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Resident Physics Lectures
Ultrasound Basics Principles George David, M.S. Associate Professor of Radiology
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Ultrasound Transducer
Acts as both speaker & microphone Emits very short sound pulse Listens a very long time for returning echoes Can only do one at a time Microphone receives echoes Speaker transmits sound pulses
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Piezoelectric Principle
Voltage generated when certain materials are deformed by pressure Reverse also true! Some materials change dimensions when voltage applied dimensional change causes pressure change when voltage polarity reversed, so is dimensional change V
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US Transducer Operation
alternating voltage (AC) applied to piezoelectric element Causes alternating dimensional changes alternating pressure changes pressure propagates as sound wave
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I’m a scanner, Jim, not a magician.
Ultrasound Basics What does your scanner know about the sound echoes it hears? I’m a scanner, Jim, not a magician. Sound Acme Ultra- Sound Co. Echo
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What does your scanner know about echoed sound?
How loud is the echo? inferred from intensity of electrical pulse from transducer
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What does your scanner know about echoed sound?
What was the time delay between sound broadcast and the echo?
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What else does your scanner know about echoed sound?
The sound’s pitch or frequency
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What Does Your Scanner Assume about Echoes (or how the scanner can lie to you)
Sound travels at 1540 m/s everywhere in body average speed of sound in soft tissue Sound travels in straight lines in direction transmitted Sound attenuated equally by everything in body (0.5 dB/cm/MHz, soft tissue average)
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Luckily These Are Close Enough to Truth To Give Us Images
Sound travels at 1540 m/s everywhere in body average speed of sound in soft tissue Sound travels in straight lines in direction transmitted Sound attenuated equally by everything in body (0.5 dB/cm/MHz, soft tissue average)
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? Dot Placement on Image Dot position ideally indicates source of echo
scanner has no way of knowing exact location Infers location from echo ?
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? Dot Placement on Image Scanner aims sound when transmitting
echo assumed to originate from direction of scanner’s sound transmission ain’t necessarily so ?
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? Positioning Dot Dot positioned along assumed line
Position on assumed line calculated based upon speed of sound time delay between sound transmission & echo ?
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Distance of Echo from Transducer
Time delay accurately measured by scanner distance = time delay X speed of sound distance
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What is the Speed of Sound?
distance = time delay X speed of sound What is the Speed of Sound? scanner assumes speed of sound is that of soft tissue 1.54 mm/msec 1540 m/sec 13 usec required for echo object 1 cm from transducer (2 cm round trip) 13 msec 1 cm Handy rule of thumb
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So the scanner assumes the wrong speed?
Sometimes Luckily, the speed of sound is almost the same for most body parts soft tissue ==> 1.54 mm / msec fat ==> 1.44 mm / msec brain ==> 1.51 mm / msec liver, kidney ==> 1.56 mm / msec muscle ==> 1.57 mm / msec ?
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? ? Gray Shade of Echo Ultrasound is gray shade modality
Gray shade should indicate echogeneity of object ? ?
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How does scanner know what gray shade to assign an echo?
Based upon intensity (volume, loudness) of echo ? ?
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Gray Shade Loud echo = bright dot Soft echo = dim dot Loud Soft
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Complication Deep echoes are softer (lower volume) than surface echoes. Loud Soft ?
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Gray Shade of Echo Correction needed to compensate for sound attenuation with distance Otherwise dots close to transducer would be brighter
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Echo’s Gray Shade Gray Shade determined by Measured echo strength
accurate Calculated attenuation Who am I? Charles Lane
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Attenuation Correction
scanner assumes entire body has attenuation of soft tissue actual attenuation varies widely in body Fat 0.6 Brain 0.6 Liver 0.5 Kidney 0.9 Muscle 1.0 Heart 1.1 Tissue Attenuation Coefficient (dB / cm / MHz)
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Ultrasound Display One sound pulse produces Multiple pulses
one image scan line one series of gray shade dots in a line Multiple pulses two dimensional image obtained by moving direction in which sound transmitted
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How Do We Move the Beam? Electronically Phased Arrays
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Sound Wave Definition? Sound is a Wave
Wave is a propagating (traveling) variation in a “wave variable” “An elephant is big, gray, and looks like an elephant.”
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Sound Wave Variable Examples pressure (force / area) density (mass / volume) temperature Also called acoustic variable Sound is a propagating (moving) variation in a “wave variable”
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Energy & Power Power Energy 75 Watt Power Energy = Power X Time
rate of energy use Units: watts or milliwatts Energy = Power X Time Units: kilowatt-hours Power Energy Light Bulbs rated in power! 75 Watt Electric Bill 300 KW-hr. 75 Watts for 4 hours or 150 Watts for 2 hours Electricity billed in energy!
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Intensity Intensity of Sound Beam
intensity = power / cross sectional area
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Sound Wave Variation Pressure Density Temperature Freeze time
Measure some acoustic variable as a function of position Pressure Density Temperature Acoustic Variable Value Position
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MORE Instant #1 Instant #2
Make multiple measurements of an acoustic variable an instant apart Results would look the same but appear to move in space 1 Instant #1 Instant #2 2
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MORE Track acoustic variable at one position over time
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Sound Waves Waves transmit energy Waves do not transmit matter
“Crowd wave” at sports event people’s elevation varies with time variation in elevation moves around stadium people do not move around stadium
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Transverse Waves Particle moves perpendicular to wave travel
Water ripple surface height varies with time peak height moves outward water does not move outward
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Compression (Longitudinal) Waves
Particle motion parallel to direction of wave travel 1 1 Motion of Individual Coil 2 2 Wave Travel
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Talk louder! I can’t hear you.
Medium Material through which wave moves Medium not required for all wave types no medium required for electromagnetic waves radio x-rays infrared ultraviolet medium is required for sound sound does not travel through vacuum Talk louder! I can’t hear you.
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Sound Waves Information may be encoded in wave energy radio TV
ultrasound audible sound
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Sound Frequency # of complete variations (cycles) of an acoustic variable per unit time Units cycles per second 1 Hz = 1 cycle per second 1 kHz = 1000 cycles per second 1 MHz = 1,000,000 cycles per second Human hearing range ,000 Hz
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Sound Frequency Ultrasound definition
> 20,000 Hz not audible to humans dog whistles are in this range Clinical ultrasound frequency range MHz 1,000, ,000,000 Hz
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Magnitude of acoustic variable
Period time between a point in one cycle & the same point in the next cycle time of single cycle Units time per cycle (sometimes expressed only as time; cycle implied) Magnitude of acoustic variable period time
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Period 1 Period = ------------------- Frequency
as frequency increases, period decreases if frequency in Hz, period in seconds/cycle
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Period Period = 1 / Frequency
if frequency in kHz, period in msec/cycle if frequency in MHz, period in msec/cycle 1 kHz frequency ==> 1 msec period 1 MHz frequency ==> 1 msec period
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Reciprocal Units Frequency Units Period Units Hz (cycles/sec)
seconds/cycle kHz (thousands of cycles/sec) msec/cycle MHz (millions of cycles/sec)
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Sound Period & Frequency are determined only by the sound source
Sound Period & Frequency are determined only by the sound source. They are independent of medium. Who am I? Burt Mustin
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Propagation Speed Speed only a function of medium
Speed virtually constant with respect to frequency over clinical range Speed depends on medium’s Density (mass per unit volume) more dense ==> lower speed Stiffness (or bulk modulus; opposite of elasticity or compressibility) more stiffness ==> higher speed “same letter, same effect”
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Wavelength distance in space over which single cycle occurs OR
distance between a given point in a cycle & corresponding point in next cycle imagine freezing time, measuring between corresponding points in space between adjacent cycles
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Wavelength Units length per cycle
sometimes just length; cycle implied usually in millimeters or fractions of a millimeter for clinical ultrasound
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Wavelength Equation As frequency increases, wavelength decreases
Speed = Wavelength X Frequency [ c = l X n ] (dist./time) (dist./cycle) (cycles/time) As frequency increases, wavelength decreases because speed is constant
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Wavelength Speed = Wavelength X Frequency c = l X n (dist./time) (dist./cycle) (cycles/time) mm/msec mm/cycle MHz Calculate Wavelength for 5 MHz sound in soft tissue Wavelength = 1.54 mm/msec / 5 MHz 5 MHz = 5,000,000 cycles / sec = 5 cycles / msec Wavelength = 1.54 / 5 = 0.31 mm / cycle
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Wavelength is a function of both the sound source and the medium!
