2 edition of **Solution of the Thomas-Fermi model with quantum corrections** found in the catalog.

Solution of the Thomas-Fermi model with quantum corrections

James E. Enstrom

- 236 Want to read
- 18 Currently reading

Published
**1971**
by Rand Corp.] in [Santa Monica, Calif
.

Written in English

- Atoms.,
- Atomic theory.

**Edition Notes**

Other titles | Thomas-Fermi model with quantum corrections. |

Statement | James E. Enstrom. |

Contributions | Rand Corporation. |

The Physical Object | |
---|---|

Pagination | 16 p. : |

Number of Pages | 16 |

ID Numbers | |

Open Library | OL22394216M |

In this book we shall use elementary quantum mechanics to describe the structure of atoms. But we shall also come across other models which, for reasons to be explained later, have a greater claim to validity than Bohr's picture of a hydrogen atom. Bohr contributed much more than File Size: 7MB. Quantum Mechanics I Syllabus: 1. Wave mechanics: wave-particle duality, wavefunctions and wave groups, expectation values, bra-ket notation (linear algebra not required), uncertainty principle, Schrödinger equation, free particles, box normalisation, bound and scatteringFile Size: KB.

Full text of "Introduction To Quantum Mechanics" See other formats. advantage of some recent developments in the numerical evaluation of Dirac wave functions and in the solution of the Thomas-Fermi equation to calculate more accurate phase space factors for double-βdecay in all nuclei of interest. Our results are of particular interest in heavy nuclei, αZlarge, where relativistic and screening corrections play a. Ultracold Quantum Fields (Theoretical and Mathematical Physics) - Kindle edition by Stoof, Henk T. C., Dickerscheid, Dennis B. M., Gubbels, Koos. Download it once and read it on your Kindle device, PC, phones or tablets. Use features like bookmarks, note taking and highlighting while reading Ultracold Quantum Fields (Theoretical and Mathematical Physics)/5(6).

Ultracold Quantum Fields provides a self-contained introduction to quantum field theory for many-particle systems, using functional methods throughout. The general focus is on the behaviour of so-called quantum fluids, i.e., quantum gases and liquids, but trapped atomic gases are Cited by: In this article we have solved a hypothetical problem related to the stability and gross properties of two-dimensional self-gravitating stellar objects using the Thomas–Fermi model. The formalism presented here is an extension of the standard three-dimensional problem discussed in the book on statistical physics, Part I by Landau and Lifshitz. Density functional theory (DFT for short) is a powerful, widely used method for computing approximations of ground state electronic energies and densities in chemistry, material science, and biology. The purpose of DFT is to express the ground state energy (as well as many other quantities of physical and chemical interest) of a multiparticle.

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The model consists of conservation equations for the carrier, momentum, and energy densities. The derivation is based on a careful expansion of the quantum Maxwellian in powers of the Planck by: Our manuscript investigates a self-consistent solution of the statistical atom download pdf proposed by Berthold-Georg Englert and Julian Schwinger (the ES model) and benchmarks it against atomic Kohn-Sham and two orbital-free models of the Thomas-Fermi-Dirac (TFD)-λvW s show that the ES model generally offers the same accuracy as the well-known TFD-1 5 vW model; Cited by: 3.Get this from a library!

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