1 introduction - lasers
DESCRIPTION
Introduction about laserTRANSCRIPT
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1. Basics of LASER Physics Dr. Sebastian Domsch (Dipl.-Phys.)
Computer Assisted Clinical Medicine
Medical Faculty Mannheim
Heidelberg University
Theodor-Kutzer-Ufer 1-3
D-68167 Mannheim, Germany
www.ma.uni-heidelberg.de/inst/cbtm/ckm
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Biomedical Optics Basics of LASER Physics
Dr. Sebastian Domsch I Slide 2/29 I 12/10/2015
Outline: Biomedical Optics
1. Lecture - Basics of LASER Physics
Historical Background
Properties of Light
Maxwells Equations
Wave Particle Dualism
Geometric Optics
2. Lecture - LASER Principle
3. Lecture - LASER Systems
4. Lecture - LASER Resonators
5. Lecture - LASER Tissue Interactions 1
6. Lecture - LASER Tissue Interactions 2
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Biomedical Optics Basics of LASER Physics
Dr. Sebastian Domsch I Slide 3/29 I 12/10/2015
Literature
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Biomedical Optics Basics of LASER Physics
Dr. Sebastian Domsch I Slide 4/29 I 12/10/2015
LASER
LASER Light
short light pulses, spatial coherence focusing to a tight spot over long distances
Laser Applications
Laser Cutting Laser Printers Optical Disc Drives Barcode Scanners Laser Pointer Laser Surgery Fiber Optic Free-Space Communication Distance measurements (LUNAR LASER Ranging Experiment: precision < 4cm!!) many more
LASER
Light Amplification by Stimulated Emission of Radiation
A LASER is a device that emits light through a process
of optical amplification based on the stimulated emission of
electromagnetic radiation
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Biomedical Optics Basics of LASER Physics
Dr. Sebastian Domsch I Slide 5/29 I 12/10/2015
Historical Background
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Biomedical Optics Basics of LASER Physics
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Discovery of Stimulated Emission in 1917
Albert Einstein
* 14.3.1879 (Ulm, Germany) 18.4.1955, (Princeton, USA)
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Biomedical Optics Basics of LASER Physics
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1960 First LASER Constructed
Theodore Harold Maiman
* 11.7.1927, Los Angeles, USA
5.5.2007, Vancouver, Canada
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Biomedical Optics Basics of LASER Physics
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First LASER systems: 1960
Ali Javan (*1926, Teheran/Iran)
Continuous-Wave (CW) Gas
LASER
Bell Telephone Laboratories (NJ/USA)
Hughes Research Laboratories (CA/USA)
Theodore H. Maiman (*1927, L.A./USA)
Pulsed Solid-State
LASER
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Biomedical Optics Basics of LASER Physics
Dr. Sebastian Domsch I Slide 9/29 I 12/10/2015
Nobel Prize in Physics in 1964
for fundamental work in the field of quantum electronics, which has led to the
construction of oscillators and amplifiers based on the maser-laser principle
Charles Hard Townes
* 28.7.1915, Greenville, USA
Aleksandr Mikhailovich Prokhorov
* 11.7.1916, Atherton, Australia
8.1.2002, Moscow, Russia
Nikolay Gennadiyevich Basow
* 14.12.1922, Usman, Russia
1.7.2001, Moscow, Russia 27.1.2015, Oakland, USA
Theoreticl work: MASER
principle -> LASER Concept of optical pumping
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Biomedical Optics Basics of LASER Physics
Dr. Sebastian Domsch I Slide 10/29 I 12/10/2015
1960 First LASER Constructed
Theodore Harold Maiman
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Biomedical Optics Basics of LASER Physics
Dr. Sebastian Domsch I Slide 11/29 I 12/10/2015
Physical Basics
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Biomedical Optics Basics of LASER Physics
Dr. Sebastian Domsch I Slide 12/29 I 12/10/2015
Properties of Light
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Biomedical Optics Basics of LASER Physics
Dr. Sebastian Domsch I Slide 13/29 I 12/10/2015
Wave Particle Dualism of Light
Matter Light
particle wave
Einstein (1905)
Particle:
Photoelectric effect
(Nobel Price 1921)
De Broglie (1924)
Wave-like behavior
of electrons
Tissue LASER
Geometric
Optics Quantum
optics
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Biomedical Optics Basics of LASER Physics
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Properties of Light
E = h = pc p = h /
: frequency
E: energy
h: Plancks constant
Light Quanta
Photons ()
= c : dispersion in vacuum
c: light velocity = 3108 m/s
: wave length
Electromagnetic Wave
(t)=I0ei
t
I0
p: momentum
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Biomedical Optics Basics of LASER Physics
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Electromagnetic Spectrum
visible spectrum: = 400 700 nm, = 7,5 4 1014 Hz
Geometric
Optics
(wave
character)
Quantum
optics
(particle
character)
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Biomedical Optics Basics of LASER Physics
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Light - Electromagnetic (EM) Waves
)t,r(E
electric field:
magnetic field:
EM Fields:
)t,r(H
- caused by
electric charges
electric currents
- defined by two vector fields:
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Biomedical Optics Basics of LASER Physics
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EM Wave
)t,r(E
electric field:
magnetic field: )t,r(H
wave vector: )t,r(k
E
H k
|k| = 2 /
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Biomedical Optics Basics of LASER Physics
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Electromagnetic Fields in
Dielectric Media
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Biomedical Optics Basics of LASER Physics
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Dielectric Media Non-Conducting
PED
0
electric field
electric displacement field:
polarization
E
MHB
0
magnetic field
magnetic induction:
magnetization
H
E
H k
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Biomedical Optics Basics of LASER Physics
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Maxwells Equations (static fields) 1. Charges are the sources of electric fields
Divergence of electric
field is created by charges
D
)V(qdADV
0V
dAB
0B
2. Magnetic monopoles do not exist
In the absence of
magnetic monopoles,
divergence of the
magnetic field lines is
always zero.
