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GAMMA RAYS
Nature of 𝛾 rays:
Nucleus --- left in an excited state following 𝛼 𝑜𝑟 𝛽 disintegration.
𝛾 rays - Excited nucleus makes a transition to the lower state by emitting electro – magnetic
radiation.
First observed by - French scientist – P. V. Villard [1900] – different from 𝛼 𝑜𝑟 𝛽 rays by
observing their greater penetrating power.
Comparison of properties of 𝛾 rays:
Figure: Penetrating power Figure: Undeflected beam of 𝛾 rays in a magnetic field
Figure: Path of 𝛾 rays in
electric field.
Figure: Range of 𝛾 rays in the
electromagnetic spectrum
Emission of 𝛾 rays analogous to the emission of electromagnetic radiation from the excited
states of atom.
The energy of the photon emitted is only few electrons – volts.
Measurement of the energies of 𝛼 𝑜𝑟 𝛽 show that these have energies of about million 106
electron – volt region.
Transitions between nuclear energy states – results in the emission of photons with energies
ranging from – few thousand electron volt to several million electron volt.
Characteristic X – rays emitted due to the transitions of the electrons in the inner – shells of
atom have energies up to several thousand electron – volts.
Wave – length of characteristic X – rays = 10−10m.
Wave – length of the 𝛾 rays are even shorter than X – rays.
Using the energy - wave length relation:
𝐸 = ℎ𝑣 =
ℎ𝑐
𝜆
=
12412.5
𝜆
eV
Wave – lengths of the 𝛾 rays of energies 104
, 105
, 106
eV are 1.24 𝐴 , 0.124 𝐴 , 0.0124 𝐴
Representation of 𝛾 decay:
Example:
Example:
Some Decay Scheme:
Cesium Decay scheme (Ce)
Decay Scheme: Cobalt (Co)
Sodium Na Decay scheme:
DIFFERENCE BETWEEN 𝛾 – PHOTON AND X –RAYS:
 𝛾 – photon is emitted due to transition of nuclei between different energy states of the nuclei
[ different energy levels of the nuclei]
X – rays are emitted due to transition of electrons from outer shell to some inner shell [ or
orbitals]
ELECTROMAGNETIC RADIATION:
Electric and Magnetic field distribution: [associated with electro – magnetic radiation]
Sr No Electric Magnetic
1 Monopole ------
2 Dipole Dipole
3 Quadrupole Quadrupole
4 Octupole Octupole
Figure: Electric monopole and associated
electric field
Figure: Radiating Electric Field
Figure: Radiation from an
oscillating dipole.
Figure: Oscillating Electric Dipole
Figure: Magnetic Dipole
Figure: Magnetic Quadrupole Distribution
𝛾 – photons that come out during the decay are
electro – magnetic radiation.
𝛾 – photons can be classified like above
distribution.
𝛾 – photons carry angular momentum.
Electric
Distribution
Notation
Dipole E1
Quadrupole E2
Octupole E3
Magnetic
Distribution
Notation
Dipole M1
Quadrupole M2
Octupole M3
where the number denotes the angular momentum.
General notation: EL, ML
𝛾 – photons that come out during decay is characterised by angular momentum ‘L’, that is
related to distribution.
𝜸 – Ray Emission: Selection Rules:
The angular momentum carried by the photon w.r.t the origin:
𝐿 = 𝐼𝑖 - 𝐼𝑓
where 𝐼𝑖 and 𝐼𝑓 are the angular momenta of the initial and final states respectively.
For a given 𝐼𝑖 and 𝐼𝑓, 𝐿 can have the following values, in accordance with the vector model:
| 𝐼𝑖 - 𝐼𝑓| ≤ 𝐿 ≤ | 𝐼𝑖 + 𝐼𝑓| -----------------------------[1]
Equation [1] is the selection rules which sets the limits on the possible multipolarities of the
transition.
Parity:
The transitions are also governed by the parity selection rule.
Parity is conserved in an electromagnetic process.
