Course
      Philosophy
      The New Model Course in Applied
      Quantum Physics has been designed to help students ranging
      from introductory non-physics students to advanced physics majors. 
      Quantum physics is a huge subject.
      Students first approaching the subject need to focus not only
      on the new mathematics but also on the conceptual issues that
      underlie the physics. For many students, the mathematical treatment
      normally offered to physicists can be discouraging and may keep
      them from committing to further study in quantum physics. Other
      students will take only a single quantum physics course. Students
      in a predominantly mathematical course may need additional activities
      to come to a better understanding of the new concepts and representations. 
      Getting to
      the "good stuff"...
      We have designed the course to focus
      on specific topics that are of interest to our chosen population.
      We believe that an integrated course of qualitative, mathematical,
      conceptual, and application-driven instruction can be of value
      to all students. 
      Realistic treatments of relevant examples
      tend to require the full toolbox of quantum mechanics - atomic
      and molecular wavefunctions, band structures, complex Fermi surfaces,
      entangled states for quantum computing, etc. To teach these examples
      at an early stage of learning quantum physics requires a new
      approach to instruction. 
      ... by designing
      courses to match the population
      In this project, we propose that one-semester
      quantum physics courses can be designed to match specific populations.
      Instead of demanding a realistic treatment of the relevant phenomena,
      the course is designed to focus on conceptual development (with
      appropriate mathematics) leading to simplified models. These
      models can 
      
        - be conceptually realistic,
        
 - rely on the fundamentals of quantum
        physics for their description, and
        
 - be mathematically appropriate for their
        audience.
      
  
      In addition, these models allow early
      analysis of devices that are of interest to the population in
      our classrooms. 
      
        Example: electrical
        engineers
        Many of the materials in this CD have
        been developed in the context of a one-semester quantum physics
        course for junior and senior electrical engineers. By picking
        and choosing an appropriate and coherent subset of quantum topics,
        it remains an "honest" quantum course while "impedance
        matching" to the mathematical strengths of the population. 
        The focus is on one-dimensional Schrödinger
        quantum mechanics and relies heavily on the mathematics of ordinary
        differential equations and Fourier expansions, topics in which
        the electrical engineers tend to be strong. It suppresses the
        matrix and state methods, eliminating linear algebra and partial
        differential equations, topics in which the electrical engineers
        are often weaker. 
        By eliminating most three-dimensional
        quantum problems (particularly, angular momentum and related
        issues) and relativity, time remains for a serious treatment
        of tunneling, conductivity, and semiconductors, with a basic
        introduction to the quantum mechanics underlying such devices
        as the STM, diode, and transistor. 
        Example: physics
        majors
        The materials on this CD match well to
        physics majors taking either their first modern physics course
        or taking more advanced quantum mechanics courses. While covering
        more mathematical topics in lecture, the students have the opportunity
        to discuss conceptual topics in interesting and novel settings. 
        Other populations
        For other populations, one might well
        want to choose differently. For example, for computer science
        students interested in quantum computing, one might want to focus
        on spin, matrix methods, and entangled state issues. For biologists
        and chemists, one might want to assume that the students have
        had a rather extensive introduction to the qualitative quantum
        mechanics of atoms and molecules in a chemistry course. Even
        for instructors of these populations, the contents of this CD
        (including those not related to specific classroom materials)
        may of value in helping design courses better matched to specific
        populations.  
      As an example of how a course might be
      designed for electrical engineers, click on the Example
      Course Outline. For a summary of course materials that can
      be used more generally with many different populations, click
      on the Summary of Course Materials.
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