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AlMughtaribeen University
College of Medicine
Physics
Course Descriptions & Course Outlines :
This Course cover a range of basic physics concepts and are useful
as a supplement to an introductory physics course with medical
applications. The course present the concepts of physics simply
and covers the most important applications of physics to help
medical students to understand and apply these concepts.
Physics course include :  Measurements , Measurements Errors
Units ,  Units conversation ,  Significant digits (2 Lectures ) .
Light ,Laser and its applications (4 Lectures) , Sound
,Electromagnetic waves ( 2 lectures ) ,Fluid Mechanics in medicine
(2 lectures ), Temperature &heat ( 1Lecture ) , Electric charge &
current (1 Lecture) , Nuclear physics & radio activity (2 Lectures) ,
concept of Nanotechnology (1 Lectures ) .
Mr.Gazy Khatmi Email _ gazy@mu.edu.sd
AlMughtaribeen University - College of Medicine
1January 19, 2016
Light
2January 19, 2016
Introduction :
Why Light ??!
 These days light is frequently used for all sorts of therapies
and medical applications, from cancer diagnosis and treatment
to monitoring of oxygen in the blood.
 Biophotonics is a relatively new scientific discipline which is
developing applications for light and lasers in the life sciences -
for clinical diagnostics and therapy, and even semi-automated
diagnostic systems for doctors and nurses.
 Biophotonics also deals with the prevention of diseases; light
can be used for precision monitoring of our environment as
well as assessing the quality of food.
3January 19, 2016
The Nature of Light
Before the beginning of the nineteenth century, light was considered to be a stream of
particles.
The particles were either emitted by the object being viewed or emanated.
Newton was the chief architect of the particle theory of light.
Huygens argued that light might be some sort of a wave motion.
Thomas Young (in 1801) provided the first clear demonstration of the wave nature of
light.
 He showed that light rays interfere with each other.
 Such behavior could not be explained by particles
4January 19, 2016
Confirmation of Wave Nature
During the nineteenth century, other developments led to the general acceptance of
the wave theory of light.
Thomas Young provided evidence that light rays interfere with one another
according to the principle of superposition.
 This behavior could not be explained by a particle theory.
Maxwell asserted that light was a form of high-frequency electromagnetic wave.
Hertz confirmed Maxwell’s predictions.
5January 19, 2016
Particle Nature
Some experiments could not be explained by the wave model of light.
The photoelectric effect was a major phenomenon not explained by waves.
 When light strikes a metal surface, electrons are sometimes ejected from
the surface.
 The kinetic energy of the ejected electron is independent of the frequency of
the light.
Einstein (in 1905) proposed an explanation of the photoelectric effect that used the
idea of quantization.
 The quantization model assumes that the energy of a light wave is present
in particles called photons.
E = hƒ
 h is Planck’s Constant and = 6.63 x 10-34
J.
s
6January 19, 2016
dual nature:
wave vs.particle
Wave: continuously
changing force fields
 energy travels as sine
WAVE
 macroscopic level
Particle: photon or quanta
 small packet of energy
acting as a PARTICLE
 microscopic level
7
Dual Nature of EM Radiation
January 19, 2016
Dual Nature of Light
In view of these developments, light must be regarded as having a dual
nature.
Light exhibits the characteristics of a wave in some situations and the
characteristics of a particle in other situations.
This chapter investigates the wave nature of light
8January 19, 2016
Ray Approximation
The rays are straight
lines perpendicular to
the wave fronts.
With the ray
approximation, we
assume that a wave
moving through a
medium travels in a
straight line in the
direction of its rays.
Section 35.3
9January 19, 2016
Ray Approximation, cont.
If a wave meets a barrier, with
λ<<d, the wave emerging from the
opening continues to move in a
straight line.
 d is the diameter of the
opening.
 There may be some small
edge effects.
This approximation is good for the
study of mirrors, lenses, prisms, etc.
Other effects occur for openings of
other sizes.