Parity selection rules for electric multipole transition [EL] and magnetic multipole transition
[ML]:
For electric multipole transition [EL]:
Parity is even when L is even.
Parity is odd when L is odd. PARITY is given by: (−1)𝐿
For magnetic multipole transition [ML]:
Parity is odd for even value of L.
Parity is even for odd value of L.
Parity is given by: (−1)𝐿+1
1) Example: Considering the transition: 0+ 0+
2+ 884 KeV 𝐼𝑖 = 0, 𝐼𝑓 = 0
From angular momentum conservation:
0+ 691 KeV L = 0
However, L=0 does not exist.
E.C. 𝛾 – photon Transition does not occur.
0+
Excess energy is given to electron in atom.
Transition: 2+ 0+
𝐼𝑖 = 2+, 𝐼𝑓 = 0+
Condition for allowed values of angular momentum: | 𝐼𝑖 - 𝐼𝑓| ≤ 𝐿 ≤ | 𝐼𝑖 + 𝐼𝑓|
Allowed value of the angular momentum: L = 2.
 Quadrupole transition
Conservation of parity must be obeyed.
For conservation of parity, the transition is purely electric.
Allowed transition: Electric Quadrupole [E2]
MOSSBAUER EFFECT
The Mössbauer effect, or recoilless nuclear resonance fluorescence, is a physical phenomenon
discovered by Rudolf Mössbauer in 1958.
 It involves the resonant and recoil-free emission and absorption of gamma radiation by atomic
nuclei bound in a solid.
In the Mössbauer effect, a narrow resonance for nuclear gamma emission and absorption results
from the momentum of recoil being delivered to a surrounding crystal lattice rather than to the
emitting or absorbing nucleus alone.
When this occurs, no gamma energy is lost to the kinetic energy of recoiling nuclei at either the
emitting or absorbing end of a gamma transition: emission and absorption occur at the same
energy, resulting in strong, resonant absorption.
Experimental set – up of
Mossbauer Effect:
Figure:
Figure:
Figure:

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GAMMA DECAY

  • 1. GAMMA RAYS Nature of 𝛾 rays: Nucleus --- left in an excited state following 𝛼 𝑜𝑟 𝛽 disintegration. 𝛾 rays - Excited nucleus makes a transition to the lower state by emitting electro – magnetic radiation. First observed by - French scientist – P. V. Villard [1900] – different from 𝛼 𝑜𝑟 𝛽 rays by observing their greater penetrating power.
  • 2. Comparison of properties of 𝛾 rays: Figure: Penetrating power Figure: Undeflected beam of 𝛾 rays in a magnetic field
  • 3. Figure: Path of 𝛾 rays in electric field.
  • 4. Figure: Range of 𝛾 rays in the electromagnetic spectrum
  • 5. Emission of 𝛾 rays analogous to the emission of electromagnetic radiation from the excited states of atom.
  • 6. The energy of the photon emitted is only few electrons – volts. Measurement of the energies of 𝛼 𝑜𝑟 𝛽 show that these have energies of about million 106 electron – volt region. Transitions between nuclear energy states – results in the emission of photons with energies ranging from – few thousand electron volt to several million electron volt. Characteristic X – rays emitted due to the transitions of the electrons in the inner – shells of atom have energies up to several thousand electron – volts.
