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Ultrasound in
    diagnostics and
        therapy
Ultrasonic waves in water approach an aluminium cylinder
Periodic motion causes pressure waves
Sound propagation parameters

            T               Period (sec)      Frequency = ff= 1/T
                                              Frequency = = 1/T

                                              Velocity = λ /T = λ *f
            λ               Wavelength (mm)   Velocity = λ /T = λ *f




                   high pressure     low pressure
Transducers produce sound:

               piezo-electric crystal
                -   + +   ++    ++    +    ++
                                                 +
                -    --    --    --   --   - -
                                                 +
                -   + +   ++    ++    +
                                                 +
                                      +    ++
                -                                +
                     --    --    --   --   - -
                -                                +
                    + +   ++    ++    +
                                      +    ++
                -                                +
                     --    --    --   --   - -
                -                                +
                    + +   ++    ++    +
                                      +    ++
                -                                +
                     --    --    --   -- - -
                -                                +     Applied voltage
                                                        Applied voltage
                           -          +              induces expansion.
                                                      induces expansion.
Transducers detect sound:

                piezo-electric crystal
                +   + +   ++    ++    +       ++
                                                    -
                +    --    --    --   --      - -
                                                    -
                +   + +   ++    ++    +
                                                    -
                                      +       ++
                +                                   -
                     --    --    --   --      - -
                +                                   -   pressure
                    + +   ++    ++    +
                                      +       ++
                +                                   -
                     --    --    --   --      - -
                +                                   -
                    + +   ++    ++    +
                                      +       ++
                +                                   -
                     --    --    --   -- - -
                +                                   -   Applied pressure
                                                        Applied pressure
                      +                   -             induces voltage.
                                                         induces voltage.
Pulse-echo principle



                        D

                        2t
                         t

   transducer
                                      target
                 Delay time, T = 2t
                 Delay time, T = 2t
                     D=(v)(t)
                      D=(v)(t)
                     D = vT/2
                     D = vT/2
Ultrasound Transducers

Can be used both to transmit & receive ultrasound


     Coaxial cable
                             Transducer housing
                             Acoustic absorber
                             Backing block
    Electrodes
                             Piezoelectric crystal
                             Matching layer
Acoustic pulse production

                   high-Q transducer


electrical pulse


                   low-Q transducer

electrical pulse
Acoustic pulse production

     A medical transducer produces a “characteristic”
     frequency.
     For each electrical impulse, a pulse “train” that
     consists of N sinusiodal cycles is produced.
     The “Q” of a transducer is a measure of the
     number of cycles in a pulse train.
High- versus low-Q transducers

     High-Q transducers
      – High intensity
      – Long-duration pulse “train”
     Low-Q transducers
      – Lower intensity
      – Shorter-duration pulse train
Ultrasound definition


 Infrasound < 15 Hz
 15 < Sound < 20 kHz
 Ultrasound> 20kHz
 2 MHz < Medical ultrasound<20 MHz
 Internal local use about 50 MHz
Velocity of Sound

Velocity of sound is an important parameter
Two material qualities decide the velocity
 – bulk modulus, B and density, ρ
Bulk modulus (compressibility) is defined as
 – ratio of increase in pressure to a change in volume
 – units are N/m2
    » Air, B = 1.5×105 N m-2, ρ = 1.27 kg m-3
         v = 345 m s-1 ( at room temperature & pressure)
    » Water, B = 2.05×109 N m-2, ρ = 1×103 kg m-3
         v = 1432 m s-1 ( at room temperature & pressure)
Ultrasound propagation properties

     Velocity of sound in “soft tissue” is
     nearly constant = 1500 m/sec.
     Velocity of sound in bone and air
     differ greatly from soft tissue.
     Velocity = Frequency x Wavelength
     “Ultra”sound implies f > 1 MHz
     Wavelength = Velocity/Frequency
     Wavelength < 1.5 mm
Speed of sound in different materials

    dry                       Perspex
    air      gelatine (10%)
                                          tooth    brass          steel
           natural rubber
                                        bone                glass
          lung       gall stone

0          1000        2000        3000         4000       5000     6000
                                               speed of sound (ms-1)
                               skin
                           muscle
                         brain
                          saline
                     water       blood         eye lens      tendon
           fat
Sound Intensity & Attenuation


