Fakultät für Mathematik
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Daniel Altemeier
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Potentialgradienten-Animation
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\(\nabla V(\cdot)\)-Animationen
About
Potential-gradient cartoons
Choose your favorite type of potential-driven differential equation
Stochastic ODE
\[d x_t = -\nabla V(x_t) dt + A\cos(t) + \sqrt{\sigma}dW_t,\]
ODE 2nd order (friction and inertia)
\[ x'_t = -\nabla V(x_t) dt + A\cos(t) + \gamma x''(t ) - \zeta x'(t),\]
Stochastic DDE
\[dx_t = -\nabla V(x_t)dt + \beta \nabla U(x_{t-r}) dt + \sqrt{\sigma}dW_t,\]
Stochastic DDE (replacement potential)
\[dx_t = -\nabla V(x_t)dt + \beta \nabla U(x_{t-r}) dt + \sqrt{\sigma}dW_t.\]
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Letzte Aktualisierung: November 2014