Difference between revisions of "NucPhys I HomeworkProblems"
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show that the transmission coefficient is | show that the transmission coefficient is | ||
− | : T = \frac{1}{1+ \frac{v_o^2 \sinh^2(k_2a)}{4E(V_o-E)}} | + | : <math>T = \frac{1}{1+ \frac{v_o^2 \sinh^2(k_2a)}{4E(V_o-E)}}</math> |
when <math>E < V_o</math> | when <math>E < V_o</math> | ||
− | + | Assume particles are incident from <math>x = -\infty</math> and <math>k_2^2 = 2m(V_o-E)/\hbar^2</math>. | |
[http://www.iac.isu.edu/mediawiki/index.php/Forest_NucPhys_I Go Back] | [http://www.iac.isu.edu/mediawiki/index.php/Forest_NucPhys_I Go Back] |
Revision as of 16:56, 6 February 2008
Chapter 2
1.) In your own words, describe what the "Standard Model" of physics is using 2 to 5 paragraphs. Your paragraphs should include the concepts of the 4 fundamental forces of physics, QED, and QCD at a minimum. Any sentences in which a string of 5 or more words match a sentence that is found on the internet will be evidence of cheating.
2.) Solve the Schrodinger equation for the following potential:
V_0 > 0 and E>0. Assume particles are incident from
, don't try to normalize but do express the wave function in terms of one coefficient.3.) Given the following barrier potential
show that the transmission coefficient is
when
Assume particles are incident from
and .