 Intensity of a wave:
  – Energy per unit time per unit area
     » Units: Wm-2; Symbol: I
 Sound is scattered & absorbed by matter
  – Reduction in intensity called attenuation
  – change in intensity ∝ distance × intensity
     ≈ µ = attenuation constant, dependent on material

                     ∆I = −µI∆x
Attenuation of Sound



                                                        − µx
Io
              Integrating gives:
              Io is the original intensity   I = I oe
                         gµ
Intensity




                  a   sin
                re
            D ec




                              D istance
Attenuation Coefficient
  Attenuation of sound is usually expressed as decibel (dB)
  Change in decibels (dB) is defined as: 10 log10 ⎛ I ⎞
                                                  ⎜    ⎟
                                                   ⎝   Io ⎠

     I        = e − µx
         Io

   log(I/Io) = -µx * log(e)
  10* log(I/Io) = -µx * 10 * log(e) = -µx *4.343

   Attenuation coeff. in dB/m (α) = 4.343 µ (m-1)
Attenuation against Frequency

                                   1000
 Attenuation Coefficient (dBm-1)




                                                       ng
                                          air

                                   100                lu
                                                           skin

                                                                tis
                                                               en
                                                            tes                  n
                                                                              bi
                                                             le
                                                           sp

                                    10                                  l   o
                                                                      og
                                                                     m
                                                                   ae
                                                                               r
                                                                  H
                                                                            te
                                                                           wa
                                    1.
                                    0


                                    0.
                                    1           1.0                   10             100   1000
                                                                       Frequency (MHz)
Safety Issues

  High intensity ultrasound causes heating
  Could damage body tissues
  – Diagnostic ultrasound always used at low
    intensities
                      100
  Intensity (W/cm2)




                      10
                                                  “Potentially harmful zone”
                       1    “Safe zone”
                      0.1
                                 Diagnostic Ultrasound levels
                 0.01                                      Exposure time (seconds)
                     1                    10            100             1,000        10,000
                                               Time of exposure (s)
Lithotripsy - to remove kidney stones by ultrasound
Scattering of Ultrasound

Attenuation made up from:
   absorption (heating)
    scattering
      depends on relative size of particle (a) wavelength (λ)

         Scale of    Frequency     Scattering       Examples
       Interaction   Dependence     Strength
       a >> λ        f 0=1 (no                  Diaphragm, large
       geometrical   dependence)    Strong      vessels, soft
       region                                   tissue/bone, cysts
        a~λ                                      Predominates for
        Stochastic     variable    Moderate      most structures
        region
         a << λ           f4         Weak             Blood
Reflection


                 Z1 = ρ1v1           Z2 = ρ2v2

             1
                                                 T =1-R
             R




                    Z = acoustic impedance
                            Z=ρv
                                             2
                     R = [(Z1-Z2)/(Z1+Z2)]
Acoustic Impedances

     Material            Impedance, Z
                         (kg m-2 s-1)
     Air                 0.0004 × 106
     Blood               1.61× 106
     Brain               1.58× 106
     Fat                 1.38× 106
     Human soft tissue   1.63× 106
     Kidney              1.62× 106
     Liver               1.65× 106
     Muscle              1.70× 106
     Skull Bone          7.80× 106
     Water               1.48× 106
Reflection: fat/kidney


                    Zfat = 1.38   Zkidney = 1.62

              1
                                               .934
             .064
Reflection: muscle/air


                 Zmuscle = 1.70   Zair = 0.0004

             1
                                              .001
            .999
Ultrasound reflection properties

      Acoustic energy is reflected at interfaces between
      tissues with differing acoustic impedances (Z).
      Acoustic impedance = product of velocity of
      sound (v) and physical density (ρ).
      The unit of acoustic impedance is the “Rayl.”
      Strength of acoustic reflection increases as
      difference in Z increases.
      For soft-tissue/air, soft-tissue/bone and bone/air
      interfaces, almost total reflection occurs.
Transmission


                     velocity = v      decreased velocity




               Frequency is unchanged during propagation.
     Therefore, wavelength must change as velocity of medium changes.
Transmission: muscle/fat


             vmuscle = 1585 m/s   vfat = 1450 m/s




                  10% Change in wavelength
Refraction


                 reflected
                                      refracted




                  incident

             Angle of incidence = angle of reflection.
                Refracted wave changes direction.
Geometrical region (a>>λ)