  • 7. Wave – length of characteristic X – rays = 10−10m. Wave – length of the 𝛾 rays are even shorter than X – rays. Using the energy - wave length relation: 𝐸 = ℎ𝑣 = ℎ𝑐 𝜆 = 12412.5 𝜆 eV Wave – lengths of the 𝛾 rays of energies 104 , 105 , 106 eV are 1.24 𝐴 , 0.124 𝐴 , 0.0124 𝐴
  • 8. Representation of 𝛾 decay: Example:
  • 10. Some Decay Scheme: Cesium Decay scheme (Ce)
  • 12. Sodium Na Decay scheme:
  • 13. DIFFERENCE BETWEEN 𝛾 – PHOTON AND X –RAYS:  𝛾 – photon is emitted due to transition of nuclei between different energy states of the nuclei [ different energy levels of the nuclei] X – rays are emitted due to transition of electrons from outer shell to some inner shell [ or orbitals]
  • 15. Electric and Magnetic field distribution: [associated with electro – magnetic radiation] Sr No Electric Magnetic 1 Monopole ------ 2 Dipole Dipole 3 Quadrupole Quadrupole 4 Octupole Octupole
  • 16. Figure: Electric monopole and associated electric field
  • 18. Figure: Radiation from an oscillating dipole.
  • 22. 𝛾 – photons that come out during the decay are electro – magnetic radiation. 𝛾 – photons can be classified like above distribution. 𝛾 – photons carry angular momentum.
  • 23. Electric Distribution Notation Dipole E1 Quadrupole E2 Octupole E3 Magnetic Distribution Notation Dipole M1 Quadrupole M2 Octupole M3
  • 24. where the number denotes the angular momentum. General notation: EL, ML 𝛾 – photons that come out during decay is characterised by angular momentum ‘L’, that is related to distribution.
  • 25. 𝜸 – Ray Emission: Selection Rules: The angular momentum carried by the photon w.r.t the origin: 𝐿 = 𝐼𝑖 - 𝐼𝑓 where 𝐼𝑖 and 𝐼𝑓 are the angular momenta of the initial and final states respectively. For a given 𝐼𝑖 and 𝐼𝑓, 𝐿 can have the following values, in accordance with the vector model: | 𝐼𝑖 - 𝐼𝑓| ≤ 𝐿 ≤ | 𝐼𝑖 + 𝐼𝑓| -----------------------------[1] Equation [1] is the selection rules which sets the limits on the possible multipolarities of the transition.
  • 26. Parity: The transitions are also governed by the parity selection rule. Parity is conserved in an electromagnetic process. Parity selection rules for electric multipole transition [EL] and magnetic multipole transition [ML]: For electric multipole transition [EL]: Parity is even when L is even. Parity is odd when L is odd. PARITY is given by: (−1)𝐿
  • 27. For magnetic multipole transition [ML]: Parity is odd for even value of L. Parity is even for odd value of L. Parity is given by: (−1)𝐿+1
  • 28. 1) Example: Considering the transition: 0+ 0+ 2+ 884 KeV 𝐼𝑖 = 0, 𝐼𝑓 = 0 From angular momentum conservation: 0+ 691 KeV L = 0 However, L=0 does not exist. E.C. 𝛾 – photon Transition does not occur. 0+ Excess energy is given to electron in atom.
  • 29. Transition: 2+ 0+ 𝐼𝑖 = 2+, 𝐼𝑓 = 0+ Condition for allowed values of angular momentum: | 𝐼𝑖 - 𝐼𝑓| ≤ 𝐿 ≤ | 𝐼𝑖 + 𝐼𝑓| Allowed value of the angular momentum: L = 2.  Quadrupole transition Conservation of parity must be obeyed. For conservation of parity, the transition is purely electric. Allowed transition: Electric Quadrupole [E2]
  • 30. MOSSBAUER EFFECT The Mössbauer effect, or recoilless nuclear resonance fluorescence, is a physical phenomenon discovered by Rudolf Mössbauer in 1958.  It involves the resonant and recoil-free emission and absorption of gamma radiation by atomic nuclei bound in a solid. In the Mössbauer effect, a narrow resonance for nuclear gamma emission and absorption results from the momentum of recoil being delivered to a surrounding crystal lattice rather than to the emitting or absorbing nucleus alone.
  • 31. When this occurs, no gamma energy is lost to the kinetic energy of recoiling nuclei at either the emitting or absorbing end of a gamma transition: emission and absorption occur at the same energy, resulting in strong, resonant absorption.
  • 32. Experimental set – up of Mossbauer Effect: