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Superconductivity

o Zero resistivity
o Meissner effect
o Magnetic effects
o Type I & II
Introduction
   Zero electrical resistance
    ◦ Superconductors carry current without energy loss


   Perfect diamagnetism
    ◦ Superconductors float (levitate) above magnetic fields
History of superconductors

                  1911: Onnes finds that at 4.2K the
                   resistance of mercury suddenly
                   drops to zero. He called this effect
                   superconductivity and the
                   temperature at which this occurs,
                   critical temperature Tc




                  1933: Walter Meissner and Robert
                   Ochsenfeld discover that a
                   superconducting material repels a
                   magnetic field (Meissner effect)
History contd.
   1957: First widely-accepted theory by John Bardeen, Leon
    Cooper, and John Schrieffer (BCS theory)

   1962: Brian D. Josephson predicts that electrical current
    would flow between two superconducting materials - even
    when they are separated by a non-superconductor or
    insulator.         “Josephson effect”.

   1986: Alex Müller and Georg Bednorz created the first
    superconducting cuprate: La2-xBaxCuO4 (Tc =30 K). Got
    Nobel in 1987.  “High Tc superconductivity”

   1987: Discovery of YBa2Cu3O6+ (YBCO) a material that
    superconducts at temperatures above the temperature of
    liquid nitrogen - a commonly available coolant

   The current world record Tc of 138 K is held by

                 Hg0.8Tl0.2Ba2Ca2Cu3O8.33
Perfect diamagnet & superconductor
Perfect diamagnet                   Superconductor
If a conductor already had a        Remarkably,      the   magnetic
steady magnetic field through it    behavior of a superconductor is
and was then cooled through the     distinct      from       perfect
transition to a zero resistance     diamagnetism. It will actively
state,    becoming   a    perfect   exclude any magnetic field
diamagnet, the magnetic field       present when it makes the phase
would be expected to stay the       change to the superconducting
same.                               state.




 Two mutually independent properties defining SC are      = 0 and B =
Effect of magnetization

   Superconductivity can be destroyed also by an
    external magnetic field Hc which is also called the
    critical one
                     Phase
                     diagra
                       m




                                            2
                                        T
                  HC    H C (T   0) 1       2
                                        TC
Types
There are two types of superconductors, Type I and Type
II, according to their behaviour in a magnetic field


  Type I


superconducting state

     normal state
This transition is
abrupt




  Type I superconductors are pure metals and alloys
Type II




    superconducting   normal state is gradual
Types I & II comparison

                   The Type II superconductors
                    have much higher critical
                    magnetic fields than Type I, but
                    for most of that field range they
                    are mixtures of normal and
                    superconducting.
Thermodynamic properties




         Entropy   T

                           Al
BCS Theory
BCS Theory (1957) deals with the behaviour of electrons in
superconducting materials at very low temperatures

Low temperatures minimize the vibrational energy of individual
atoms in the crystal lattice

                               An electron moving freely through
                               the material encounters less
                               impedance due to vibrational
                               distortions of the lattice at low
                               temperatures


                               The Coulomb attraction between
                               the passing electron and the
                               positive ion distorts the crystal
                               structure
The region of increased positive charge density propagates
through the crystal as a quantized sound wave called a phonon




                  2                         1
                   -                         -




The passing electron has emitted a phonon

A second electron experiences a Coulomb attraction from the
increased region of positive charge density created by the first
electron
BCS Theory contd.
Electrons are said to pair into Cooper pairs through interaction with
the crystal lattice (indicated by isotope effect where TC is different for
different isotopes)

Cooper pairs are formed by two electrons, which overcome their
Coulomb repulsion and experience an attraction through phonon
exchanges

Cooper Electron Pairs act like single particles (BOSONS)

The electrons in a Cooper Pair possess antiparallel spin, resulting in
a total spin of zero for the pair

Since the Cooper Pair has zero spin, the pair is not required to obey
the Pauli exclusion principle

Bosons are particles which have integer spin and their energy
distribution is described by Bose-Einstein statistics
Condensation: At low temperatures, bosons collect into the same
energy state

Cooper pairs condense into a highly ordered ground state

The pairs retain this ordered structure while moving through the
crystal lattice

Each pair becomes locked into its position with others pairs, and as
a result no random scattering of electron pairs may occur

Zero resistivity may be defined as the absence of electron
scattering; hence, the superconductor now demonstrates zero
resistivity

The binding energy of a Cooper pair at absolute zero is about 3KTC

As the temp rises the binding energy is reduced and goes to zero
when T=Tc. Above T=Tc a Cooper pair is not bound.
Findings of BCS theory
   The binding energy of Cooper pair gives arise to
    energy gap of the order of 10-3 eV



   Eg(T = 0) = 3.53 kTC
Applications
                                • Diamagnetism
The wide applicability of
                                • Zero resistance
superconductors is due to
                                • Higher current


Medical Industry


                              MRI Exploits the high
                              magnetic fields expelled
                              by superconducting wires
                              for medical applications




Since the superconducting coils are capable of producing very stable,
large magnetic field strengths, they generate high quality images.
Transportation Industry




Superconductor coils create strong magnetic fields that produce
the effect of levitation by repulsion
Maglev trains hover above a magnetic field without any
contact with the tracks
As a result, high speeds of up to 500 miles per hour are
possible with only a small consumption of energy
Electric power industry

High temperature superconductors (HTS) can be used in the
production of more cost effective motors and generators

HTS power cables can carry            Superconducting cyclotron
two to ten times more power           (MSU)
in equally or smaller sized
cables
References

 A. Beiser – “Concepts of Modern Physics”, 6 Ed., Tata
  McGraw-Hill (New Delhi, 2003)
 Charles Kittel – “Introduction to Solid State Physics”, 7
  Ed., John Wiley and Sons (New York, 1996)
 www.wikipedia.org
 http://hyperphysics.phy-
  astr.gsu.edu/hbase/hframe.html

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superconductivity

  • 1. Superconductivity o Zero resistivity o Meissner effect o Magnetic effects o Type I & II
  • 2. Introduction  Zero electrical resistance ◦ Superconductors carry current without energy loss  Perfect diamagnetism ◦ Superconductors float (levitate) above magnetic fields
  • 3. History of superconductors  1911: Onnes finds that at 4.2K the resistance of mercury suddenly drops to zero. He called this effect superconductivity and the temperature at which this occurs, critical temperature Tc  1933: Walter Meissner and Robert Ochsenfeld discover that a superconducting material repels a magnetic field (Meissner effect)
  • 4. History contd.  1957: First widely-accepted theory by John Bardeen, Leon Cooper, and John Schrieffer (BCS theory)  1962: Brian D. Josephson predicts that electrical current would flow between two superconducting materials - even when they are separated by a non-superconductor or insulator.  “Josephson effect”.  1986: Alex Müller and Georg Bednorz created the first superconducting cuprate: La2-xBaxCuO4 (Tc =30 K). Got Nobel in 1987.  “High Tc superconductivity”  1987: Discovery of YBa2Cu3O6+ (YBCO) a material that superconducts at temperatures above the temperature of liquid nitrogen - a commonly available coolant  The current world record Tc of 138 K is held by  Hg0.8Tl0.2Ba2Ca2Cu3O8.33
  • 5. Perfect diamagnet & superconductor Perfect diamagnet Superconductor If a conductor already had a Remarkably, the magnetic steady magnetic field through it behavior of a superconductor is and was then cooled through the distinct from perfect transition to a zero resistance diamagnetism. It will actively state, becoming a perfect exclude any magnetic field diamagnet, the magnetic field present when it makes the phase would be expected to stay the change to the superconducting same. state. Two mutually independent properties defining SC are = 0 and B =
  • 6. Effect of magnetization  Superconductivity can be destroyed also by an external magnetic field Hc which is also called the critical one Phase diagra m 2 T HC H C (T 0) 1 2 TC
  • 7. Types There are two types of superconductors, Type I and Type II, according to their behaviour in a magnetic field Type I superconducting state normal state This transition is abrupt Type I superconductors are pure metals and alloys
  • 8.
  • 9. Type II superconducting normal state is gradual
  • 10. Types I & II comparison  The Type II superconductors have much higher critical magnetic fields than Type I, but for most of that field range they are mixtures of normal and superconducting.
  • 11. Thermodynamic properties Entropy T Al
  • 12. BCS Theory BCS Theory (1957) deals with the behaviour of electrons in superconducting materials at very low temperatures Low temperatures minimize the vibrational energy of individual atoms in the crystal lattice An electron moving freely through the material encounters less impedance due to vibrational distortions of the lattice at low temperatures The Coulomb attraction between the passing electron and the positive ion distorts the crystal structure
  • 13. The region of increased positive charge density propagates through the crystal as a quantized sound wave called a phonon 2 1 - - The passing electron has emitted a phonon A second electron experiences a Coulomb attraction from the increased region of positive charge density created by the first electron
  • 14. BCS Theory contd. Electrons are said to pair into Cooper pairs through interaction with the crystal lattice (indicated by isotope effect where TC is different for different isotopes) Cooper pairs are formed by two electrons, which overcome their Coulomb repulsion and experience an attraction through phonon exchanges Cooper Electron Pairs act like single particles (BOSONS) The electrons in a Cooper Pair possess antiparallel spin, resulting in a total spin of zero for the pair Since the Cooper Pair has zero spin, the pair is not required to obey the Pauli exclusion principle Bosons are particles which have integer spin and their energy distribution is described by Bose-Einstein statistics
  • 15. Condensation: At low temperatures, bosons collect into the same energy state Cooper pairs condense into a highly ordered ground state The pairs retain this ordered structure while moving through the crystal lattice Each pair becomes locked into its position with others pairs, and as a result no random scattering of electron pairs may occur Zero resistivity may be defined as the absence of electron scattering; hence, the superconductor now demonstrates zero resistivity The binding energy of a Cooper pair at absolute zero is about 3KTC As the temp rises the binding energy is reduced and goes to zero when T=Tc. Above T=Tc a Cooper pair is not bound.
  • 16. Findings of BCS theory  The binding energy of Cooper pair gives arise to energy gap of the order of 10-3 eV  Eg(T = 0) = 3.53 kTC
  • 17. Applications • Diamagnetism The wide applicability of • Zero resistance superconductors is due to • Higher current Medical Industry MRI Exploits the high magnetic fields expelled by superconducting wires for medical applications Since the superconducting coils are capable of producing very stable, large magnetic field strengths, they generate high quality images.
  • 18. Transportation Industry Superconductor coils create strong magnetic fields that produce the effect of levitation by repulsion Maglev trains hover above a magnetic field without any contact with the tracks As a result, high speeds of up to 500 miles per hour are possible with only a small consumption of energy
  • 19. Electric power industry High temperature superconductors (HTS) can be used in the production of more cost effective motors and generators HTS power cables can carry Superconducting cyclotron two to ten times more power (MSU) in equally or smaller sized cables
  • 20. References  A. Beiser – “Concepts of Modern Physics”, 6 Ed., Tata McGraw-Hill (New Delhi, 2003)  Charles Kittel – “Introduction to Solid State Physics”, 7 Ed., John Wiley and Sons (New York, 1996)  www.wikipedia.org  http://hyperphysics.phy- astr.gsu.edu/hbase/hframe.html