 See fig. 35.4 b and c
Section 35.3
10January 19, 2016
11January 19, 2016
Reflection of Light
A ray of light, the incident ray, travels in a medium.
When it encounters a boundary with a second medium,
part of the incident ray is reflected back into the first
medium.
 This means it is directed backward into the first
medium.
For light waves traveling in three-dimensional space, the
reflected light can be in directions different from the
direction of the incident rays.
Section 35.4
12January 19, 2016
Specular Reflection
Specular reflection is reflection
from a smooth surface.
The reflected rays are parallel
to each other.
All reflection in this text is
assumed to be specular.
Section 35.4
13January 19, 2016
Diffuse Reflection
Diffuse reflection is
reflection from a rough
surface.
The reflected rays travel in
a variety of directions.
A surface behaves as a
smooth surface as long as the
surface variations are much
smaller than the wavelength
of the light.
Section 35.4
14January 19, 2016
Law of Reflection
The normal is a line
perpendicular to the surface.
 It is at the point where
the incident ray strikes
the surface.
The incident ray makes an
angle of θ1 with the normal.
The reflected ray makes an
angle of θ1’with the normal.
Section 35.4
15January 19, 2016
Law of Reflection, cont.
The angle of reflection is equal to
the angle of incidence.
θ1’= θ1
This relationship is called the Law of Reflection.
The incident ray, the reflected ray and the normal are all in
the same plane.
Section 35.4
16January 19, 2016
Refraction of Light
When a ray of light traveling through a transparent medium
encounters a boundary leading into another transparent medium,
part of the energy is reflected and part enters the second medium.
The ray that enters the second medium changes its direction of
propagation at the boundary.
 This bending of the ray is called refraction.
Section 35.5
17January 19, 2016
Refraction, cont.
The incident ray, the reflected ray, the refracted ray, and the
normal all lie on the same plane.
The angle of refraction depends upon the material and the angle
of incidence.
 v1 is the speed of the light in the first medium and v2 is its
speed in the second.
2 2
1 1
sin
sin
θ v
θ v
=
Section 35.5
18January 19, 2016
Refraction of Light, final
The path of the light
through the refracting surface
is reversible.
 For example, a ray
travels from A to B.
 If the ray originated at
B, it would follow the
line AB to reach point
A.
Section 35.5
19January 19, 2016
Refraction Details, 1
Light may refract into a
material where its speed is
lower.
The angle of refraction is
less than the angle of
incidence.
 The ray bends toward
the normal.
Section 35.5
20January 19, 2016
Refraction Details, 2
Light may refract into a
material where its speed is
higher.
The angle of refraction is
greater than the angle of
incidence.
 The ray bends away from
the normal.
Section 35.5
21January 19, 2016
Light in a Medium
The light enters from the left.
The light may encounter an
electron.
The electron may absorb the light,
oscillate, and reradiate the light.
The absorption and radiation cause
the average speed of the light
moving through the material to
decrease.
Section 35.5
22January 19, 2016
The Index of Refraction
The speed of light in any material is
less than its speed in vacuum.
The index of refraction, n, of a
medium can be defined as
speed of light in a vacuum c
n
speed of light in a medium v
≡ ≡
Section 35.5
January 19, 2016 23
Frequency Between Media
As light travels from one
medium to another, its frequency
does not change.
Both the wave speed and the
wavelength do change.
The wavefronts do not pile up,
nor are they created or
destroyed at the boundary, so ƒ
must stay the same.
Section 35.5
January 19, 2016 24
Index of Refraction Extended
The frequency stays the same as the wave travels from one
medium to the other.
v = ƒλ
ƒ1 = ƒ2 but v1 ≠ v2 so λ1 ≠ λ2
The ratio of the indices of refraction of the two media can be expressed as
various ratios.
The index of refraction is inversely proportional to the wave speed.
As the wave speed decreases, the index of refraction increases.
The higher the index of refraction, the more it slows downs the light
wave speed.
