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LASER
  SUBJECT HANDLER

      V.REVATHIAMBIKA

      LECTURER IN PHYSICS
INTRODUCTION OF LASER
   L – LIGHT




                                                  07/26/12
   A – AMPLIFICATION

   S – STIMULATED

   E – EMISSION

   R - REDIATION

   A. L. SCHAWLOW and C. H. TOWNES IN 1958

   RUBY LASER by T. H. MAIMANN IN 1960       2
DEFINITION OF
         LASER
A   laser is a device that generates light by a




                                                         07/26/12
  process called STIMULATED EMISSION.
 The    acronym LASER stands for Light
  Amplification by Stimulated Emission of
  Radiation
 Semiconducting      lasers   are      multilayer
  semiconductor devices that generates a coherent
  beam of monochromatic light by laser action. A
  coherent beam resulted which all of the photons
  are in phase.
                                                     3
THE OPERATION OF THE
 LASER

 In1958, Charles Townes and Arthur Schawlow
 theorized about a visible laser, an invention that
 would use infrared and/or visible spectrum light.

 Light
      Amplification by Stimulated Emission of
 Radiation- (LASER).
BASIC IDEA




                                                                     07/26/12
   Consider a group of atoms exposed stream of photons,
    each with energy hυ. Let us assume two energy levels E1
    and E2 of an atom.
      During transition from one energy state to another, the
       light is absorbed (or) emitted by particles. Under this
       action, 3 processes can occur.
      They are,
         Stimulated absorption

         Spontaneous emission

         Stimulated emission

                                                                 5
ABSORPTION

        Spontaneous event in




                                         07/26/12
         which an atom or molecule
         absorbs a photon from an
         incident optical field

        The asborption of the
         photon causes the atom or
         molecule to transition to
         an excited state



                                     6
ABSORPTION




                 07/26/12
        E1




        E2




             7
SPONTANEOUS EMISSION




                                                              07/26/12
   Statistical process (random phase) – emission by an
    isolated atom or molecule

   Emission into 4π steradians                           8
SPONTANEOUS
  EMISSION




                  07/26/12
              9
STIMULATED EMISSION




                                                 07/26/12
   Same phase as “stimulating” optical field

   Same polarization

   Same direction of propagation               10
STIMULATED EMISSION




                       07/26/12
                      11
STIMULATED EMISSION




                       07/26/12
                      12
ABSORPTION, SPONTANEOUS
  EMISSION & STIMULATED EMISSION




                                                                              07/26/12
                     E2                       E2                E2
                                         hυ                     hυ
    hυ                                               h υ In
                                                                       Out
                                                                hυ

                     E1                       E1                 E1

  (a) Absorption          (b) Spontaneous emission (c) Stimulated emission
Absorption, spontaneous (random photon) emission and stimulated
emission.
© 1999 S.O. Kasap, Optoelectronics (Prentice Hall)



                                                                             13
ABSORPTION
  Light that falls on a piece of material will decrease




                                                           07/26/12

  exponentially.
 α = (N -N )B (hf) n/c
         1  2   21
 N is often more than N (N < N
    1                      2   1   2)
 Example for tungsten

α is typically 106m-1 (+ve)
 If we want implication, α must be –ve
 i.e. N > N
        2   1




                                                          14
PUTTING IT ALL TOGETHER…




                                                             07/26/12
   Assume that we have a two state system in equilibrium
    with a blackbody radiation field.




                                                            15
Two level system




                                                                           07/26/12
                                E2                                   E2

                   hν                              hν
                                              hν

   hν =E2-E1
                                E1                                   E1

                   absorption        Spontaneous        Stimulated
                                                         emission
                                      emission




                                                                          16
Boltzmann’s equation

                                                                  E2


      n2        −( E2 − E1 )                                     E1
         = exp               ÷
      n1            kT       
                                              example: T=3000 K   E2-E1=2.0 eV
• n1 - the number of electrons of energy E1
                                                 n2
• n2 - the number of electrons of energy E2         = 4.4 × 10−4
                                                 n1
Einstein’s coefficients
                                                                                       E2
Probability of stimulated absorption R1-2

                           R1-2 = ρ (ν) B1-2                                            E1




                                                                                            07/26/12
Probability of stimulated and spontaneous emission :

                          R2-1 = ρ (ν) B2-1 + A2-1

assumption: n1 atoms of energy ε 1 and n2 atoms of energy ε 2 are in thermal equilibrium at
temperature T with the radiation of spectral density ρ (ν):

                     n1 R1-2 = n2 R2-1         n1ρ (ν) B1-2 = n2 (ρ (ν) B2-1 + A2-1)


