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Mathematical Physics-Quantum Physics-Course Outline, Lecture notes of Quantum Physics

Bharat Ratna Dr. B. R. Ambedkar UniversityQuantum Physics

This is outline for Quantum Physics course. Sir Lalitchandra Iyer gave this at Ambedkar University, Delhi. It includes: Partial, Ordinary, Differential, Wronskian, Green, Legendre, Bessel, Hermite, Laguerre, Polynomial

Typology: Lecture notes

2011/2012

Uploaded on 07/19/2012

mhallani
mhallani ๐Ÿ‡ฎ๐Ÿ‡ณ

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Mathematical๎˜ƒPhysics:๎˜ƒPAM๎˜ƒ507๎˜ƒ
(Feb๎˜ƒ7,๎˜ƒ2012๎˜ƒto๎˜ƒMay๎˜ƒ16,๎˜ƒ2012)๎˜ƒ
๎˜ƒ
๎˜ƒ
Topics intended to be covered:
๎˜ƒ
1.๎˜ƒPartial๎˜ƒDifferential๎˜ƒEquations๎˜ƒ(PDE)๎˜ƒ
2.๎˜ƒOrdinary๎˜ƒDifferential๎˜ƒEquations๎˜ƒ(ODE)๎˜ƒ
3.๎˜ƒ๎˜ƒWronskian๎˜ƒ
4.๎˜ƒApplications๎˜ƒof๎˜ƒWronskian๎˜ƒ
5.๎˜ƒGreenโ€™s๎˜ƒFunction๎˜ƒfor๎˜ƒinitial๎˜ƒvalue๎˜ƒand๎˜ƒboundary๎˜ƒvalue๎˜ƒproblems๎˜ƒ
6.๎˜ƒSpecial๎˜ƒFunctions๎˜ƒ
๎˜ƒ๎˜ƒ(a)๎˜ƒLegendre๎˜ƒ๎˜ƒPolynomial๎˜ƒ
๎˜ƒ๎˜ƒ(b)๎˜ƒBessel๎˜ƒFunction๎˜ƒ
๎˜ƒ๎˜ƒ(c)๎˜ƒHermite๎˜ƒPolynomial๎˜ƒ
๎˜ƒ๎˜ƒ(d)๎˜ƒLaguerre๎˜ƒPolynomial๎˜ƒ
7.๎˜ƒStumโ€Liouville๎˜ƒsystem๎˜ƒ
8.๎˜ƒGeneralized๎˜ƒCoordinate๎˜ƒsystem๎˜ƒ
8.๎˜ƒTensor๎˜ƒAnalysis๎˜ƒ
10.๎˜ƒHypergeometric๎˜ƒseries๎˜ƒ
11.๎˜ƒConfluent๎˜ƒHypergeometric๎˜ƒseries๎˜ƒ
๎˜ƒ
๎˜ƒ
Books:๎˜ƒ
๎˜ƒ
(a)๎˜ƒClass๎˜ƒnotes๎˜ƒ
(b)๎˜ƒG.B.๎˜ƒArfken๎˜ƒand๎˜ƒH.๎˜ƒWeber,๎˜ƒโ€œ๎˜ƒMathematical๎˜ƒMethods๎˜ƒfor๎˜ƒPhysicistsโ€๎˜ƒ,๎˜ƒ
Academic๎˜ƒPress,๎˜ƒ2000๎˜ƒ
(c)๎˜ƒP.Dennery๎˜ƒand๎˜ƒA.๎˜ƒKrzywicki,๎˜ƒMathematics๎˜ƒfor๎˜ƒPhysicists,๎˜ƒHarper๎˜ƒand๎˜ƒRow,๎˜ƒ
1996๎˜ƒ
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Download Mathematical Physics-Quantum Physics-Course Outline and more Lecture notes Quantum Physics in PDF only on Docsity!

Mathematical Physics: PAM 507

(Feb 7, 2012 to May 16, 2012)

Topics intended to be covered:

  1. Partial Differential Equations (PDE)
  2. Ordinary Differential Equations (ODE)
  3. Wronskian
  4. Applications of Wronskian
  5. Greenโ€™s Function for initial value and boundary value problems
  6. Special Functions (a) Legendre Polynomial (b) Bessel Function (c) Hermite Polynomial (d) Laguerre Polynomial
  7. Stum โ€ Liouville system
  8. Generalized Coordinate system
  9. Tensor Analysis
  10. Hypergeometric series
  11. Confluent Hypergeometric series Books: (a) Class notes (b) G.B. Arfken and H. Weber, โ€œ Mathematical Methods for Physicists โ€ , Academic Press, 2000 (c) P.Dennery and A. Krzywicki, Mathematics for Physicists , Harper and Row, 1996

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