Author: Kayrol Ann B. Vacalares MS-Physics 1, MSU-Iligan Institute of Technology ______________________________________________________________ Prove Green’s Reciprocation Theorem: If is the potential due to a volume-charge density within a volume V and a surface charge density on the conducting surface S bounding the volume V, while is the potential due to another charge distribution and , […]

### Prove Green’s Reciprocation Theorem

Monday, July 4th, 2011Posted in Electrodynamics **|** No Comments »

### Vector Identity Formula #12 verified by using Levi-Civita

Monday, June 27th, 2011Hi, guys! The following is my solution on verifying these two vector identity formulas. Show that (a) and (b) Solution: Let and (a) since and Thus, and (b) since and Therefore, About Me: I am Yusof-Den Jamasali, an MS Physics student of Mindanao State University – Iligan Institute of Technology. I like painting, and drawing. […]

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### Verifying a vector identity using Levi-Civita

Monday, June 27th, 2011VERIFYING A VECTOR IDENTITY USING LEVI-CIVITA Bianca Rae B. Sambo Hello physics enthusiast! I am BR, a graduate student in Physics in Mindanao State University – Iligan Institute of Technology. Hope my solution will be of use to you. Keep visiting this site! The vector identity to be verified using Levi-Civita is, where we […]

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### Further Use of Quantum Ladder Operators

Thursday, September 17th, 2009We apply the concept of ladder operators in quantum oscillators to illustrate its usefulness and power in solving some problems.

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### Simultaneous Diagonalization of Hermitian Matrices

Friday, May 8th, 2009by MARYJANE D. MADULARA In an earlier post about the properties of Hermitian operators, it was noted that quantum operators of physical significance are Hermitian by type. Here we discuss more fully about Hermitian matrices. A n x n matrix is Hermitian if it is equal to its corresponding adjoint matrix. Now, for each Hermitian […]

Posted in Eigenvalues And Eigenvectors, Hermitian Operators, Quantum Science Philippines **|** 17 Comments »