                                    ⇒




                                                  A2−1 / B2 −1
                                         ρ (ν ) =                                       18
                                                  n1 B1− 2
                                                           −1
                                                  n2 B2−1
n1
According to Boltzman statistics:             = exp( E2 − E1 ) / kT = exp( hν / kT )
                                           n2




                                                                               07/26/12
                            A2 −1 / B2 −1            8πhν 3 / c 3
             ρ (ν) =    B1− 2       hν         =
                              exp( ) − 1           exp(hν / kT ) − 1
                        B2 −1       kT



                                                        Planck’s law




                           B1-2/B2-1 = 1             A2 −1 8πhν 3
                                                          =
                                                     B2−1    c3              19
The probability of spontaneous emission A 2-1 /the probability of stimulated
    emission B2-1ρ(ν ):
                           A2 −1
                                     = exp(hν / kT ) − 1
                         B2 −1ρ (ν )




                                                                           07/26/12
1.   Visible photons, energy: 1.6eV – 3.1eV.

2.   kT at 300K ~ 0.025eV.

3. stimulated emission dominates solely when hν /kT <<1!
(for microwaves: hν <0.0015eV)

The frequency of emission acts to the absorption:
                    n A + n B ρ (ν )             A2 −1 n2 n2
                 x = 2 2 −1 2 2 −1      = [1 +            ] ≈
                         n1B1− 2 ρ (ν )        B2 −1ρ (ν ) n1 n1


                                                                         20
if hν /kT <<1.                           x~ n2/n1
DIFF B/W SPONTANEOUS & STIMULATED EMISSION

S.NO   SPONTANEOUS EMISSION                        STIMULATED EMISSION

1.     The atom in the excited state returns to    An atom in the excited state is induced
       ground state thereby emitting a photon      to return to ground state thereby




                                                                                         07/26/12
       ,without any external inducement .          resulting in two photons of same
                                                   frequency and energy

2.     The emitted photons can move randomly       The emitted photon move in same
                                                   direction and is highly directional

3.     The photons are not in phase                The photons are in phase


4.     The rate of transition is given by          The rate of transition is given by
       R sp = A21 N2                               R st = B21 N2 ρ

5.     Incoherent radiation                        Coherent radiation


6.     Having more angular spread during           Having less angular spread during
       propagation                                 propagation                     21
       Ex: light from sodium (or) mercury vapour   Ex: light from laser source
       lamp
POPULATION INVERSION
 Therefore we must have a mechanism where N2 > N1
 This is called POPULATION INVERSION




                                                                            07/26/12
 Population inversion can be created by introducing a so call metastable centre
  where electrons can piled up to achieve a situation where more N 2 than N1
 The process of attaining a population inversion is called pumping and the
  objective is to obtain a non-thermal equilibrium.
 It is not possible to achieve population inversion with a 2-state system.
 If the radiation flux is made very large the probability of stimulated emission
  and absorption can be made far exceed the rate of spontaneous emission.
 But in 2-state system, the best we can get is N = N .
                                                   1     2
 To create population inversion, a 3-state system is required.
 The system is pumped with radiation of energy E then atoms in state 3 relax
                                                     31
  to state 2 non radiatively.
 The electrons from E will now jump to E to give out radiation.              22
                          2                  1
Condition for the laser operation          E2



                                                 E1
If n1 > n2




                                                       07/26/12
• radiation is mostly absorbed absorbowane
• spontaneous radiation dominates.
if n2 >> n1 - population inversion
• most atoms occupy level E2, weak absorption

• stimulated emission prevails

• light is amplified

                       Necessary condition:
                       population inversion

                                                      23
How to realize the population inversion?



  Thermal excitation:                               E2

                             n2        −∆E 
                                = exp      ÷
                             n1        kT          E1

   impossible.


The system has to be „pumped”


      Optically,
      electrically.
The laser operation


  Three level laser




                                                               07/26/12
                      E3
                                            Fast transition
                               E2

                                         Laser action
                      E1

• 1→3 pumping
• spontaneous emission 3 →2.
• state 2 is a metastable state
• population inversion between states 2 and 1.
• stimulated emission between 2 i 1.

