting:2022-02-09:start|Meeting 2022-02-09]]
  
-==== Math of Oscillation ==== 
  
-We assume that an attenuated harmonic oscillation $A(t)$ can be described as: 
  
-$$ 
-A(t) = A_0 e^{-t/t_0} \sin(\omega t + \phi) \; t\ge0  
-$$ 
  
-$$ +-------
-A(t) = A_0 e^{-t \over t_0} \sin(\omega t + \phi) \; t\ge0  +
-$$+
  
-$$ 
-A(t) = A_0 e^{\frac{-t}{t_0}} \sin(\omega t + \phi) \; t\ge0  
-$$ 
  
 +My [[:private:user:rolf001:start|private]] page.
  
-===== Results ===== 
- 
-===== Discussion ===== 
- 
-===== Outlook ===== 
- 
-https://www.amazon.de/Bartagamen-Wohlf%C3%BChl-Garantie-kleine-Echsen-Tierratgeber/dp/3833852186/ 
- 
-===== A nice Video ===== 
- 
-{{youtube>wTfSfhjhAU0?medium}} 
- 
- 
-{{youtube>wTfSfhjhAU0?medium&start=196&end=200}} 
- 
- 
-[[amc2020:group_f:start]] 
  
user/rolf001.1629819330.txt.gz · Last modified: 2023/01/05 14:38 (external edit)