Section 35.5
January 19, 2016 25
Fiber Optics
26January 19, 2016
Total Internal Reflection
A phenomenon called total internal
reflection can occur when light is
directed from a medium having a given
index of refraction toward one having a
lower index of refraction.
Section 35.8
January 19, 2016 27
Critical Angle
There is a particular angle of
incidence that will result in an angle
of refraction of 90°.
This angle of incidence is called
the critical angle, θC.
For angles of incidence greater than
the critical angle, the beam is
entirely reflected at the boundary.
This ray obeys the law of
reflection at the boundary.
Total internal reflection occurs only
when light is directed from a medium
of a given index of refraction toward
a medium of lower index of
refraction.
2
1 2
1
sin (for )C
n
θ n n
n
= >
Section 35.8
January 19, 2016 28
Acceptance angle
 Having considered the propagation of light in an optical
fiber through total internal reflection at the core–
cladding interface, it is useful to enlarge upon the
geometric optics approach with reference to light rays
entering the fiber. Since only rays with a sufficiently
shallow grazing angle (i.e. with an angle to the normal
greater thanφc) at the core–cladding interface are
transmitted by total internal reflection, it is clear that not
all rays entering the fiber core will continue to be
propagated down its length
29January 19, 2016
30January 19, 2016
Numerical aperture
31January 19, 2016
Cont,
32
Equation above, apart from relating the acceptance angle to the refractive
indices, serves as the basis for the definition of the important optical fiber
parameter, the numerical aperture (NA). Hence the NA is defined as
January 19, 2016
Example 1

A silica optical fiber with a core diameter large enough to be
considered by ray theory analysis has a core refractive index of
1.50 and a cladding refractive index of 1.47.
Determine: (a) the critical angle at the core–cladding interface;
(b) the NA for the fiber; (c) the acceptance angle in air for the
fiber.
33January 19, 2016
34January 19, 2016
Attenuation
 Attenuation is defined as the ratio of optical output power to the
input power in the fiber of length L.
α= 10log10 Pi/Po [in db/km]
where, Pi= Input Power
Po= Output Power, α is attenuation constant
The various losses in the cable are due to
 Absorption
 Scattering
 Dispersion
 Bending
January 19, 2016 35

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Almughtaribeen university College of medicin Lecture 3

  • 1. AlMughtaribeen University College of Medicine Physics Course Descriptions & Course Outlines : This Course cover a range of basic physics concepts and are useful as a supplement to an introductory physics course with medical applications. The course present the concepts of physics simply and covers the most important applications of physics to help medical students to understand and apply these concepts. Physics course include :  Measurements , Measurements Errors Units ,  Units conversation ,  Significant digits (2 Lectures ) . Light ,Laser and its applications (4 Lectures) , Sound ,Electromagnetic waves ( 2 lectures ) ,Fluid Mechanics in medicine (2 lectures ), Temperature &heat ( 1Lecture ) , Electric charge & current (1 Lecture) , Nuclear physics & radio activity (2 Lectures) , concept of Nanotechnology (1 Lectures ) . Mr.Gazy Khatmi Email _ gazy@mu.edu.sd AlMughtaribeen University - College of Medicine 1January 19, 2016
  • 3. Introduction : Why Light ??!  These days light is frequently used for all sorts of therapies and medical applications, from cancer diagnosis and treatment to monitoring of oxygen in the blood.  Biophotonics is a relatively new scientific discipline which is developing applications for light and lasers in the life sciences - for clinical diagnostics and therapy, and even semi-automated diagnostic systems for doctors and nurses.  Biophotonics also deals with the prevention of diseases; light can be used for precision monitoring of our environment as well as assessing the quality of food. 3January 19, 2016
  • 4. The Nature of Light Before the beginning of the nineteenth century, light was considered to be a stream of particles. The particles were either emitted by the object being viewed or emanated. Newton was the chief architect of the particle theory of light. Huygens argued that light might be some sort of a wave motion. Thomas Young (in 1801) provided the first clear demonstration of the wave nature of light.  He showed that light rays interfere with each other.  Such behavior could not be explained by particles 4January 19, 2016
