Добавил:
kiopkiopkiop18@yandex.ru t.me/Prokururor I Вовсе не секретарь, но почту проверяю Опубликованный материал нарушает ваши авторские права? Сообщите нам.
Вуз: Предмет: Файл:
Ординатура / Хирургия / Библиотека им академика М.И. Перельмана / Книга_5760_Библиотеки_им_академика_М_И_Перельмана.pdf
Скачиваний:
0
Добавлен:
29.08.2026
Размер:
89 Мб
Скачать
1.1.2.4 Blood Flow Measurement–17
1.1.3 Physical Principles ofColor-Coded Duplex Ultrasound–20
1.1.3.1 Velocity Mode–20
1.1.3.2 Power Doppler Mode–23
1.1.3.3 B-Flow Mode (Brightness Flow)–24
1.1.3.4 Intravascular Ultrasound–25
1.1.3.5 Three-Dimensional/Four-Dimensional Ultrasound–26
1.1.4 Factors Aecting (Color) Duplex Imaging– Pitfalls–26
1.1.4.1 Scattering andAcoustic Shadowing–26
1.1.4.2 Mirror Artifact–26
1.1.4.3 Maximum Flow Velocity Detectable– Pulse Repetition Frequency–26
1.1.4.4 Minimum Flow Velocity Detectable– Wall Filter, Frame Rate–30
1.1.4.5 Transmit andReceive Gain–30
1.1.4.6 Doppler Angle–32
1.1.4.7 Physical Limitations ofColor Duplex Ultrasound–32
1.1.5 Ultrasound Contrast Agents–33
1.1.5.1 Approved Ultrasound Contrast Agents andUses–33
1.1.5.2 Mechanisms ofAction–34
1.1.5.3 Ultrasound Techniques Using Contrast Agents–35
1.1.5.3.1 Contrast-Enhanced Duplex Ultrasound–35
1.1.5.3.2 Contrast Harmonic Imaging–35
1.1.5.3.3 Stimulated Acoustic Emission Imaging–35
1.1.5.4 Summary ofTechnical Aspects andClinical Indications–35
1.1.6 Safety ofDiagnostic Ultrasound–36
1.1.6.1 Thermal Eects–36
1.1.6.2 Mechanical Eects–36
1.1.6.3 Specic Risks ofIndividual Ultrasound Techniques–36
1.1.6.3.1 B-Mode–36
1.1.6.3.2 M-Mode–36
1.1.6.3.3 CW Doppler–36
1.1.6.3.4 PW Doppler–37
1.1.6.3.5 Color Doppler–37
1.1.6.4 Conclusion–37
1.2 Hemodynamic Principles–37
1.2.1 Laminar Flow–37
1.2.2 Flow Proles andPerfusion Regulation–40
1.2.2.1 Low-Resistance Flow–40
1.2.2.2 High-Resistance Flow–40
1.2.2.3 Perfusion Regulation–42
1.2.3 Stenosis Grading andBlood Flow Measurement–42
1.2.3.1 Poststenotic Parameters–47
1.2.3.1.1 Acceleration Time– Resistive Index–47
1.3 Machine Settings–47
1.1 · Technical Principles ofDiagnostic Ultrasound
1.1 Technical Principles ofDiagnostic
Ultrasound

1.1.1 Gray-Scale Ultrasonography (B-Mode)

1.1.1.1 Historical Milestones
e potential for using the reection of ultrasound in the visualization of the internal organs of the human body was recognized about 80years ago. e rst attempts at using ultrasound in medical diagnosis were made in the late 1930s by the Austrian neurologist K.T. Dussik. He developed what he referred to as hyperphonography, a sonographic transmission technique for the visualization of the cerebral ventricles. Also in the 1940s, American scientists began experimenting with ultrasound reection to examine bio­logical objects. Among the early pioneers were Ludwig and Struthers, who used this new technique for detecting gall­stones. Other important milestones in the history of diag­nostic ultrasound were the development of B-mode imaging by Howry and Bliss and the introduction of the echo pulse method by Leksell in Sweden, which he used to determine the position of midline brain structures in the intact skull, thus marking the start of echoencephalography. In 1954, Edler and Herz presented the rst description of M-mode echocardiography.
e Japanese physicist Satomura is credited with imple­menting the rst medical applications of the Doppler prin­ciple. He and his colleagues investigated the use of Doppler frequency shis to evaluate moving cardiac structures and to measure the velocity of red blood cells. e advent of the rst real- time scanner, developed by Krause and Soldner, com­pletely changed the practice of medical ultrasound scanning and marks yet another important step in the success story of diagnostic ultrasound.
Modern ultrasound oers excellent image quality and diagnostic capabilities, with its outstanding position among radiologic imaging techniques being due to its versatility, low cost, exibility, and safety.
is chapter introduces the physical and technical fun­damentals of medical ultrasound and outlines the range of techniques available today, which will help readers to make optimal use of the diagnostic capabilities of ultrasound and choose the best technique for the intended application.