Sound reflected & refracted like light


                                         laws of reflection
                                         & refraction hold
                   θi θ
                                             θi = θ r
                        r
  sound velocity = v1
  sound velocity = v2                     sin θi v 1
                                                =
                      θt                  sin θr v 2
Doppler effect
  Stationary Source




   Moving Source




                      Decreased wavelength
                       Increased frequency
Doppler Ultrasound

Waves reflected off moving surfaces have changed
frequency
 – fractional change ∝ velocity

   » vsurface= velocity of surface
   » v = velocity of sound
   » fs = frequency of source
   » ∆f = change in frequency
Measuring frequency of returned signal gives
velocity
Doppler effect

     Moving source of sound changes perceived
     wavelength (frequency).
     Shift in frequency is termed “Doppler shift.”
     Change in frequency = 2f(S/v)cosθ.
      – f = frequency
      – S = source velocity
      – v = velocity of sound
      – θ = angle between “view” direction and
        direction of motion.
Doppler Ultrasound

Used to monitor heartbeats, blood flow, etc.
Can produce images showing motion
– i.e. Imaging beating heart
Pulse-echo principle
 A short pulse is send out, and the time for the
 return pulses is measured
  – called A-scan
transmitter/                     Original pulse
                                                      Echoes
  receiver

                          Amplitude
                                                  A    B       C



               A

                   B
                                            Time ( depth )
               C
Depth (axial) resolution


                     2d


        transducer
                           tw
                                  d


                                To resolve distance, d,
                                To resolve distance, d,
                                       vtw<2d
                                        vtw<2d
Frequency and Resolution (axial resolution)


This is for linear array transducers with parallel beams

MHz Axial resolution          Lateral resolution    Wave length (mm)

3.0             1.1 mm                2.8 mm        0.5
4.0             0.8 mm                1.5 mm        0.375
5.0             0.6 mm                1.2 mm        0.3
7.5             0.4 mm                1.0 mm        0.2
10.0            0.3 mm                1.0 mm        0.15
For harmonic imaging the input frequency doubles the output frequency
(it works just for low frequencies)
Axial resolution

      “Axial” resolution is defined as the ability to
      distinguish between two objects along the axis of
      the sound beam.
      For a given frequency, axial resolution improves
      as Q decreases.
      For a given Q, axial resolution improves with
      increasing transducer frequency.
Transducer beam shape


        2r
             angle = λ/2r

             Fresnel Zone   Fraunhoffer Zone

                r2/λ
                r2f/v
Small versus large transducer
High versus low frequency




   low frequency




   high frequency
Time-gain compensation




  transducer
                                                   target


                Attenuation of soundwave (dB)
                 Attenuation of soundwave (dB)
               is approximatley proportional to
                is approximatley proportional to
                     distance (delay time).
                      distance (delay time).
Focused transducer
 unfocused
transducer




   focused transducer
Electronic focusing




             virtual transducer surface




transducer
   array
B-mode scan




              target
Multi-element Transducers
 Ultrasound focused
 – time of arrival of pulse at each transducer gives
   direction. Called a B-scan
              Electrical pulse

              variable D D D D D D D D D
               delays 1 2 3 4 5 6 7 8 9
        transducer
             array



                        Focused Wavefront
Two Dimensional Imaging
 Using multi-element array, 2-D image can be
 constructed - called B mode imaging
                                            X
   B mode
imaging system

                 X              Y
Transducer
array


   Y                                Computer display
3D - Ultrasound
3D - Ultrasound
3D - Ultrasound
3D - Ultrasound
3D - Ultrasound
3D - Ultrasound
Ultrasound and contrast



                          Contrast agent
A material which, when introduced into blood or tissue, causes one
  or more its acoustic properties to change significantly. The most
common of these properties is backscatter coefficient. Intravascular
 contrast agents usually comprise microbubbles which increase the
 blood echo level and can hence enhance the detectability of blood
   flow. Microbubble contrast agents emits harmonics and can be
disrupted by ultrasound, both of which phenomena form the basis of
                         nonlinear imaging.
ARTIFACTS



