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[docs]class SymmetrisedGradientOperator(LinearOperator): - r'''Symmetrized Gradient Operator: E: V -> W + r''' The symmetrised gradient is the operator, :math:`E`, defined by :math:`E: V \rightarrow W` where `V` is `BlockGeometry` and `W` is the range of the Symmetrised Gradient and - V : range of the Gradient Operator - W : range of the Symmetrized Gradient - - Example (2D): + .. math:: + + E(v) = 0.5 ( \nabla v + (\nabla v)^{T} ) \\ + + + In 2 dimensions, let :math:`v(x,y)=(v_1(x,y),v_2(x,y))` which gives .. math:: - v = (v1, v2) \\ - Ev = 0.5 * ( \nabla\cdot v + (\nabla\cdot c)^{T} ) \\ - - \begin{matrix} - \partial_{y} v1 & 0.5 * (\partial_{x} v1 + \partial_{y} v2) \\ - 0.5 * (\partial_{x} v1 + \partial_{y} v2) & \partial_{x} v2 - \end{matrix} - + \nabla v =\left( \begin{matrix} + \partial_{x} v_1 & \partial_x v_2\\ + \partial_{y}v_1 & \partial_y v_2 + \end{matrix}\right) + + and thus + + .. math:: + + E(v) = 0.5 ( \nabla v + (\nabla v)^{T} ) + =\left( \begin{matrix} + \partial_{x} v_1 & 0.5 (\partial_{y} v_1 + \partial_{x} v_2) \\ + 0.5 (\partial_{x} v_1 + \partial_{y} v_2) & \partial_{y} v_2 + \end{matrix}\right) + + Parameters + ---------- + domain_geometry: `BlockGeometry` with shape (2,1) or (3,1) + Set up the domain of the function. + bnd_cond: str, optional, default :code:`Neumann` + Boundary condition either :code:`Neumann` or :code:`Periodic` + correlation: str, optional, default :code:`Channel` + Correlation either :code:`SpaceChannel` or :code:`Channel` + ''' CORRELATION_SPACE = "Space" CORRELATION_SPACECHANNEL = "SpaceChannels" def __init__(self, domain_geometry, bnd_cond = 'Neumann', **kwargs): - '''creator - - :param domain_geometry: domain of the operator - :param bnd_cond: boundary condition, either :code:`Neumann` or :code:`Periodic`. - :type bnd_cond: str, optional, default :code:`Neumann` - :param correlation: :code:`SpaceChannel` or :code:`Channel` - :type correlation: str, optional, default :code:`Channel` - ''' - + self.bnd_cond = bnd_cond self.correlation = kwargs.get('correlation',SymmetrisedGradientOperator.CORRELATION_SPACE) @@ -272,7 +282,15 @@

Source code for cil.optimisation.operators.SymmetrisedGradientOperator

<
[docs] def direct(self, x, out=None): - '''Returns E(v)''' + r'''Returns :math:`E(v) = 0.5 * ( \nabla v + (\nabla v)^{T} )` + + Parameters: + ------------- + + x: BlockDataContainer + out: BlockDataContainer, default None + If out is not None the output of direct will be filled in out, otherwise a new object is instantiated and returned. + ''' if out is None: @@ -301,7 +319,16 @@

Source code for cil.optimisation.operators.SymmetrisedGradientOperator

<
[docs] def adjoint(self, x, out=None): - + r'''Returns the adjoint of the symmetrised gradient operator + + Parameters: + ------------- + + x: BlockDataContainer + out: BlockDataContainer, default None + If out is not None the output of adjoint will be filled in out, otherwise a new object is instantiated and returned. + ''' + if out is None: tmp = [None]*self.domain_geometry().shape[0] diff --git a/nightly/optimisation.html b/nightly/optimisation.html index 7884016dc0..2c156ecea6 100644 --- a/nightly/optimisation.html +++ b/nightly/optimisation.html @@ -3159,26 +3159,57 @@

GradientOperator
class cil.optimisation.operators.SymmetrisedGradientOperator(domain_geometry, bnd_cond='Neumann', **kwargs)[source]#
-

Symmetrized Gradient Operator: E: V -> W

-

V : range of the Gradient Operator -W : range of the Symmetrized Gradient

-

Example (2D):

-
-\[ \begin{align}\begin{aligned}\begin{split}v = (v1, v2) \\\end{split}\\\begin{split}Ev = 0.5 * ( \nabla\cdot v + (\nabla\cdot c)^{T} ) \\\end{split}\\\begin{split}\begin{matrix} - \partial_{y} v1 & 0.5 * (\partial_{x} v1 + \partial_{y} v2) \\ - 0.5 * (\partial_{x} v1 + \partial_{y} v2) & \partial_{x} v2 -\end{matrix}\end{split}\end{aligned}\end{align} \]
+

The symmetrised gradient is the operator, \(E\), defined by \(E: V \rightarrow W\) where V is BlockGeometry and W is the range of the Symmetrised Gradient and

+
+
+\[\begin{split}E(v) = 0.5 ( \nabla v + (\nabla v)^{T} ) \\\end{split}\]
+
+

In 2 dimensions, let \(v(x,y)=(v_1(x,y),v_2(x,y))\) which gives

+
+
+\[\begin{split}\nabla v =\left( \begin{matrix} + \partial_{x} v_1 & \partial_x v_2\\ + \partial_{y}v_1 & \partial_y v_2 +\end{matrix}\right)\end{split}\]
+
+

and thus

+
+
+\[\begin{split}E(v) = 0.5 ( \nabla v + (\nabla v)^{T} ) +=\left( \begin{matrix} + \partial_{x} v_1 & 0.5 (\partial_{y} v_1 + \partial_{x} v_2) \\ + 0.5 (\partial_{x} v_1 + \partial_{y} v_2) & \partial_{y} v_2 +\end{matrix}\right)\end{split}\]
+
+
+
Parameters
+
    +
  • domain_geometry (BlockGeometry with shape (2,1) or (3,1)) – Set up the domain of the function.

  • +
  • bnd_cond (str, optional, default Neumann) – Boundary condition either Neumann or Periodic

  • +
  • correlation (str, optional, default Channel) – Correlation either SpaceChannel or Channel

  • +
+
+
direct(x, out=None)[source]#
-

Returns E(v)

+

Returns \(E(v) = 0.5 * ( \nabla v + (\nabla v)^{T} )\)

+

x: BlockDataContainer +out: BlockDataContainer, default None

+
+

If out is not None the output of direct will be filled in out, otherwise a new object is instantiated and returned.

+
adjoint(x, out=None)[source]#
-

returns the adjoint/inverse operation

-

only available to linear operators

+

Returns the adjoint of the symmetrised gradient operator

+

x: BlockDataContainer +out: BlockDataContainer, default None

+
+

If out is not None the output of adjoint will be filled in out, otherwise a new object is instantiated and returned.

+

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