From e4fc1283839b1159cc2744ed95a9b8183b6e514d Mon Sep 17 00:00:00 2001 From: Lindsey Heagy Date: Sat, 6 Feb 2016 15:06:23 -0800 Subject: [PATCH] organizing toctree in EM docs --- docs/em/api_FDEM.rst | 8 +- docs/em/api_TDEM.rst | 299 ++++++++++++++++ docs/em/api_TDEM_derivation.rst | 341 ------------------- docs/em/api_Utils.rst | 19 +- docs/em/index.rst | 36 +- docs/images/simpegEM_noMath.png | Bin 0 -> 57223 bytes docs/images/simpegEM_sensitivity_J_JTvec.png | Bin 0 -> 115806 bytes docs/images/simpegEM_withMath.png | Bin 0 -> 77062 bytes 8 files changed, 322 insertions(+), 381 deletions(-) delete mode 100644 docs/em/api_TDEM_derivation.rst create mode 100644 docs/images/simpegEM_noMath.png create mode 100644 docs/images/simpegEM_sensitivity_J_JTvec.png create mode 100644 docs/images/simpegEM_withMath.png diff --git a/docs/em/api_FDEM.rst b/docs/em/api_FDEM.rst index bf5bdcb4..e60c1bbf 100644 --- a/docs/em/api_FDEM.rst +++ b/docs/em/api_FDEM.rst @@ -121,15 +121,15 @@ For the two formulations, the discretization of the physical properties, fields Note that resistivity is the inverse of conductivity, \\(\\rho = \\sigma^{-1}\\). -E-B Formulation: -**************** +E-B Formulation +--------------- .. math :: \mathbf{C} \mathbf{e} + i \omega \mathbf{b} = \mathbf{s_m} \\ \mathbf{C^T} \mathbf{M^f_{\mu^{-1}}} \mathbf{b} - \mathbf{M^e_\sigma} \mathbf{e} = \mathbf{M^e} \mathbf{s_e} -H-J Formulation: -**************** +H-J Formulation +--------------- .. math :: \mathbf{C^T} \mathbf{M^f_\rho} \mathbf{j} + i \omega \mathbf{M^e_\mu} \mathbf{h} = \mathbf{M^e} \mathbf{s_m} \\ diff --git a/docs/em/api_TDEM.rst b/docs/em/api_TDEM.rst index cbbc48b8..fe3dc613 100644 --- a/docs/em/api_TDEM.rst +++ b/docs/em/api_TDEM.rst @@ -48,6 +48,305 @@ \newcommand{\I}{\vec{I}} +Time Domain Electromagnetics +**************************** + +.. _api_TDEM_derivation: + +Time-Domain EM Derivation +========================= + +The following shows the derivation for the TDEM problem. We use the b-formulation below. +(More to come soon..!) + + +Sensitivity Calculation +----------------------- + +.. math:: + + \begin{align} + \dcurl \e^{(t+1)} + \frac{\b^{(t+1)} - \b^{(t)}}{\delta t} = 0 \\ + \dcurl^\top \MfMui \b^{(t+1)} - \MeSig \e^{(t+1)} = \Me \j_s^{(t+1)} + \end{align} + +Using Gauss-Newton to solve the inverse problem requires the ability to calculate the product of the +Jacobian and a vector, as well as the transpose of the Jacobian times a vector. +The above system can be rewritten as: + +.. math:: + + \begin{align} + \mathbf{A} \u^{(t+1)} + \mathbf{B} \u^{(t)}= \s^{(t+1)} + \end{align} + +where + +.. math:: + + \begin{align} + \mathbf{A} = + \left[ + \begin{array}{cc} + \frac{1}{\delta t} \MfMui & \MfMui\dcurl \\ + \dcurl^\top \MfMui & -\MeSig + \end{array} + \right] \\ + \mathbf{B} = + \left[ + \begin{array}{cc} + -\frac{1}{\delta t} \MfMui & 0 \\ + 0 & 0 + \end{array} + \right] \\ + \u^{(k)} = \left[ + \begin{array}{c} + \b^{(k)}\\ + \e^{(k)} + \end{array} + \right] \\ + \s^{(k)} = \left[ + \begin{array}{c} + 