'Fermi gas' presentation slideshows

Dipolar and Coulomb one-dimensional gases

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Trento, June 4, 2009

Trento, June 4, 2009. Fermionic superfluidity in optical lattices . Gentaro Watanabe, Franco Dalfovo, Giuliano Orso, Francesco Piazza, Lev P. Pitaevskii, and Sandro Stringari. Summary.

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628 views • 53 slides

How Brain Science Can Improve Our Instructional Approach to Reading

669 views • 49 slides

Universal Thermodynamics of a Unitary Fermi gas

Universal Thermodynamics of a Unitary Fermi gas. Takashi Mukaiyama. University of Electro-Communications. outline. Introduction. Thermodynamics of a unitary Fermi gas - from global thermodynamics quantities to local ones - . Toward further understanding of a unitary gas

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The Many Facets of Superfluidity in Dilute Fermi Systems

The Many Facets of Superfluidity in Dilute Fermi Systems. collaborators: Yongle Yu, P.F. Bedaque. A. C. Fonseca. Transparencies will be available shortly at http://www.phys.washington.edu/~bulgac. Robert B. Laughlin, Nobel Lecture, December 8, 1998.

639 views • 48 slides

Problems In Quasi-Elastic Neutrino-Nucleus Scattering

Problems In Quasi-Elastic Neutrino-Nucleus Scattering. JLAB September 9,2011 . Gerry Garvey Los Alamos Nat. Lab. Outline. What is quasi-elastic scattering (QES)? Why has neutrino-nucleus QES Become Interesting? Inclusive Electron QES; formalism and results.

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Galactic Cosmic Rays

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1/N expansion for strongly correlated quantum Fermi gas and its application to quark matter

1/N expansion for strongly correlated quantum Fermi gas and its application to quark matter. Hiroaki Abuki (Tokyo University of Science) Tomas Brauner (Frankfurt University) Based on PRD78, 125010 (2008). Outline. Introduction Nonrelativistic Fermi gas Formulation Results

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E. Kuhnle , P. Dyke, M. Mark, S. Hoinka , Chris Vale , P. Hannaford

Universal Properties of a strongly interacting Fermi gas. P. Drummond, H. Hu, X-J. Liu,. E. Kuhnle , P. Dyke, M. Mark, S. Hoinka , Chris Vale , P. Hannaford. Swinburne University of Technology, Melbourne, Australia. What is the coldest measured temperature?.

481 views • 37 slides

Many-body dynamics of association in quantum gases

Many-body dynamics of association in quantum gases. E. Pazy, I. Tikhonenkov, Y. B. Band, M. Fleischhauer, and A. Vardi. Outline. Fermion association model - single molecular mode, slow atoms. Equivalence with the Dicke problem (Fermion atoms) and parametric downconversion (Boson atoms).

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Moment (and Fermi gas) methods for modeling nuclear state densities

Moment (and Fermi gas) methods for modeling nuclear state densities. Calvin W. Johnson (PI) Edgar Teran (former postdoc) San Diego State University supported by grants US DOE-NNSA. We all know that Art is not truth. Art is a lie that makes us realize the truth,

449 views • 33 slides

Theory of interacting Bose and Fermi gases in traps

Crete, July 2007 Summer School on Bose-Einstein Condensation. Theory of interacting Bose and Fermi gases in traps. Sandro Stringari. 2nd lecture. Dynamics of superfluids. University of Trento. CNR-INFM. Understanding superfluid features requires theory for transport phenomena

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An e expansion for Fermi gas at infinite scattering length

An e expansion for Fermi gas at infinite scattering length. Yusuke Nishida (Univ. of Tokyo & INT) Y. N. and D. T. Son, arXiv: cond-mat/0604500 15 May, 2006 @ INT Seminar. An e expansion for Fermi gas at infinite scattering length. Contents of this talk

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Probing and Manipulating Majorana Fermions in SO Coupled Atomic Fermi Gases

Probing and Manipulating Majorana Fermions in SO Coupled Atomic Fermi Gases. CAOUS, Swinburne University. Xia-Ji Liu. Hawthorn, July. Majorana Fermion. 1. Outline. Probing Majorana Fermion in SO Coupled Fermi Gases. 2. Manipulating Majorana Fermion in SO Coupled Fermi Gases. 3.

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Non-Continuum Energy Transfer: Electrons

Non-Continuum Energy Transfer: Electrons. The Crystal Lattice. simple cubic. body-centered cubic. hexagonal. a. Ga 4 Ni 3. tungsten carbide. NaCl. cst-www.nrl.navy.mil/lattice. The crystal lattice is the organization of atoms and/or molecules in a solid

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Chandrasekhar- Clogston limit in Fermi mixtures with unequal masses at Unitarity

Chandrasekhar- Clogston limit in Fermi mixtures with unequal masses at Unitarity. Ingrid Bausmerth Alessio Recati Sandro Stringari. Outline. Introduction and Motivation: Feshbach Resonances Normal State of a unitary Fermi gas with equal masses: Normal State with unequal masses

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Report on some of the UNEDF work performed by the UW centered group

Report on some of the UNEDF work performed by the UW centered group . A. Bulgac, Y.-L. (Alan) Luo , P. Magierski, K.J. Roche, I. Stetcu, S. Yoon J.E. Drut, M.M. Forbes, G. Wlazlowski (none UW UNEDF funded). See also talks of P. Magierski, K.J. Roche and I. Stetcu.

183 views • 11 slides

Degenerate Fermi Gas

Degenerate Fermi Gas . Fermi gas at low T. Most applications are to electons, assume degeneracy g= 2 s +1 = 2 Increase with decreasing T Small enough T, wave functions overlap, quantum statistics becomes important. Fermi gas at T=0. No more than 1 (2 for g=2) electrons in each state

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Construction of Magnetic Coil Forms for Magnetically Trapping Ultracold Lithium Atoms

Construction of Magnetic Coil Forms for Magnetically Trapping Ultracold Lithium Atoms. Chris Akers, Melissa Revelle , Ben A. Olsen, Randy G. Hulet. The Experiment. Goal is to make spin-imbalanced Fermi gas of 6 Li in one dimension.

263 views • 6 slides