The Case for Servant Leadership by Keith
This book is concerning to a Differential Galois (Picard-Vessiot) Theory point of view of the Supersymmetric Quantum Mechanics. The main object is the non-relativistic stationary Schrodinger equation, where are introduced the concepts of Algebraic Spectrum and Hamiltonian Algebrization. Using the Kovacic's Algorithm and the Hamiltonian Algebrization are analyzed Darboux transformations, Crum iterations and supersymmetric quantum mechanics, including their Algebrized Versions from a Galoisian approach. In particular are obtained the ground state, eigenvalues, eigenfunctions, the differential Galois groups and eigenrings of some Schrodinger equations with potentials such as exactly solvable, quasi-exactly solvable and shape invariant potentials. Finally is introduced one methodology to find Algebraically Solvable and Algebraically Quasi- Solvable Potentials. It consists in to apply the Hamiltonian Algebrization, as inverse process, over families of second order linear differential equations integrables in the Picard-Vessiot sense for a set of parameters, in particular, involving orthogonal polynomials and special functions.
Kent M. Keith earned his B.A. from Harvard and was a Rhodes Scholar at Oxford and Waseda University in Tokyo. He holds a law degree as well as a doctorate in education. Keith has served in the cabinet of the governor of Hawaii, and has also been an attorney, and a university president. Currently, he is the vice-president of Development and Communications for the YMCA of Honolulu.
| SKU | Unavailable |
| ISBN 13 | 9780982882597 |
| ISBN 10 | 0982882599 |
| Title | The Case for Servant Leadership |
| Author | Keith |
| Condition | Unavailable |
| Binding Type | Paperback |
| Publisher | Greenleaf Center, The |
| Year published | 2015-12-21 |
| Number of pages | 112 |
| Cover note | Book picture is for illustrative purposes only, actual binding, cover or edition may vary. |
| Note | Unavailable |