0\\ + \Me \j^{(k)}_s + \end{array} + \right] + \end{align} + +.. note:: + + Here we have multiplied through by \\(\\MfMui\\) to make A and B symmetric! + +The entire time dependent system can be written in a single matrix expression + +.. math:: + + \begin{align} + \hat{\mathbf{A}} \hat{u} = \hat{s} + \end{align} + +where + +.. math:: + + \begin{align} + \mathbf{\hat{A}} = \left[ + \begin{array}{cccc} + A & 0 & & \\ + B & A & & \\ + & \ddots & \ddots & \\ + & & B & A + \end{array} + \right] \\ + \hat{u} = \left[ + \begin{array}{c} + \u^{(1)} \\ + \u^{(2)} \\ + \vdots \\ + \u^{(N)} + \end{array} \right]\\ + \hat{s} = \left[ + \begin{array}{c} + \s^{(1)} - \mathbf{B} \u^{(0)} \\ + \s^{(2)} \\ + \vdots \\ + \s^{(N)} + \end{array} + \right] + \end{align} + +For the fields \\(\\u\\), the measured data is given by + +.. math:: + + \begin{align} + \vec{d} = \mathbf{Q} \u + \end{align} + +The sensitivity matrix **J** is then defined as + +.. math:: + + \begin{align} + \mathbf{J} = \mathbf{Q} \frac{\partial \u}{\partial \sigma} + \end{align} + + +Defining the function \\(\\c(m,\\u)\\) to be + +.. math:: + + \begin{align} + \vec{c}(m,\u) = \hat{\mathbf{A}} \vec{u} - \vec{q} = \vec{0} + \end{align} + +then + +.. math:: + + \begin{align} + \frac{\partial \vec{c}}{\partial m} \partial m + + \frac{\partial \vec{c}}{\partial \u} \partial \vec{u} = 0 + \end{align} + +or + +.. math:: + + \begin{align} + \frac{\partial \vec{u}}{\partial m} = -\left(\frac{\partial \vec{c}}{\partial \u} \right)^{-1} \frac{\partial \vec{c}}{\partial m} + \end{align} + + +Differentiating, we find that + +.. math:: + + \begin{align} + \frac{\partial \vec{c}}{\partial \hat{u}} = \hat{\mathbf{A}} + \end{align} + +and + +.. math:: + + \begin{align} + \frac{\partial \vec{c}}{\partial \sigma} = \mathbf{G}_\sigma = + \left[ + \begin{array}{c} + g_\sigma^{(1)}\\ + g_\sigma^{(2)}\\ + \vdots \\ + g_\sigma^{(N)} + \end{array} + \right] + \end{align} + +with + +.. math:: + + \begin{align} + g_\sigma^{(n)} = + \left[ + \begin{array}{c} + \mathbf{0} \\ + - \diag{\e^{(n)}} \Ace \diag{\vec{V}} + \end{array} + \right] + \end{align} + + +Implementing **J** times a vector +--------------------------------- + +Multiplying **J** onto a vector can be broken into three steps + + +* Compute \\(\\vec{p} = \\mathbf{G}m\\) +* Solve \\(\\hat{\\mathbf{A}} \\vec{y} = \\vec{p}\\) +* Compute \\(\\vec{w} = -\\mathbf{Q} \\vec{y}\\) + +.. math:: + + \begin{align} + \vec{p}^{(n)} = \left[ + \begin{array}{c} + \vec{p}_b^{(n)} \\ + \vec{p}_e^{(n)} + \end{array} + \right] \\ + \vec{p}_b^{(n)} = 0 \\ + \vec{p}_e^{(n)} = - \diag{\e^{(n)}} \Ace \diag{V} m + \end{align} + + +For all time steps: + +.. math:: + + \begin{align} + \frac{1}{\delta t} \MfMui\vec{y}_{b}^{(t+1)} + \MfMui\dcurl \vec{y}_{e}^{(t+1)} + - \frac{1}{\delta t} \MfMui \vec{y}_{b}^{(t)} + = \vec{p}_b^{(t+1)} \\ + \dcurl^\top \MfMui \vec{y}_b^{(t+1)} - \MeSig \vec{y}_e^{(t+1)} = \vec{p}_e^{(t+1)} + \end{align} + +and + +.. math:: + + \begin{align} + \left( \MfMui \dcurl \MeSig^{-1} \dcurl^\top \MfMui + \frac{1}{\delta t} \MfMui \right) \vec{y}_{b}^{(t+1)} = + \frac{1}{\delta t} \MfMui \vec{y}_b^{(t)} + + \MfMui \dcurl \MeSig^{-1} \vec{p}_e^{(t+1)} + \vec{p}_b^{(t+1)} \\ + \vec{y}_e^{(t+1)} = \MeSig^{-1} \dcurl^\top \MfMui \vec{y}_b^{(t+1)} - \MeSig^{-1} \vec{p}_e^{(t+1)} + \end{align} + +.. note:: + + For the first time step, \\\(t=0\\\), the term: \\\(\\frac{1}{\\delta t} \\MfMui \\vec{y}_b^{(0)}\\\) is zero. + + + + +Implementing **J** transpose times a vector +------------------------------------------- + +Multiplying \\(\\mathbf{J}^\\top\\) onto a vector can be broken into three steps + + +* Compute \\(\\vec{p} = \\mathbf{Q}^\\top \\vec{v}\\) +* Solve \\(\\hat{\\mathbf{A}}^\\top \\vec{y} = \\vec{p}\\) +* Compute \\(\\vec{w} = -\\mathbf{G}^\\top y\\) + + +.. math:: + + \mathbf{\hat{A}}^\top = \left[ + \begin{array}{cccc} + A & B & & \\ + & \ddots & \ddots & \\ + & & A & B \\ + & & 0 & A + \end{array} + \right] + +For the all time-steps (going backwards in time): + + +.. math:: + + A \vec{y}^{(t)} + B \vec{y}^{(t+1)} = \vec{p}^{(t)} + + +.. math:: + + \begin{align} + \frac{1}{\delta t} \MfMui\vec{y}_{b}^{(t)} + \MfMui\dcurl \vec{y}_{e}^{(t)} + - \frac{1}{\delta t} \MfMui \vec{y}_{b}^{(t+1)} + = \vec{p}_b^{(t)} \\ + \dcurl^\top \MfMui \vec{y}_b^{(t)} - \MeSig \vec{y}_e^{(t)} = \vec{p}_e^{(t)} + \end{align} + +and + +.. math:: + + \begin{align} + \left( \MfMui \dcurl \MeSig^{-1} \dcurl^\top \MfMui + \frac{1}{\delta t} \MfMui \right) \vec{y}_{b}^{(t)} = + \frac{1}{\delta t} \MfMui \vec{y}_b^{(t+1)} + + \MfMui \dcurl \MeSig^{-1} \vec{p}_e^{(t)} + \vec{p}_b^{(t)} \\ + \vec{y}_e^{(t)} = \MeSig^{-1} \dcurl^\top \MfMui \vec{y}_b^{(t)} - \MeSig^{-1} \vec{p}_e^{(t)} + \end{align} + + +.. note:: + + For the last time step, \\\(t=N\\\), the term: \\\(\\frac{1}{\\delta t} \\MfMui \\vec{y}_b^{(N+1)}\\\) is zero. + + + TDEM - B formulation ==================== diff --git a/docs/em/api_TDEM_derivation.rst b/docs/em/api_TDEM_derivation.rst deleted file mode 100644 index af3fc2fc..00000000 --- a/docs/em/api_TDEM_derivation.rst +++ /dev/null @@ -1,341 +0,0 @@ -.. _api_TDEM_derivation: - - -.. math:: - - \renewcommand{\div}{\nabla\cdot\,} - \newcommand{\grad}{\vec \nabla} - \newcommand{\curl}{{\vec \nabla}\times\,} - \newcommand {\J}{{\vec J}} - \renewcommand{\H}{{\vec H}} - \newcommand {\E}{{\vec E}} - \newcommand{\dcurl}{{\mathbf C}} - \newcommand{\dgrad}{{\mathbf G}} - \newcommand{\Acf}{{\mathbf A_c^f}} - \newcommand{\Ace}{{\mathbf A_c^e}} - \renewcommand{\S}{{\mathbf \Sigma}} - \newcommand{\St}{{\mathbf \Sigma_\tau}} - \newcommand{\T}{{\mathbf T}} - \newcommand{\Tt}{{\mathbf T_\tau}} - \newcommand{\diag}[1]{\,{\sf diag}\left( #1 \right)} - \newcommand{\M}{{\mathbf M}} - \newcommand{\MfMui}{{\M^f_{\mu^{-1}}}} - \newcommand{\MeSig}{{\M^e_\sigma}} - \newcommand{\MeSigInf}{{\M^e_{\sigma_\infty}}} - \newcommand{\MeSigO}{{\M^e_{\sigma_0}}} - \newcommand{\Me}{{\M^e}} - \newcommand{\Mes}[1]{{\M^e_{#1}}} - \newcommand{\Mee}{{\M^e_e}} - \newcommand{\Mej}{{\M^e_j}} - \newcommand{\BigO}[1]{\mathcal{O}\bigl(#1\bigr)} - \newcommand{\bE}{\mathbf{E}} - \newcommand{\bH}{\mathbf{H}} - \newcommand{\B}{\vec{B}} - \newcommand{\D}{\vec{D}} - \renewcommand{\H}{\vec{H}} - \newcommand{\s}{\vec{s}} - \newcommand{\bfJ}{\bf{J}} - \newcommand{\vecm}{\vec