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UNIVERSIDAD DE
PUERTO RICO EN HUMACAO |
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Methods of Theoretical Physics/Applied Mathematics / Mathematical Methods in Science and Engineering/Mathematical Techniques for Biology and Medicine - Part 4
with FORTRAN , MAXIMA , SAGE AND MATLAB CODES
22 de septiembre de 2011 e-mail: reibaretti2004@yahoo.com
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151. Numerical Integration of Green's function for the vibrating string
152. Klein - Gordon particles in a box - Part 1
153. Klein - Gordon particles in a box - Part 2
154. Klein - Gordon hydrogenic energies
157. Schaum's Outlines QUANTUM MECHANICS - problem 11.15
158. The deuteron binding energy - Schaum's Outlines QUANTUM MECHANICS - problem 11.17
159. Matrix dominant eigenvalue by the power method
163. Variation method applied to the harmonic oscillator -Part 2 - Schaum's Outline -Quantum Mechanics 2nd ed. , problem 11.2
164. Use of Variation Method and Orthogonality in the Hydrogen Atom
165. Energy corrections due to the nucleus finite size
166. Linear Variation Method Applied to the Hydrogen Atom
167. Polarization of hydrogen atom
168. Polarization of hydrogen atom by linear variation
169. Complex Variables -Definite Integral by Numerical Contour Integration , Schaum's Advanced Mathematics , prob 13.88
170. Schaum's Outline -Advanced Mathematics 1 ed. ,M. R. Spiegel ,- problem 13.89 Definite Integral by Numerical Contour Integration
171. Diagonalization Algorithm for the Determinant
172. Schaum’s Outline of Quantum Mechanics - Problem 10.5
173. Schaum's Outline of Quantum Mechanics - Problem 10.4 Infinite well with delta function perturbation
174. Schaum's Outline of Quantum Mechanics - Problem 4.30 -verify the uncertainty relation
175. Reflection and transmission by a square potential barrier - Schaum's Outline of Quantum Mechanics problem 3.16
176. Resonance Scattering
177. Maxima Primer (under construction)
178 . Schaum’s Outline of Quantum Mechanics- Problem 4.36
179. Two dimensional hydrogen atom
180. Schaum's Outlines of QUANTUM MECHANICS - problem 12.1
181. Quantum semi harmonic potential
182. Schaum's Outlines of Quantum Mechanics - problem 10.6
183. Schaum’s Outline of Quantum Mechanics -problem 11.20 - Transmission coefficient of a
parabolic potential barrier
184. Roothan equations
185. Energy levels in a system of two adjacent potential wells
186. Properties of the delta function
188. Creation and annihilation operators
189. The Square Root of a Matrix S
190. One electron potential using Poisson's equation
191. Simple approximation to the electron repulsion Jij
192. Exchange energy K(1s,2s) using Poisson's equation
193. Simple approximation to the electron exchange Kij
194. Energy levels in the field V=V0 cot^2 ( π x/a)
195. Analytical expression for K(1s,2s)
196. Atomic Spherical Coulomb Potentials Φ1 (r) and Φ2 (r)
197. Exchange Spherical Potentials Φ1 (r) and Φ2 (r)
198. Problems in Quantum Mechanics (problem 3 , page 1)
199. Problems in Quantum Mechanics (problem 2 , page 1)
200. Problems in Quantum Mechanics -non symmetric potential well
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See also
http://www1.uprh.edu/rbaretti/MethodsofTheoreticalPhysics.htm
http://www1.uprh.edu/rbaretti/MethodsofTheoreticalPhysicsPart2.htm
http://www1.uprh.edu/rbaretti/MethodsofTheoreticalPhysicsPart3.htm
http://www1.uprh.edu/rbaretti/MethodsoftheoreticalPhysicsPart4.htm
http://www1.uprh.edu/rbaretti/MethodsofTheoreticalPhysicsPart5.htm
http://www1.uprh.edu/rbaretti/MethodsofTheoreticalPhysicsPart6.htm
http://www1.uprh.edu/rbaretti/MethodsofTheoreticalPhysicsPart7.htm
http://www1.uprh.edu/rbaretti/MethodsofTheoreticalPhysicsPart5.htm
http://www1.uprh.edu/rbaretti/
http://www1.uprh.edu/rbaretti/LecturesonQM28feb2011.htm - Lectures on Quantum Mechanics