  2D1=v1*t1   2D2=v1*(D-d) + d*v2 =v1*D + d*(v2-v1)



                          D-d
         v1        v1


                   v2      d
ARTIFACTS
ARTIFACTS
ARTIFACTS
ARTIFACTS



            Electrical pulse

          variable D D D D D D D D D
           delays 1 2 3 4 5 6 7 8 9
    transducer
         array



                      Focused Wavefront
ARTIFACTS




             To high pulse frequency

      Deep echo that take long time to return
                  will interfere
Ultrasound/Doppler
to look for thrombosis
in the leg
Vascular Ultrasound

Imaging technology

  Real time US

  Doppler
  – continuous wave spectral Doppler
  – pulsed wave spectral Doppler
  – Color Doppler flow imaging
Contrast and Resolution

             Boundaries make echos

         Structured materials make echos

             Motion/Doppler Shifts

Resolution

               Resolution ~ λ = c/f

               2 MHz: λ = 740 µ
               10 MHz: λ = 150 µ
Doppler effect
  Stationary Source




   Moving Source




                      Decreased wavelength
                       Increased frequency
Doppler Techniques
                          ∆f = v/c                initial sound pulse
                                      1.0
                                      0.5
                                      0.0
                                     -0.5
                                     -1.0
                                            0.0   0.5       1.0    1.5   2.0
                                                        time ( µsec)



                                                  moving blood cell recieves
                                      1.0
                                      0.5
                                      0.0
                                     -0.5
     Reflected frequency 2v/c        -1.0
                                            0.0   0.5       1.0    1.5   2.0
                                                        time ( µsec)


                                                  moving blood cell reflects
                                      1.0
                                      0.5
                                      0.0
                                     -0.5
                                     -1.0
                                            0.0   0.5       1.0    1.5   2.0
                                                        time ( µsec)
Doppler Techniques


                                                                         moving listener hears
       1.0                                                  1.0
       0.5                                                  0.5
       0.0                                                  0.0
      -0.5                                                 -0.5
      -1.0                                                 -1.0
             0.0   0.5       1.0    1.5   2.0                     0.0    0.5       1.0    1.5    2.0
                         time ( µsec)                                          time ( µsec)




                                                                  moving listener hears
       1.0                                                   1.0
       0.5                                                   0.5
       0.0                                                   0.0
      -0.5                                                  -0.5
      -1.0                                                  -1.0
             0.0   0.5       1.0    1.5   2.0                      0.0    0.5       1.0    1.5    2.0
                         time ( µsec)                                           time ( µsec)


                                                ∆f = v/c
Doppler Ultrasound

Waves reflected off moving surfaces have changed
frequency
 – fractional change ∝ velocity

   » vsurface= velocity of surface
   » v = velocity of sound
   » fs = frequency of source
   » ∆f = change in frequency
Measuring frequency of returned signal gives
velocity
Doppler effect

     Moving source of sound changes perceived
     wavelength (frequency).
     Shift in frequency is termed “Doppler shift.”
     Change in frequency = 2f(S/v)cosθ.
      – f = frequency
      – S = source velocity
      – v = velocity of sound
      − θ = angle between “view” direction and
        direction of motion.

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Ultrasound in diagnostics and therapy