  • 5. Confirmation of Wave Nature During the nineteenth century, other developments led to the general acceptance of the wave theory of light. Thomas Young provided evidence that light rays interfere with one another according to the principle of superposition.  This behavior could not be explained by a particle theory. Maxwell asserted that light was a form of high-frequency electromagnetic wave. Hertz confirmed Maxwell’s predictions. 5January 19, 2016
  • 6. Particle Nature Some experiments could not be explained by the wave model of light. The photoelectric effect was a major phenomenon not explained by waves.  When light strikes a metal surface, electrons are sometimes ejected from the surface.  The kinetic energy of the ejected electron is independent of the frequency of the light. Einstein (in 1905) proposed an explanation of the photoelectric effect that used the idea of quantization.  The quantization model assumes that the energy of a light wave is present in particles called photons. E = hƒ  h is Planck’s Constant and = 6.63 x 10-34 J. s 6January 19, 2016
  • 7. dual nature: wave vs.particle Wave: continuously changing force fields  energy travels as sine WAVE  macroscopic level Particle: photon or quanta  small packet of energy acting as a PARTICLE  microscopic level 7 Dual Nature of EM Radiation January 19, 2016
  • 8. Dual Nature of Light In view of these developments, light must be regarded as having a dual nature. Light exhibits the characteristics of a wave in some situations and the characteristics of a particle in other situations. This chapter investigates the wave nature of light 8January 19, 2016
  • 9. Ray Approximation The rays are straight lines perpendicular to the wave fronts. With the ray approximation, we assume that a wave moving through a medium travels in a straight line in the direction of its rays. Section 35.3 9January 19, 2016
  • 10. Ray Approximation, cont. If a wave meets a barrier, with λ<<d, the wave emerging from the opening continues to move in a straight line.  d is the diameter of the opening.  There may be some small edge effects. This approximation is good for the study of mirrors, lenses, prisms, etc. Other effects occur for openings of other sizes.  See fig. 35.4 b and c Section 35.3 10January 19, 2016
  • 12. Reflection of Light A ray of light, the incident ray, travels in a medium. When it encounters a boundary with a second medium, part of the incident ray is reflected back into the first medium.  This means it is directed backward into the first medium. For light waves traveling in three-dimensional space, the reflected light can be in directions different from the direction of the incident rays. Section 35.4 12January 19, 2016
  • 13. Specular Reflection Specular reflection is reflection from a smooth surface. The reflected rays are parallel to each other. All reflection in this text is assumed to be specular. Section 35.4 13January 19, 2016
  • 14. Diffuse Reflection Diffuse reflection is reflection from a rough surface. The reflected rays travel in a variety of directions. A surface behaves as a smooth surface as long as the surface variations are much smaller than the wavelength of the light. Section 35.4 14January 19, 2016
  • 15. Law of Reflection The normal is a line perpendicular to the surface.  It is at the point where the incident ray strikes the surface. The incident ray makes an angle of θ1 with the normal. The reflected ray makes an angle of θ1’with the normal. Section 35.4 15January 19, 2016
  • 16. Law of Reflection, cont. The angle of reflection is equal to the angle of incidence. θ1’= θ1 This relationship is called the Law of Reflection. The incident ray, the reflected ray and the normal are all in the same plane. Section 35.4 16January 19, 2016
  • 17. Refraction of Light When a ray of light traveling through a transparent medium encounters a boundary leading into another transparent medium, part of the energy is reflected and part enters the second medium. The ray that enters the second medium changes its direction of propagation at the boundary.  This bending of the ray is called refraction. Section 35.5 17January 19, 2016
  • 18. Refraction, cont. The incident ray, the reflected ray, the refracted ray, and the normal all lie on the same plane. The angle of refraction depends upon the material and the angle of incidence.  v1 is the speed of the light in the first medium and v2 is its speed in the second. 2 2 1 1 sin sin θ v θ v = Section 35.5 18January 19, 2016