                                                              25
E3
                                                                     szybkie przejścia
     The laser operation
                                                        E2

                                                                akcja laserowa




                                                                                  07/26/12
                                         E1

- optical pumping - occupation of E3 of a short life time,
10-8s. It is a band, the metastable and ground states are narrow :

                                 ∆ε∆t ≥ 
- electrons are collected on E2: population inversion

- stimulated emission (one photon emitted spontaneously starts the
    stimulated radiation )

- Beam of photons moves normally to the mirrors – standing wave.
                                                                                26
POPULATION INVERSION




                                                                            07/26/12
When a sizable population of electrons resides in upper levels, this
condition is called a "population inversion", and it sets the stage for
stimulated emission of multiple photons. This is the precondition for
the light amplification which occurs in a LASER and since the emitted
photons have a definite time and phase relation to each other, the light
has a high degree of coherence.
                                                                           27
07/26/12
           28
07/26/12
           29

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Lasers

  • 1. LASER SUBJECT HANDLER V.REVATHIAMBIKA LECTURER IN PHYSICS
  • 2. INTRODUCTION OF LASER  L – LIGHT 07/26/12  A – AMPLIFICATION  S – STIMULATED  E – EMISSION  R - REDIATION  A. L. SCHAWLOW and C. H. TOWNES IN 1958  RUBY LASER by T. H. MAIMANN IN 1960 2
  • 3. DEFINITION OF LASER A laser is a device that generates light by a 07/26/12 process called STIMULATED EMISSION.  The acronym LASER stands for Light Amplification by Stimulated Emission of Radiation  Semiconducting lasers are multilayer semiconductor devices that generates a coherent beam of monochromatic light by laser action. A coherent beam resulted which all of the photons are in phase. 3
  • 4. THE OPERATION OF THE LASER  In1958, Charles Townes and Arthur Schawlow theorized about a visible laser, an invention that would use infrared and/or visible spectrum light.  Light Amplification by Stimulated Emission of Radiation- (LASER).
  • 5. BASIC IDEA 07/26/12  Consider a group of atoms exposed stream of photons, each with energy hυ. Let us assume two energy levels E1 and E2 of an atom.  During transition from one energy state to another, the light is absorbed (or) emitted by particles. Under this action, 3 processes can occur.  They are,  Stimulated absorption  Spontaneous emission  Stimulated emission 5
  • 6. ABSORPTION  Spontaneous event in 07/26/12 which an atom or molecule absorbs a photon from an incident optical field  The asborption of the photon causes the atom or molecule to transition to an excited state 6
  • 7. ABSORPTION 07/26/12 E1 E2 7
  • 8. SPONTANEOUS EMISSION 07/26/12  Statistical process (random phase) – emission by an isolated atom or molecule  Emission into 4π steradians 8
  • 9. SPONTANEOUS EMISSION 07/26/12 9
  • 10. STIMULATED EMISSION 07/26/12  Same phase as “stimulating” optical field  Same polarization  Same direction of propagation 10
  • 11. STIMULATED EMISSION 07/26/12 11
  • 12. STIMULATED EMISSION 07/26/12 12
  • 13. ABSORPTION, SPONTANEOUS EMISSION & STIMULATED EMISSION 07/26/12 E2 E2 E2 hυ hυ hυ h υ In Out hυ E1 E1 E1 (a) Absorption (b) Spontaneous emission (c) Stimulated emission Absorption, spontaneous (random photon) emission and stimulated emission. © 1999 S.O. Kasap, Optoelectronics (Prentice Hall) 13
  • 14. ABSORPTION Light that falls on a piece of material will decrease 07/26/12  exponentially.  α = (N -N )B (hf) n/c 1 2 21  N is often more than N (N < N 1 2 1 2)  Example for tungsten α is typically 106m-1 (+ve)  If we want implication, α must be –ve  i.e. N > N 2 1 14
  • 15. PUTTING IT ALL TOGETHER… 07/26/12  Assume that we have a two state system in equilibrium with a blackbody radiation field. 15
  • 16. Two level system 07/26/12 E2 E2 hν hν hν hν =E2-E1 E1 E1 absorption Spontaneous Stimulated emission emission 16
  • 17. Boltzmann’s equation E2 n2  −( E2 − E1 )  E1 = exp  ÷ n1  kT  example: T=3000 K E2-E1=2.0 eV • n1 - the number of electrons of energy E1 n2 • n2 - the number of electrons of energy E2 = 4.4 × 10−4 n1