1.1.1.2 Sound Waves
When a molecule is activated to vibrate around its equilib­rium position, the vibration is transmitted to a neighbor in the medium and from there to the next molecule and so on. In this way, kinetic energy is propagated from one molecule to the next, spreading through the medium in a sine wave pattern. is pattern of the spreading of kinetic energy is known as a continuous wave or an acoustic wave (sound wave). A sound wave alternately compresses (positive pres­sure) and expands (negative pressure) the medium it travels through (. Fig. 1.1). Particles can vibrate parallel or per­pendicular to the direction of energy propagation, giving
3
Elongation
Compression Expansion
. Fig. 1.1 Diagram of the propagation of a longitudinal wave illus-
trating cyclic compression and expansion (Courtesy of Hitachi Ltd., which also provided the historical material presented in 7 Sect. 1.1.1.1)
. Table 1.1 Typical sound velocities, densities, and attenu-
ation values in some important biological tissues and other media in the body
Medium Sound
velocity (m/s)
Fat 1470 0.97 0.5
Bone marrow 1700 0.97
Muscle 1568 1.04 2
Liver 1540 1.055 0.7
Brain 1530 1.02 1
Bone (compact) 3600 1.7 4–10
Water (20°C) 1492 0.9982 0.002
Air 331 0.0013
Density (g/cm2)
Attenuation (dB/MHz cm)
rise to longitudinal waves (along the direction of travel) and transverse waves (perpendicular to the direction of travel). Particles excited in the ultrasound range vibrate around their resting positions at a rate of 20,000 to one billion times per second.
In gases and liquids, only longitudinal wave propagation is possible, as the shear forces necessary for the spread of transverse vibration are absent. In physical terms, biological tissues can be viewed as viscous uids, which is why the eect of transverse waves is negligible. In such a medium the speed of sound increases with density, which in turn is dened by the force of molecular cohesion (
. Table 1.1). e average
speed of sound in biological tissues is approx. 1540m/s.
Waves can be described with reference to several proper­ties. Wavelength λ is the distance between two consecutive
1
4
Cf
l
Chapter 1 · Fundamental Principles
1
. Table 1.2 Commonly used transmit frequencies and result-
ing properties of the ultrasound beam
Transmit frequency (MHz)
2 0.78 25 3 0.8
3.5 0.44 14 1.7 0.5
5 0.31 10 1.2 0.35
7.5 0.21 6.7 0.8 0.25
10 0.16 5 0.6 0.2
15 0.1 3.3 0.4 0.15
Wave ­length (mm)
Penetra­tion depth (cm)
Lateral resolu­tion (mm)
Axial resolu­tion (mm)
on one side and positive on the other. As the degree of stress increases, so does the voltage. Conversely, when a positive or negative voltage is applied to the surface of a piezoelec­tric crystal, the material expands or contracts, depending on the direction of the current. When an alternating current is applied, the piezoelectric crystal is activated and begins to vibrate. Materials possessing strong piezoelectric properties are quartz and tourmaline. State-of-the-art transducers use semicrystalline polymers such as polyvinylidene uoride (PVDF).
1.1.1.4 Physical Factors Aecting
theUltrasound Scan
An ultrasound image is created by processing the echoes returning to the transducer from various depths of the body upon emission of an ultrasound pulse of a specic
The following relationships exist between these parameters: the higher the transmit frequency (and therefore the shorter the wavelength), the higher the resolution– but the lower the penetration depth
frequency (. Fig.1.2a). A two-dimensional (2D) image is generated from adjacent ultrasound lines. Two-dimensional morphologic images are acquired by applying short pulses of energy using only a small number of wavelengths to optimize spatial resolution. e round trip time is the time delay between the emission of an ultrasound pulse and the
. Table 1.3 Parameters dening a sound wave
Property Denition
return of the reected echo and is a function of the distance between the transducer and reector. Reection occurs at the boundaries between media that dier in their sound propagation properties, or acoustic impedance. Hence,
Period Duration of a complete vibration
Wavelength Spatial extension of a period
Frequency Number of periods per second
Amplitude Measure of sound energy
an ultrasound image does not represent tissue structures directly but rather interfaces between tissues of dierent acoustic impedance.
Acoustic impedance describes the
frequency-dependent resistance that an ultrasound beam encounters as it passes through a tissue. It is equal to the speed of sound propagation multiplied by the density of the tissue. e greater the dierence in impedance, the greater
points of maximum compression, and frequency f is the number of vibrations of a molecule per unit time, given in hertz (Hz). One hertz corresponds to one cycle per second, or 1Hz=1/s. e frequency range of diagnostic ultrasound is 2–30MHz. e speed of a sound wave, C, is the product of wavelength and frequency:
the reection of the ultrasound wave (and therefore the greater the strength of the echo or signal) and the smaller its transmission into deeper tissue (. Fig.1.2a). Other physi­cal processes besides reection and scattering that aect the ultrasound scan are refraction, interference, diraction, attenuation, and absorption.
e wavelengths occurring in diagnostic ultrasound are determined by the frequency emitted by the transducer (car­rier frequency) and range from 0.78 to 0.15mm over the 2–10MHz frequency range typically used in vascular imag­ing (. Table1.2). e properties dening a sound wave are summarized in . Table1.3.
