ass3: Wrap up the set and hand it in
Hoi Roos, In de bijlage vind je de pdf van mijn uitwerkingen en de code voor taak 12 (die ook in de appendix staat). Door tijdgebrek ben ik niet overal aan toegekomen. Het was erg veel werk. Met vriendelijke groet, Kees van Kempen
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@ -114,7 +114,6 @@ Equating these expressions and rewriting yields
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v_L = \frac{U}{B\ell} = \SI{3.75e5}{\meter\per\second}.
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% https://www.wolframalpha.com/input?i=1.5*10%5E-5+%2F+%285*+.08%29
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\]
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\todo{Direction?}
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\textbf{(b)}
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The vortices are aranged in a lattice with separation $r_{sep} = \sqrt{\frac{\Phi_0}{B}}$.
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@ -156,9 +155,16 @@ Solving for $J_{max}$, this yields the beautiful expression
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J_{max} = \frac{6B_c\lambda R}{\mu \left[ 4\lambda^3 - 9\lambda^2R + 3\lambda R^2- 3\lambda R + 3R^3 -3R^2 \right]}.
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% https://www.wolframalpha.com/input?i=R*B+%3D+m*x%2Fl*%28%28R%5E3-%28R-l%29%5E3%29%2F3+-+%28R%2Bl%29*%28R+-+%28R-l%29%5E2%29%2F2%29
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\]
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\textbf{(b)}
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\section{A weak junction}
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See the code in appendix \ref{appendix:program-task-12}.
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It unfortunately does not seem to produce any useful results.
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In the code, I left many comments as it is mostly in a debugging state.
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\bibliographystyle{vancouver}
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\bibliography{references.bib}
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