  • 18. Einstein’s coefficients E2 Probability of stimulated absorption R1-2 R1-2 = ρ (ν) B1-2 E1 07/26/12 Probability of stimulated and spontaneous emission : R2-1 = ρ (ν) B2-1 + A2-1 assumption: n1 atoms of energy ε 1 and n2 atoms of energy ε 2 are in thermal equilibrium at temperature T with the radiation of spectral density ρ (ν): n1 R1-2 = n2 R2-1 n1ρ (ν) B1-2 = n2 (ρ (ν) B2-1 + A2-1) ⇒ A2−1 / B2 −1 ρ (ν ) = 18 n1 B1− 2 −1 n2 B2−1
  • 19. n1 According to Boltzman statistics: = exp( E2 − E1 ) / kT = exp( hν / kT ) n2 07/26/12 A2 −1 / B2 −1 8πhν 3 / c 3 ρ (ν) = B1− 2 hν = exp( ) − 1 exp(hν / kT ) − 1 B2 −1 kT Planck’s law B1-2/B2-1 = 1 A2 −1 8πhν 3 = B2−1 c3 19
  • 20. The probability of spontaneous emission A 2-1 /the probability of stimulated emission B2-1ρ(ν ): A2 −1 = exp(hν / kT ) − 1 B2 −1ρ (ν ) 07/26/12 1. Visible photons, energy: 1.6eV – 3.1eV. 2. kT at 300K ~ 0.025eV. 3. stimulated emission dominates solely when hν /kT <<1! (for microwaves: hν <0.0015eV) The frequency of emission acts to the absorption: n A + n B ρ (ν ) A2 −1 n2 n2 x = 2 2 −1 2 2 −1 = [1 + ] ≈ n1B1− 2 ρ (ν ) B2 −1ρ (ν ) n1 n1 20 if hν /kT <<1. x~ n2/n1
  • 21. DIFF B/W SPONTANEOUS & STIMULATED EMISSION S.NO SPONTANEOUS EMISSION STIMULATED EMISSION 1. The atom in the excited state returns to An atom in the excited state is induced ground state thereby emitting a photon to return to ground state thereby 07/26/12 ,without any external inducement . resulting in two photons of same frequency and energy 2. The emitted photons can move randomly The emitted photon move in same direction and is highly directional 3. The photons are not in phase The photons are in phase 4. The rate of transition is given by The rate of transition is given by R sp = A21 N2 R st = B21 N2 ρ 5. Incoherent radiation Coherent radiation 6. Having more angular spread during Having less angular spread during propagation propagation 21 Ex: light from sodium (or) mercury vapour Ex: light from laser source lamp
  • 22. POPULATION INVERSION  Therefore we must have a mechanism where N2 > N1  This is called POPULATION INVERSION 07/26/12  Population inversion can be created by introducing a so call metastable centre where electrons can piled up to achieve a situation where more N 2 than N1  The process of attaining a population inversion is called pumping and the objective is to obtain a non-thermal equilibrium.  It is not possible to achieve population inversion with a 2-state system.  If the radiation flux is made very large the probability of stimulated emission and absorption can be made far exceed the rate of spontaneous emission.  But in 2-state system, the best we can get is N = N . 1 2  To create population inversion, a 3-state system is required.  The system is pumped with radiation of energy E then atoms in state 3 relax 31 to state 2 non radiatively.  The electrons from E will now jump to E to give out radiation. 22 2 1
  • 23. Condition for the laser operation E2 E1 If n1 > n2 07/26/12 • radiation is mostly absorbed absorbowane • spontaneous radiation dominates. if n2 >> n1 - population inversion • most atoms occupy level E2, weak absorption • stimulated emission prevails • light is amplified Necessary condition: population inversion 23
  • 24. How to realize the population inversion? Thermal excitation: E2 n2  −∆E  = exp  ÷ n1  kT  E1 impossible. The system has to be „pumped” Optically, electrically.
  • 25. The laser operation Three level laser 07/26/12 E3 Fast transition E2 Laser action E1 • 1→3 pumping • spontaneous emission 3 →2. • state 2 is a metastable state • population inversion between states 2 and 1. • stimulated emission between 2 i 1. 25
  • 26. E3 szybkie przejścia The laser operation E2 akcja laserowa 07/26/12 E1 - optical pumping - occupation of E3 of a short life time, 10-8s. It is a band, the metastable and ground states are narrow : ∆ε∆t ≥  - electrons are collected on E2: population inversion - stimulated emission (one photon emitted spontaneously starts the stimulated radiation ) - Beam of photons moves normally to the mirrors – standing wave. 26
  • 27. POPULATION INVERSION 07/26/12 When a sizable population of electrons resides in upper levels, this condition is called a "population inversion", and it sets the stage for stimulated emission of multiple photons. This is the precondition for the light amplification which occurs in a LASER and since the emitted photons have a definite time and phase relation to each other, the light has a high degree of coherence. 27
  • 28. 07/26/12 28
  • 29. 07/26/12 29