Difference between revisions of "584 Computational Methods"

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== Mark Alford ==
+
== Mark Alford (Jan 26, Feb 2) ==
  
 
* Mathematica.  
 
* Mathematica.  
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== Wim Dickhoff ==
+
== Wim Dickhoff (Feb 9, 16) ==
  
 
* Project: diagonalization of quantum mechanical potentials.
 
* Project: diagonalization of quantum mechanical potentials.
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The Schroedinger equation of Quantum Mechanics can in some cases be solved analytically for discrete eigenvalues and corresponding wave functions. This is true for potentials with spherical symmetry like the Coulomb or 3-D Harmonic Oscillator. We will extend the solution for discrete eigenvalues for bound states of potentials that do not allow an analytical solution.
 
The Schroedinger equation of Quantum Mechanics can in some cases be solved analytically for discrete eigenvalues and corresponding wave functions. This is true for potentials with spherical symmetry like the Coulomb or 3-D Harmonic Oscillator. We will extend the solution for discrete eigenvalues for bound states of potentials that do not allow an analytical solution.
  
== Francesc Ferrer ==
+
== Francesc Ferrer (Feb 23, Mar 2) ==
  
 
* Python / Matplotlib.
 
* Python / Matplotlib.
Line 20: Line 20:
  
  
== Erik Henriksen ==
+
== Mike Ogilvie (Mar 16, 23) ==
  
* Labview.
+
* Python and shell
* Project: controlling a lab device, and reading data from it.
+
* Project: The Metropolis algorithm and data analysis
  
  
== Mike Ogilvie ==
+
== Erik Henriksen (Mar 30, Apr 6) ==
  
* Python and shell
+
* Labview.
* Project: The Metropolis algorithm and data analysis
+
* Project: controlling a lab device, and reading data from it.
  
== Kasey Wagoner ==
+
== Kasey Wagoner (Apr 13, 20) ==
  
 
* SolidWorks
 
* SolidWorks
 
* Project: designing a 3D object.
 
* Project: designing a 3D object.

Revision as of 17:47, 6 January 2015

Tentative Syllabus


Mark Alford (Jan 26, Feb 2)

  • Mathematica.
  • Project: statistical mechanics of quantum gases.


Wim Dickhoff (Feb 9, 16)

  • Project: diagonalization of quantum mechanical potentials.

The Schroedinger equation of Quantum Mechanics can in some cases be solved analytically for discrete eigenvalues and corresponding wave functions. This is true for potentials with spherical symmetry like the Coulomb or 3-D Harmonic Oscillator. We will extend the solution for discrete eigenvalues for bound states of potentials that do not allow an analytical solution.

Francesc Ferrer (Feb 23, Mar 2)


Mike Ogilvie (Mar 16, 23)

  • Python and shell
  • Project: The Metropolis algorithm and data analysis


Erik Henriksen (Mar 30, Apr 6)

  • Labview.
  • Project: controlling a lab device, and reading data from it.

Kasey Wagoner (Apr 13, 20)

  • SolidWorks
  • Project: designing a 3D object.