  • 1. Ultrasound in diagnostics and therapy
  • 2. Ultrasonic waves in water approach an aluminium cylinder
  • 3. Periodic motion causes pressure waves
  • 4. Sound propagation parameters T Period (sec) Frequency = ff= 1/T Frequency = = 1/T Velocity = λ /T = λ *f λ Wavelength (mm) Velocity = λ /T = λ *f high pressure low pressure
  • 5. Transducers produce sound: piezo-electric crystal - + + ++ ++ + ++ + - -- -- -- -- - - + - + + ++ ++ + + + ++ - + -- -- -- -- - - - + + + ++ ++ + + ++ - + -- -- -- -- - - - + + + ++ ++ + + ++ - + -- -- -- -- - - - + Applied voltage Applied voltage - + induces expansion. induces expansion.
  • 6. Transducers detect sound: piezo-electric crystal + + + ++ ++ + ++ - + -- -- -- -- - - - + + + ++ ++ + - + ++ + - -- -- -- -- - - + - pressure + + ++ ++ + + ++ + - -- -- -- -- - - + - + + ++ ++ + + ++ + - -- -- -- -- - - + - Applied pressure Applied pressure + - induces voltage. induces voltage.
  • 7. Pulse-echo principle D 2t t transducer target Delay time, T = 2t Delay time, T = 2t D=(v)(t) D=(v)(t) D = vT/2 D = vT/2
  • 8.
  • 9.
  • 10. Ultrasound Transducers Can be used both to transmit & receive ultrasound Coaxial cable Transducer housing Acoustic absorber Backing block Electrodes Piezoelectric crystal Matching layer
  • 11. Acoustic pulse production high-Q transducer electrical pulse low-Q transducer electrical pulse
  • 12. Acoustic pulse production A medical transducer produces a “characteristic” frequency. For each electrical impulse, a pulse “train” that consists of N sinusiodal cycles is produced. The “Q” of a transducer is a measure of the number of cycles in a pulse train.
  • 13. High- versus low-Q transducers High-Q transducers – High intensity – Long-duration pulse “train” Low-Q transducers – Lower intensity – Shorter-duration pulse train
  • 14. Ultrasound definition Infrasound < 15 Hz 15 < Sound < 20 kHz Ultrasound> 20kHz 2 MHz < Medical ultrasound<20 MHz Internal local use about 50 MHz
  • 15. Velocity of Sound Velocity of sound is an important parameter Two material qualities decide the velocity – bulk modulus, B and density, ρ Bulk modulus (compressibility) is defined as – ratio of increase in pressure to a change in volume – units are N/m2 » Air, B = 1.5×105 N m-2, ρ = 1.27 kg m-3 v = 345 m s-1 ( at room temperature & pressure) » Water, B = 2.05×109 N m-2, ρ = 1×103 kg m-3 v = 1432 m s-1 ( at room temperature & pressure)
  • 16. Ultrasound propagation properties Velocity of sound in “soft tissue” is nearly constant = 1500 m/sec. Velocity of sound in bone and air differ greatly from soft tissue. Velocity = Frequency x Wavelength “Ultra”sound implies f > 1 MHz Wavelength = Velocity/Frequency Wavelength < 1.5 mm
  • 17. Speed of sound in different materials dry Perspex air gelatine (10%) tooth brass steel natural rubber bone glass lung gall stone 0 1000 2000 3000 4000 5000 6000 speed of sound (ms-1) skin muscle brain saline water blood eye lens tendon fat
  • 18. Sound Intensity & Attenuation Intensity of a wave: – Energy per unit time per unit area » Units: Wm-2; Symbol: I Sound is scattered & absorbed by matter – Reduction in intensity called attenuation – change in intensity ∝ distance × intensity ≈ µ = attenuation constant, dependent on material ∆I = −µI∆x
  • 19. Attenuation of Sound − µx Io Integrating gives: Io is the original intensity I = I oe gµ Intensity a sin re D ec D istance
  • 20. Attenuation Coefficient Attenuation of sound is usually expressed as decibel (dB) Change in decibels (dB) is defined as: 10 log10 ⎛ I ⎞ ⎜ ⎟ ⎝ Io ⎠ I = e − µx Io log(I/Io) = -µx * log(e) 10* log(I/Io) = -µx * 10 * log(e) = -µx *4.343 Attenuation coeff. in dB/m (α) = 4.343 µ (m-1)
  • 21. Attenuation against Frequency 1000 Attenuation Coefficient (dBm-1) ng air 100 lu skin tis en tes n bi le sp 10 l o og m ae r H te wa 1. 0 0. 1 1.0 10 100 1000 Frequency (MHz)