  • 19. Refraction of Light, final The path of the light through the refracting surface is reversible.  For example, a ray travels from A to B.  If the ray originated at B, it would follow the line AB to reach point A. Section 35.5 19January 19, 2016
  • 20. Refraction Details, 1 Light may refract into a material where its speed is lower. The angle of refraction is less than the angle of incidence.  The ray bends toward the normal. Section 35.5 20January 19, 2016
  • 21. Refraction Details, 2 Light may refract into a material where its speed is higher. The angle of refraction is greater than the angle of incidence.  The ray bends away from the normal. Section 35.5 21January 19, 2016
  • 22. Light in a Medium The light enters from the left. The light may encounter an electron. The electron may absorb the light, oscillate, and reradiate the light. The absorption and radiation cause the average speed of the light moving through the material to decrease. Section 35.5 22January 19, 2016
  • 23. The Index of Refraction The speed of light in any material is less than its speed in vacuum. The index of refraction, n, of a medium can be defined as speed of light in a vacuum c n speed of light in a medium v ≡ ≡ Section 35.5 January 19, 2016 23
  • 24. Frequency Between Media As light travels from one medium to another, its frequency does not change. Both the wave speed and the wavelength do change. The wavefronts do not pile up, nor are they created or destroyed at the boundary, so ƒ must stay the same. Section 35.5 January 19, 2016 24
  • 25. Index of Refraction Extended The frequency stays the same as the wave travels from one medium to the other. v = ƒλ ƒ1 = ƒ2 but v1 ≠ v2 so λ1 ≠ λ2 The ratio of the indices of refraction of the two media can be expressed as various ratios. The index of refraction is inversely proportional to the wave speed. As the wave speed decreases, the index of refraction increases. The higher the index of refraction, the more it slows downs the light wave speed. Section 35.5 January 19, 2016 25
  • 27. Total Internal Reflection A phenomenon called total internal reflection can occur when light is directed from a medium having a given index of refraction toward one having a lower index of refraction. Section 35.8 January 19, 2016 27
  • 28. Critical Angle There is a particular angle of incidence that will result in an angle of refraction of 90°. This angle of incidence is called the critical angle, θC. For angles of incidence greater than the critical angle, the beam is entirely reflected at the boundary. This ray obeys the law of reflection at the boundary. Total internal reflection occurs only when light is directed from a medium of a given index of refraction toward a medium of lower index of refraction. 2 1 2 1 sin (for )C n θ n n n = > Section 35.8 January 19, 2016 28
  • 29. Acceptance angle  Having considered the propagation of light in an optical fiber through total internal reflection at the core– cladding interface, it is useful to enlarge upon the geometric optics approach with reference to light rays entering the fiber. Since only rays with a sufficiently shallow grazing angle (i.e. with an angle to the normal greater thanφc) at the core–cladding interface are transmitted by total internal reflection, it is clear that not all rays entering the fiber core will continue to be propagated down its length 29January 19, 2016
  • 32. Cont, 32 Equation above, apart from relating the acceptance angle to the refractive indices, serves as the basis for the definition of the important optical fiber parameter, the numerical aperture (NA). Hence the NA is defined as January 19, 2016
  • 33. Example 1  A silica optical fiber with a core diameter large enough to be considered by ray theory analysis has a core refractive index of 1.50 and a cladding refractive index of 1.47. Determine: (a) the critical angle at the core–cladding interface; (b) the NA for the fiber; (c) the acceptance angle in air for the fiber. 33January 19, 2016
  • 35. Attenuation  Attenuation is defined as the ratio of optical output power to the input power in the fiber of length L. α= 10log10 Pi/Po [in db/km] where, Pi= Input Power Po= Output Power, α is attenuation constant The various losses in the cable are due to  Absorption  Scattering  Dispersion  Bending January 19, 2016 35