Lecture 1

Transcrição

Lecture 1
Bose-Einstein Condensation :
production, fundaments and modern aspects
V.S.Bagnato
ISFC/USP
T > Tc
T < Tc
Lecture I
T << Tc
BEC - LABORATORY
Edmir
Jorge
Pedro
Cora
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Rafael
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Rodrigo
Mônica
Kilvia
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V. Yukalov ( Russia)
www.ifsc.usp.br
cepof.ifsc.usp.br
[email protected]
[email protected]
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BEC
Lectures:
1)
The importance of BEC. Basic concepts for BEC
2) Interactions in BEC
3) How to make BEC? Thermodynamics
4) Coherent modes : equivalence with quantum optics
5) Superfluidity aspects: vortices, turbulence and more
I - General
considerations
ENTANGLEMENT IN PHYSICS
OPTICS
ATOMIC PHYS.
CONDENSED
MATTER
BEC
LASERS
MAGNETISM.
FLUIDS
LOW T PHYSICS
STAT. PHYS.
BEC exists at the confluence of many fields
Thermodynamics : phase transition ( gas new state)
Quantum Mechanics : coherent waves of matter
Statistical Mechanics: more than one atom per phase
space cell
Field Theory: spontaneous breaking of symmetry
Atomic physics: new demonstration of atomic
behavior
Nuclear physics: few body effects
Superfluidity : vortex, etc…..
Condense Matter : transitions, Mott isolator, etc..
Optics : new tools to manipulate atoms and more….
The state-of-art of quantum-degenerated bosonic systems
Bose-Einstein
CONDENSATE
ULTRA-COLD MATTER
Classical → Quantum
CHANGE IN THE MACROSCOPIC BEHAVIOR
“normal” light → “Laser”
BEC
De Broglie wavelength
Phase space density
3
.n~D
n-1/3
BEC
D~1
300K,
D~10-12
30uK,
D~10-6
300nK,
D~ 1
T ~0 ,
D~106
Cooling a confined sample in a non homogeneous potential
of neutral atoms takes to BEC
It is the only phase transition that Does not need interactions !!!!!!!
( conventional G=H-TS )
But interaction is the most interesting thing on it………..
INTERACTIONS
HARMONIC OSCILLATOR
Classification of the phase transition:
Ehrenfest classification: Based on the thermodynamics
“The phase transition is of nth order if at least one of the thermodynamic
variables has discontinuity on the n-derivative with respect to temperature
first order
Ginzburg-Landau : presence or not of discontinuity on the order
parameter
Second order ( continuous variation of the order parameter )