m} - \renewcommand{\Re}{\mathsf{Re}} - \renewcommand{\Im}{\mathsf{Im}} - \renewcommand {\j} { {\vec j} } - \newcommand {\h} { {\vec h} } - \renewcommand {\b} { {\vec b} } - \newcommand {\e} { {\vec e} } - \newcommand {\c} { {\vec c} } - \renewcommand {\d} { {\vec d} } - \renewcommand {\u} { {\vec u} } - \newcommand{\I}{\vec{I}} - - -Time-Domain EM Derivation -************************* - -The following shows the derivation for the TDEM problem. We use the b-formulation below. -(More to come soon..!) - - -Sensitivity Calculation -======================= - -.. math:: - - \begin{align} - \dcurl \e^{(t+1)} + \frac{\b^{(t+1)} - \b^{(t)}}{\delta t} = 0 \\ - \dcurl^\top \MfMui \b^{(t+1)} - \MeSig \e^{(t+1)} = \Me \j_s^{(t+1)} - \end{align} - -Using Gauss-Newton to solve the inverse problem requires the ability to calculate the product of the -Jacobian and a vector, as well as the transpose of the Jacobian times a vector. -The above system can be rewritten as: - -.. math:: - - \begin{align} - \mathbf{A} \u^{(t+1)} + \mathbf{B} \u^{(t)}= \s^{(t+1)} - \end{align} - -where - -.. math:: - - \begin{align} - \mathbf{A} = - \left[ - \begin{array}{cc} - \frac{1}{\delta t} \MfMui & \MfMui\dcurl \\ - \dcurl^\top \MfMui & -\MeSig - \end{array} - \right] \\ - \mathbf{B} = - \left[ - \begin{array}{cc} - -\frac{1}{\delta t} \MfMui & 0 \\ - 0 & 0 - \end{array} - \right] \\ - \u^{(k)} = \left[ - \begin{array}{c} - \b^{(k)}\\ - \e^{(k)} - \end{array} - \right] \\ - \s^{(k)} = \left[ - \begin{array}{c} - 0\\ - \Me \j^{(k)}_s - \end{array} - \right] - \end{align} - -.. note:: - - Here we have multiplied through by \\(\\MfMui\\) to make A and B symmetric! - -The entire time dependent system can be written in a single matrix expression - -.. math:: - - \begin{align} - \hat{\mathbf{A}} \hat{u} = \hat{s} - \end{align} - -where - -.. math:: - - \begin{align} - \mathbf{\hat{A}} = \left[ - \begin{array}{cccc} - A & 0 & & \\ - B & A & & \\ - & \ddots & \ddots & \\ - & & B & A - \end{array} - \right] \\ - \hat{u} = \left[ - \begin{array}{c} - \u^{(1)} \\ - \u^{(2)} \\ - \vdots \\ - \u^{(N)} - \end{array} \right]\\ - \hat{s} = \left[ - \begin{array}{c} - \s^{(1)} - \mathbf{B} \u^{(0)} \\ - \s^{(2)} \\ - \vdots \\ - \s^{(N)} - \end{array} - \right] - \end{align} - -For the fields \\(\\u\\), the measured data is given by - -.. math:: - - \begin{align} - \vec{d} = \mathbf{Q} \u - \end{align} - -The sensitivity matrix **J** is then defined as - -.. math:: - - \begin{align} - \mathbf{J} = \mathbf{Q} \frac{\partial \u}{\partial \sigma} - \end{align} - - -Defining the function \\(\\c(m,\\u)\\) to be - -.. math:: - - \begin{align} - \vec{c}(m,\u) = \hat{\mathbf{A}} \vec{u} - \vec{q} = \vec{0} - \end{align} - -then - -.. math:: - - \begin{align} - \frac{\partial \vec{c}}{\partial