  • 22. Safety Issues High intensity ultrasound causes heating Could damage body tissues – Diagnostic ultrasound always used at low intensities 100 Intensity (W/cm2) 10 “Potentially harmful zone” 1 “Safe zone” 0.1 Diagnostic Ultrasound levels 0.01 Exposure time (seconds) 1 10 100 1,000 10,000 Time of exposure (s)
  • 23. Lithotripsy - to remove kidney stones by ultrasound
  • 24. Scattering of Ultrasound Attenuation made up from: absorption (heating) scattering depends on relative size of particle (a) wavelength (λ) Scale of Frequency Scattering Examples Interaction Dependence Strength a >> λ f 0=1 (no Diaphragm, large geometrical dependence) Strong vessels, soft region tissue/bone, cysts a~λ Predominates for Stochastic variable Moderate most structures region a << λ f4 Weak Blood
  • 25. Reflection Z1 = ρ1v1 Z2 = ρ2v2 1 T =1-R R Z = acoustic impedance Z=ρv 2 R = [(Z1-Z2)/(Z1+Z2)]
  • 26. Acoustic Impedances Material Impedance, Z (kg m-2 s-1) Air 0.0004 × 106 Blood 1.61× 106 Brain 1.58× 106 Fat 1.38× 106 Human soft tissue 1.63× 106 Kidney 1.62× 106 Liver 1.65× 106 Muscle 1.70× 106 Skull Bone 7.80× 106 Water 1.48× 106
  • 27. Reflection: fat/kidney Zfat = 1.38 Zkidney = 1.62 1 .934 .064
  • 28. Reflection: muscle/air Zmuscle = 1.70 Zair = 0.0004 1 .001 .999
  • 29. Ultrasound reflection properties Acoustic energy is reflected at interfaces between tissues with differing acoustic impedances (Z). Acoustic impedance = product of velocity of sound (v) and physical density (ρ). The unit of acoustic impedance is the “Rayl.” Strength of acoustic reflection increases as difference in Z increases. For soft-tissue/air, soft-tissue/bone and bone/air interfaces, almost total reflection occurs.
  • 30. Transmission velocity = v decreased velocity Frequency is unchanged during propagation. Therefore, wavelength must change as velocity of medium changes.
  • 31. Transmission: muscle/fat vmuscle = 1585 m/s vfat = 1450 m/s 10% Change in wavelength
  • 32. Refraction reflected refracted incident Angle of incidence = angle of reflection. Refracted wave changes direction.
  • 33. Geometrical region (a>>λ) Sound reflected & refracted like light laws of reflection & refraction hold θi θ θi = θ r r sound velocity = v1 sound velocity = v2 sin θi v 1 = θt sin θr v 2
  • 34. Doppler effect Stationary Source Moving Source Decreased wavelength Increased frequency
  • 35. Doppler Ultrasound Waves reflected off moving surfaces have changed frequency – fractional change ∝ velocity » vsurface= velocity of surface » v = velocity of sound » fs = frequency of source » ∆f = change in frequency Measuring frequency of returned signal gives velocity
  • 36. Doppler effect Moving source of sound changes perceived wavelength (frequency). Shift in frequency is termed “Doppler shift.” Change in frequency = 2f(S/v)cosθ. – f = frequency – S = source velocity – v = velocity of sound – θ = angle between “view” direction and direction of motion.
  • 37. Doppler Ultrasound Used to monitor heartbeats, blood flow, etc. Can produce images showing motion – i.e. Imaging beating heart
  • 38.
  • 39.
  • 40.
  • 41.
  • 42. Pulse-echo principle A short pulse is send out, and the time for the return pulses is measured – called A-scan transmitter/ Original pulse Echoes receiver Amplitude A B C A B Time ( depth ) C
  • 43. Depth (axial) resolution 2d transducer tw d To resolve distance, d, To resolve distance, d, vtw<2d vtw<2d
  • 44. Frequency and Resolution (axial resolution) This is for linear array transducers with parallel beams MHz Axial resolution Lateral resolution Wave length (mm) 3.0 1.1 mm 2.8 mm 0.5 4.0 0.8 mm 1.5 mm 0.375 5.0 0.6 mm 1.2 mm 0.3 7.5 0.4 mm 1.0 mm 0.2 10.0 0.3 mm 1.0 mm 0.15 For harmonic imaging the input frequency doubles the output frequency (it works just for low frequencies)
