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fokker-planck_equation [2013/09/17 14:31]
nikolaj
fokker-planck_equation [2013/09/17 14:32]
nikolaj
Line 3: Line 3:
 | @#88DDEE: $ n\in\mathbb N $ | | @#88DDEE: $ n\in\mathbb N $ |
 | @#88DDEE: $ \mu:​C(\mathbb R^n,\mathbb R^n) $ | | @#88DDEE: $ \mu:​C(\mathbb R^n,\mathbb R^n) $ |
-| @#88DDEE: $ D:​C^2(\mathbb R^n,\mathbb R^{n^2}) $ |+| @#88DDEE: $ \mathsf{D}:​C^2(\mathbb R^n,\mathbb R^{n^2}) $ | 
 +| @#DDDDDD: $ ::​\mu(\mathbf{x}) $ | 
 +| @#DDDDDD: $ ::​\mathsf{D}(\mathbf{x}) $ |
  
 | @#FFBB00: $ f \in \mathrm{it} $ | | @#FFBB00: $ f \in \mathrm{it} $ |
  
 | @#55EE55: $ f:​C^2(\mathbb R^n\times\mathbb R,\mathbb R) $  | | @#55EE55: $ f:​C^2(\mathbb R^n\times\mathbb R,\mathbb R) $  |
- 
 | @#DDDDDD: $ ::​f(\mathbf{x},​t) ​ $ | | @#DDDDDD: $ ::​f(\mathbf{x},​t) ​ $ |
-| @#DDDDDD: $ ::​\mu(\mathbf{x}) $ | 
-| @#DDDDDD: $ ::​\mathsf{D}(\mathbf{x}) $ | 
  
 | @#55EE55: $ \frac{\partial }{\partial t} f = -\mathrm{div} (\mu \cdot f) + \sum_{i=1}^{n} \sum_{j=1}^{n} \frac{\partial^2}{\partial x_i \, \partial x_j} (\mathsf{D}_{ij}\cdot f) $ | | @#55EE55: $ \frac{\partial }{\partial t} f = -\mathrm{div} (\mu \cdot f) + \sum_{i=1}^{n} \sum_{j=1}^{n} \frac{\partial^2}{\partial x_i \, \partial x_j} (\mathsf{D}_{ij}\cdot f) $ |
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