m} \partial m - + \frac{\partial \vec{c}}{\partial \u} \partial \vec{u} = 0 - \end{align} - -or - -.. math:: - - \begin{align} - \frac{\partial \vec{u}}{\partial m} = -\left(\frac{\partial \vec{c}}{\partial \u} \right)^{-1} \frac{\partial \vec{c}}{\partial m} - \end{align} - - -Differentiating, we find that - -.. math:: - - \begin{align} - \frac{\partial \vec{c}}{\partial \hat{u}} = \hat{\mathbf{A}} - \end{align} - -and - -.. math:: - - \begin{align} - \frac{\partial \vec{c}}{\partial \sigma} = \mathbf{G}_\sigma = - \left[ - \begin{array}{c} - g_\sigma^{(1)}\\ - g_\sigma^{(2)}\\ - \vdots \\ - g_\sigma^{(N)} - \end{array} - \right] - \end{align} - -with - -.. math:: - - \begin{align} - g_\sigma^{(n)} = - \left[ - \begin{array}{c} - \mathbf{0} \\ - - \diag{\e^{(n)}} \Ace \diag{\vec{V}} - \end{array} - \right] - \end{align} - - -Implementing **J** times a vector -================================= - -Multiplying **J** onto a vector can be broken into three steps - - -* Compute \\(\\vec{p} = \\mathbf{G}m\\) -* Solve \\(\\hat{\\mathbf{A}} \\vec{y} = \\vec{p}\\) -* Compute \\(\\vec{w} = -\\mathbf{Q} \\vec{y}\\) - -.. math:: - - \begin{align} - \vec{p}^{(n)} = \left[ - \begin{array}{c} - \vec{p}_b^{(n)} \\ - \vec{p}_e^{(n)} - \end{array} - \right] \\ - \vec{p}_b^{(n)} = 0 \\ - \vec{p}_e^{(n)} = - \diag{\e^{(n)}} \Ace \diag{V} m - \end{align} - - -For all time steps: - -.. math:: - - \begin{align} - \frac{1}{\delta t} \MfMui\vec{y}_{b}^{(t+1)} + \MfMui\dcurl \vec{y}_{e}^{(t+1)} - - \frac{1}{\delta t} \MfMui \vec{y}_{b}^{(t)} - = \vec{p}_b^{(t+1)} \\ - \dcurl^\top \MfMui \vec{y}_b^{(t+1)} - \MeSig \vec{y}_e^{(t+1)} = \vec{p}_e^{(t+1)} - \end{align} - -and - -.. math:: - - \begin{align} - \left( \MfMui \dcurl \MeSig^{-1} \dcurl^\top \MfMui + \frac{1}{\delta t} \MfMui \right) \vec{y}_{b}^{(t+1)} = - \frac{1}{\delta t} \MfMui \vec{y}_b^{(t)} - + \MfMui \dcurl \MeSig^{-1} \vec{p}_e^{(t+1)} + \vec{p}_b^{(t+1)} \\ - \vec{y}_e^{(t+1)} = \MeSig^{-1} \dcurl^\top \MfMui \vec{y}_b^{(t+1)} - \MeSig^{-1} \vec{p}_e^{(t+1)} - \end{align} - -.. note:: - - For the first time step, \\\(t=0\\\), the term: \\\(\\frac{1}{\\delta t} \\MfMui \\vec{y}_b^{(0)}\\\) is zero. - - - - -Implementing **J** transpose times a vector -=========================================== - -Multiplying \\(\\mathbf{J}^\\top\\) onto a vector can be broken into three steps - - -* Compute \\(\\vec{p} = \\mathbf{Q}^\\top \\vec{v}\\) -* Solve \\(\\hat{\\mathbf{A}}^\\top \\vec{y} = \\vec{p}\\) -* Compute \\(\\vec{w} = -\\mathbf{G}^\\top y\\) - - -.. math:: - - \mathbf{\hat{A}}^\top = \left[ - \begin{array}{cccc} - A & B & & \\ - & \ddots & \ddots & \\ - & & A & B \\ - & & 0 & A - \end{array} - \right] - -For the all time-steps (going backwards in time): - - -.. math:: - - A \vec{y}^{(t)} + B \vec{y}^{(t+1)} = \vec{p}^{(t)} - - -.. math:: - - \begin{align} - \frac{1}{\delta t} \MfMui\vec{y}_{b}^{(t)} + \MfMui\dcurl \vec{y}_{e}^{(t)} - - \frac{1}{\delta t} \MfMui \vec{y}_{b}^{(t+1)} - = \vec{p}_b^{(t)} \\ - \dcurl^\top \MfMui \vec{y}_b^{(t)} - \MeSig \vec{y}_e^{(t)} = \vec{p}_e^{(t)} - \end{align} - -and - -.. math:: - - \begin{align} - \left( \MfMui \dcurl \MeSig^{-1} \dcurl^\top \MfMui + \frac{1}{\delta t} \MfMui \right) \vec{y}_{b}^{(t)} = - \frac{1}{\delta t} \MfMui \vec{y}_b^{(t+1)} - + \MfMui \dcurl \MeSig^{-1} \vec{p}_e^{(t)} + \vec{p}_b^{(t)} \\ - \vec{y}_e^{(t)} = \MeSig^{-1} \dcurl^\top \MfMui \vec{y}_b^{(t)} - \MeSig^{-1} \vec{p}_e^{(t)} - \end{align} - - -.. note:: - - For the last time step, \\\(t=N\\\), the term: \\\(\\frac{1}{\\delta t} \\MfMui \\vec{y}_b^{(N+1)}\\\) is zero. diff --git a/docs/em/api_Utils.rst b/docs/em/api_Utils.rst index 8ae98855..ac8f9d34 100644 --- a/docs/em/api_Utils.rst +++ b/docs/em/api_Utils.rst @@ -4,6 +4,16 @@ simpegEM Utilities SimPEG for EM provides a few EM specific utility codes, sources, and analytic functions. +Utilities for Electromagnetics +============================== + +.. automodule:: SimPEG.EM.Utils + :show-inheritance: + :members: + :undoc-members: + :inherited-members: + + Analytic Functions - Time ========================= @@ -22,12 +32,3 @@ Analytic Functions - Frequency :members: :undoc-members: :inherited-members: - - -Sources -======= - -.. autoclass:: SimPEG.EM.FDEM.SrcFDEM.MagDipole - :show-inheritance: - :members: - :undoc-members: diff --git a/docs/em/index.rst b/docs/em/index.rst index fdf4dc19..a86ebb69 100644 --- a/docs/em/index.rst +++ b/docs/em/index.rst @@ -3,42 +3,24 @@ Electromagnetics ================ `SimPEG.EM` uses SimPEG as the framework for the forward and inverse -electromagnetics geophysical problems. +electromagnetics geophysical problems. -Time Domian Electromagnetics ----------------------------- - -.. toctree:: - :maxdepth: 2 - - api_TDEM_derivation +To solve for predicted data, we follow the framework shown below. The model is +what we invert for. This is mapped to a physical property on the simulation +mesh. A source which is used to excite the system is specified. Having a model +and a source, we can solve Maxwell's equations for fields. We sample these +fields with recievers to give us predicted data. -Code for Time Domian Electromagnetics -------------------------------------- +.. image:: ../images/simpegEM_noMath.png + :scale: 50% -.. toctree:: - :maxdepth: 2 - - api_TDEM - -Frequency Domian Electromagnetics ---------------------------------- .. toctree:: :maxdepth: 2 api_FDEM - - -Utility Codes -------------- - -.. toctree:: - :maxdepth: 2 - + api_TDEM api_Utils - - diff --git a/docs/images/simpegEM_noMath.png b/docs/images/simpegEM_noMath.png new file mode 100644 index 0000000000000000000000000000000000000000..958f7003aa7486d7b37b6f3eba22291445ef1be5 GIT binary patch literal 57223 zcmeEuby$>X`!=A6f`Ce>AYsuBGbl)@fW*)t4FUrUrF5r)2nb3KDKT_NHz*1U3`loL zw=i^m_qeb7?uvi?{{7x#k9EPFd7eA2`-<~CuRB0NPLi0AiVz0}hgj;-LnR!X(_e9L z@OI9g0e@qFNFa+%voaIf zI4Zq-8Kk7|SzrIDzOf#i)Lb7Lt*t$N<-&La&S@?x3b(4p`m@QLi$1L%!<&f8m6QU* zyf^6R+vGTySPb;_TX6~_T4V@CmuTs=ZZT80>f$`Pj7xLY$Qt*3*YzbbeaM9^ngV1f 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