  • 45. Axial resolution “Axial” resolution is defined as the ability to distinguish between two objects along the axis of the sound beam. For a given frequency, axial resolution improves as Q decreases. For a given Q, axial resolution improves with increasing transducer frequency.
  • 46. Transducer beam shape 2r angle = λ/2r Fresnel Zone Fraunhoffer Zone r2/λ r2f/v
  • 47. Small versus large transducer
  • 48. High versus low frequency low frequency high frequency
  • 49. Time-gain compensation transducer target Attenuation of soundwave (dB) Attenuation of soundwave (dB) is approximatley proportional to is approximatley proportional to distance (delay time). distance (delay time).
  • 51. Electronic focusing virtual transducer surface transducer array
  • 52.
  • 53. B-mode scan target
  • 54. Multi-element Transducers Ultrasound focused – time of arrival of pulse at each transducer gives direction. Called a B-scan Electrical pulse variable D D D D D D D D D delays 1 2 3 4 5 6 7 8 9 transducer array Focused Wavefront
  • 55.
  • 56.
  • 57. Two Dimensional Imaging Using multi-element array, 2-D image can be constructed - called B mode imaging X B mode imaging system X Y Transducer array Y Computer display
  • 58.
  • 65. Ultrasound and contrast Contrast agent A material which, when introduced into blood or tissue, causes one or more its acoustic properties to change significantly. The most common of these properties is backscatter coefficient. Intravascular contrast agents usually comprise microbubbles which increase the blood echo level and can hence enhance the detectability of blood flow. Microbubble contrast agents emits harmonics and can be disrupted by ultrasound, both of which phenomena form the basis of nonlinear imaging.
  • 66. ARTIFACTS 2D1=v1*t1 2D2=v1*(D-d) + d*v2 =v1*D + d*(v2-v1) D-d v1 v1 v2 d
  • 70. ARTIFACTS Electrical pulse variable D D D D D D D D D delays 1 2 3 4 5 6 7 8 9 transducer array Focused Wavefront
  • 71. ARTIFACTS To high pulse frequency Deep echo that take long time to return will interfere
  • 72. Ultrasound/Doppler to look for thrombosis in the leg
  • 73. Vascular Ultrasound Imaging technology Real time US Doppler – continuous wave spectral Doppler – pulsed wave spectral Doppler – Color Doppler flow imaging
  • 74.
  • 75.
  • 76.
  • 77. Contrast and Resolution Boundaries make echos Structured materials make echos Motion/Doppler Shifts Resolution Resolution ~ λ = c/f 2 MHz: λ = 740 µ 10 MHz: λ = 150 µ
  • 78.
  • 79. Doppler effect Stationary Source Moving Source Decreased wavelength Increased frequency
  • 80. Doppler Techniques ∆f = v/c initial sound pulse 1.0 0.5 0.0 -0.5 -1.0 0.0 0.5 1.0 1.5 2.0 time ( µsec) moving blood cell recieves 1.0 0.5 0.0 -0.5 Reflected frequency 2v/c -1.0 0.0 0.5 1.0 1.5 2.0 time ( µsec) moving blood cell reflects 1.0 0.5 0.0 -0.5 -1.0 0.0 0.5 1.0 1.5 2.0 time ( µsec)
  • 81. Doppler Techniques moving listener hears 1.0 1.0 0.5 0.5 0.0 0.0 -0.5 -0.5 -1.0 -1.0 0.0 0.5 1.0 1.5 2.0 0.0 0.5 1.0 1.5 2.0 time ( µsec) time ( µsec) moving listener hears 1.0 1.0 0.5 0.5 0.0 0.0 -0.5 -0.5 -1.0 -1.0 0.0 0.5 1.0 1.5 2.0 0.0 0.5 1.0 1.5 2.0 time ( µsec) time ( µsec) ∆f = v/c
  • 82. Doppler Ultrasound Waves reflected off moving surfaces have changed frequency – fractional change ∝ velocity » vsurface= velocity of surface » v = velocity of sound » fs = frequency of source » ∆f = change in frequency Measuring frequency of returned signal gives velocity
  • 83. Doppler effect Moving source of sound changes perceived wavelength (frequency). Shift in frequency is termed “Doppler shift.” Change in frequency = 2f(S/v)cosθ. – f = frequency – S = source velocity – v = velocity of sound − θ = angle between “view” direction and direction of motion.