user:rolf001
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====== Rolf Becker (rolf001) - Public Page ====== | ====== Rolf Becker (rolf001) - Public Page ====== | ||
- | Please go to my report under **[[amc2020: | ||
- | [[amc2020: | ||
- | < | ||
- | <svg width=" | ||
- | <circle cx=" | ||
- | </ | ||
- | </ | ||
- | ===== 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/ | + | [[private:user: |
- | ==== 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 [[: | ||
- | ===== Results ===== | ||
- | |||
- | ===== Discussion ===== | ||
- | |||
- | ===== Outlook ===== | ||
- | |||
- | https:// | ||
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- | ===== A nice Video ===== | ||
- | |||
- | {{youtube> | ||
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- | {{youtube> | ||
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- | [[amc2020: | ||
user/rolf001.1629819330.txt.gz · Last modified: 2023/01/05 14:38 (external edit)