Who am I? John Fiedler
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Pulsed Sound For imaging ultrasound, sound is On Cycle (speak)
Not continuous Pulsed on & off On Cycle (speak) Transducer produces short duration sound Off Cycle (listen) Transducer receives echoes Very long duration ON OFF ON OFF (not to scale)
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Pulse Cycle Consists of same transducer used for
short sound transmission long silence period or dead time echoes received during silence same transducer used for transmitting sound receiving echoes sound sound silence
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Pulsed Sound Example ringing telephone ringing tone switched on & off
Phone rings with a particular pitch sound frequency sound sound silence
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Parameters pulse repetition frequency pulse repetition period
Sound Pulse pulse repetition frequency pulse repetition period pulse duration duty factor spatial pulse length cycles per pulse frequency period wavelength propagation speed
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Pulse Repetition Frequency
# of sound pulses per unit time # of times ultrasound beam turned on & off per unit time independent of sound frequency determined by source clinical range (typical values) KHz
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Pulse Repetition Period
time from beginning of one pulse until beginning of next time between corresponding points of adjacent pulses Pulse Repetition Period
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Pulse Repetition Period
Pulse repetition period is reciprocal of pulse repetition frequency as pulse repetition frequency increases, pulse repetition period decreases units time per pulse cycle (sometimes simplified to just time) pulse repetition period & frequency determined by source PRF = 1 / PRP
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Pulsed Sound Pulse repetition frequency & period independent sound frequency & period Same Frequency Higher Pulse Repetition Frequency Higher Frequency Same Pulse Repetition Frequency
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Pulse Duration Length of time for each sound pulse one pulse cycle =
one sound pulse and one period of silence Pulse duration independent of duration of silence Pulse Duration
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Pulse Duration units equation time per pulse (time/pulse)
pulse duration = Period X # cycles per pulse (time/pulse) (cycles/pulse) (time/cycle) Pulse Duration Period
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Pulse Duration Longer Pulse Duration
Same frequency; pulse repetition frequency, period, & pulse repetition period Shorter Pulse Duration
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Pulse Duration Pulse duration is a controlled by the sound source, whatever that means.
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Duty Factor Fraction of time sound generated Determined by source
Units none (unitless) Equations Duty Factor = Pulse Duration / Pulse Repetition Period Duty Factor = Pulse Duration X Pulse Repetition Freq. Pulse Duration Pulse Repetition Period
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Spatial Pulse Length HEY
distance in space traveled by ultrasound during one pulse H E Y HEY Spatial Pulse Length
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Spat. Pulse Length = # cycles per pulse X wavelength
Spatial Pulse Length Equation Spat. Pulse Length = # cycles per pulse X wavelength (dist. / pulse) (cycles / pulse) (dist. / cycle) depends on source & medium as wavelength increases, spatial pulse length increases
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Spat. Pulse Length = # cycles per pulse X wavelength
Calculate SPL for 5 MHz sound in soft tissue, 5 cycles per pulse (Wavelength=0.31 mm/cycle) Spat. Pulse Length = # cycles per pulse X wavelength SPL = 0.31 mm / cycle X 5 cycles / pulse = 1.55 mm / pulse
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Spat. Pulse Length = # cycles per pulse X wavelength
Spatial Pulse Length Spat. Pulse Length = # cycles per pulse X wavelength Wavelength = Speed / Frequency as # cycles per pulse increases, spatial pulse length increases as frequency increases, wavelength decreases & spatial pulse length decreases speed stays constant
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Why is Spatial Pulse Length Important
Spat. Pulse Length = # cycles per pulse X wavelength Wavelength = Speed / Frequency Spatial pulse length determines axial resolution
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Acoustic Impedance Definition increases with higher
Acoustic Impedance = Density X Prop. Speed (rayls) (kg/m3) (m/sec) increases with higher Density Stiffness propagation speed independent of frequency
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Acoustic Impedance of Soft Tissue
Density: 1000 kg/m3 Propagation speed: 1540 m/sec Acoustic Impedance = Density X Prop. Speed (rayls) (kg/m3) (m/sec) 1000 kg/m3 X 1540 m/sec = 1,540,000 rayls
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Why is Acoustic Impedance Important?
Definition Acoustic Impedance = Density X Prop. Speed (rayls) (kg/m3) (m/sec) Differences in acoustic impedance determine fraction of intensity echoed at an interface
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