Gausss Theorem
Gausss Theorem
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Maxwells Equations (dynamic fields)
3. A changing magnetic field creates an electric field
t
BE
t
DJH f
4. Magnetic fields are created by electrical current and by changing electric fields
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Geometric Optics
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Biomedical Optics Basics of LASER Physics
Dr. Sebastian Domsch I Slide 23/29 I 12/10/2015
Geometric Optics
Reflection
Refraction
Transmission
At a planar dielectric surface
dielectric: electrical insulator (weak or non-conducting) that
can be polarized by an applied electric field
media: air, water, glass,
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Biomedical Optics Basics of LASER Physics
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Reflection
'
angle of incidence = angle of reflection
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Refraction
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Refraction
n
n
Normal
)'sin('n)sin(n
refractive index n
vacuum: 1
air: 1.0003
water: 1.333
crown glass: 1.5
Snells Law
Light minimizes the time the travel from
point A to B. Light velocity in media.
Fermats Prinziple
A
B
c (medium)=c/
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Biomedical Optics Basics of LASER Physics
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Total Reflection
Fiber optic cable: total reflection important for signal
transmission!
Water tank: Reflected and refracted light
components!
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Biomedical Optics Basics of LASER Physics
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Total Reflection
n
n
Normal
n > n
c
critical angle
'n
narcsinc
c )'sin('n)sin(n
Snells Law
sin() =1 !
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Biomedical Optics Basics of LASER Physics
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Brewster Angle - Linear Polarisation
Brewster Angle: B
Reflected ray polarized due to radiation charachteristic of Hertzian Dipole!
B + =/2
Brewster Angle: B
Hertzian Dipole
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Biomedical Optics Basics of LASER Physics
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Dispersion
dispersion = dependance between
frequency and wavelength: = ()
f = c / n()
f = c / (n() )
substitute = 2f and k = 2/
= kc / n(k)
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Biomedical Optics Basics of LASER Physics
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Dispersion Group and Phase Velocity
wavepakage:
= velocity of wave package
phase v
Group v
group velocity:
phase velocity:
If the refractive index (n) is not wavelength dependent
Gaussian Wavepakage
= No dispersion!
The refractive index is wavelength
dependent: n = n()
-> Speed of light in medium is
wavelength dependent: v = c/ n()
= v() !
-> A wave package disperses
( ),
/ ( )
( )
j ji t k x
j
j
group
phase
x t c e
d k kdv c
dk dk
cv
k k
= velocity of single waves
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Biomedical Optics Basics of LASER Physics
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Repetition
Einstein: Discovery of stimulated emission 1917 First pulsed ruby LASER by Maiman in 1960 Nobel prices for Townes, Basow and Prokhorov in 1964: fundamental work in quantum electronics) fascilitating LASERs/MASERs
Light, both wave and particle character Electromagnetic wave: B- and E fields Maxwells Equation: the cause and the relation of and between B(t)- and E(t)
Geometric optics: reflection, refraction, transmission Reflection: angle of incident = angle of reflection Total Refraction: angle of reflection > 90 Brewester Angle: linearly reflected light if refracted and reflected light 90
Dispersion relation: k = k() Dielectric: = (k) Wavepackages disperse if group velocity phase velocity
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Next Lecture
2. LASER Principle