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=Questions and Comments=
 
=Questions and Comments=
  
* Question/comment 1
+
* In the section on controlling k-subspaces, we have the following equations: <br/>
 +
<math>\begin{align}
 +
L_x\frac{di(t)}{dt} &= v_x(t) \quad G_x(t) = M_xi(t) \\
 +
L_y\frac{di(t)}{dt} &= v_y(t) \quad G_y(t) = M_yi(t)
 +
\end{align}</math><br/>
 +
where <math>v_x(t)</math> and <math>v_x(t)</math> are the voltage across the respective coils and <math>L_x</math> and <math>L_y</math> are their respective inductances.
 +
 
 +
Is <math>i</math> the same for both the coils?
  
  

Latest revision as of 09:00, 28 June 2013

sLecture

Topic 3: Magnetic Resonance Imaging
↳ Talk: Magnetic Resonance Imaging


The Bouman Lectures on Image Processing

A sLecture by Maliha Hossain

Talk: Magnetic Resonance Imaging




This is the talk page for the sLecture notes on the Magnetic Resonance Imaging. Please leave me a comment below if you have any questions, if you notice any errors or if you would like to discuss a topic further.



Questions and Comments

  • In the section on controlling k-subspaces, we have the following equations:

$ \begin{align} L_x\frac{di(t)}{dt} &= v_x(t) \quad G_x(t) = M_xi(t) \\ L_y\frac{di(t)}{dt} &= v_y(t) \quad G_y(t) = M_yi(t) \end{align} $
where $ v_x(t) $ and $ v_x(t) $ are the voltage across the respective coils and $ L_x $ and $ L_y $ are their respective inductances.

Is $ i $ the same for both the coils?




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