1.1.1.3 Generating Ultrasound Waves
In most ultrasonic transducers for medical imaging, the
piezoelectric eect discovered by Pierre and Jacques Curie
in 1880 is used to generate ultrasound waves. When mechan­ical stress is applied to piezoelectric materials such as ionic crystals, they experience an elastic deformation which results in a shi in internal charge distribution. In this way, electric voltages are generated at the surfaces– which are negative
1.1.1.4.1 Reection andRefraction
e propagation of sound waves in biological tissues is gov­erned by the laws of wave optics. Tissues vary in density and hence dier in acoustic impedance. Impedance Z is the prod­uct of the density of a medium and the speed of sound in it. At an acoustic interface in the body, an incident ultrasound beam is partially reected and partially refracted. Refraction means that the wave passes through the interface, changing its direction of travel (. Fig.1.2b). e dierence in acous­tic impedance between the two tissues forming the interface determines how much of the beam is reected and how much is transmitted: the greater the dierence, the greater the amount of energy that is reected back; the smaller the dierence, the greater the amount of energy that is transmit­ted. Medical ultrasound thus functions like a sonar, exploit­ing dierences in acoustic impedance between two adjacent tissues rather than absolute acoustic properties.
è
ø
12
12
1.1 · Technical Principles ofDiagnostic Ultrasound
Beam perpendicular to interface
Reflection
a'
5
Interface
Refraction
a'
1
Reflection
Stronger when the impedance mismatch is large
Sonar and medical ultrasound rely on: difference in acoustic impedance between two tissues/media
a
. Fig. 1.2 a Generation of an ultrasound image: reection– transmission. b Interaction of ultrasound with interfaces in the body according to
the laws of wave optics (for details see text) (Courtesy of Hitachi Ltd.)
Stronger when the impedance mismatch is small
e reection gradient, R, is given by the following equa-
tion for incident angles perpendicular to an interface:
2
-
ö ÷
+
R
ZZ
æ
=
ç
ZZ
Transmission
Impedance mismatch
Z1 Z2
b
scattered when it strikes an object that is much smaller than its wavelength, and it is reected when it strikes an object much larger than its wavelength. Scattering gives rise to the characteristic echotexture of parenchymal organs in ultra­sound images.
Since structures perpendicular to the beam are rare in
For an ultrasound beam striking the interface between liver tissue (Z1= 1.66 ×105) and renal tissue (Z2= 1.63× 105), the equation yields a reection gradient of R= 0.000008, meaning that this boundary reects less than one hundred thousandth of the incident energy. In contrast, nearly all of the incident energy (over 99%) is reected from the inter-
5
face between fatty tissue and air (Z1=1.42× 10
, Z2=43, R=0.9987), leaving virtually no ultrasound energy to travel deeper into the tissue. is is why the lungs or bowel loops containing air cannot be examined by ultrasonography and also why it is necessary to eliminate air intervening between the ultrasound probe and the skin surface by applying ultra­sound gel.
e echoes reected back from an interface between media of dierent acoustic impedance are available for image generation only if the interface is relatively perpendicular to the ultrasound beam (angles of incident and reected beam). For this reason, structures such as vessel walls perpendicular to the beam appear fairly bright compared to vessel walls tan­gential to the beam since most echo pulses are reected back to the transducer by the former. Reection occurs at the sur­faces of particles that are larger than the wavelength, while scattering predominates when they are smaller.
clinical ultrasound examinations, an ultrasound image is chiey generated from a mixture of reected and scattered echoes. Aggregations of tissue cells scatter the beam diusely in all directions. erefore, a structure appears bright and is clearly dened when it is perpendicular to the ultrasound beam because the image information is mainly derived from reected echoes; its visualization is weaker and less bright when the ultrasound beam strikes tangentially and only dif­fusely reected echoes are available to generate the image, although impedance is identical in both cases.
Scattering contributes to the attenuation (loss of energy) of the ultrasound beam as it travels through the body and in turn depends on the transmitted frequency. A higher transmit fre­quency results in greater attenuation and limits the penetration depth of the ultrasound pulse. e emitted intensity decreases exponentially with distance and is inuenced by an attenuation coecient that varies with the type of tissue through which the beam travels in the human body (fat, muscle, blood). In the human body, it ranges from 0.3 to 0.6dB/MHz cm. e energy is converted into absorption heat.
Higher carrier frequencies result in a lower penetration depth because attenuation loss is greater. e increasing attenuation can be compensated for to some extent by adjust­ing amplication (depth-dependent gain) (. Fig. 1.3b).
1.1.1.4.2 Scattering andAttenuation
e interface between tissues of dierent acoustic impedance is typically not smooth but rough. A sound wave interact­ing with a rough surface will be scattered in all directions in the form of a spherical wave rather than along one path (. Fig. 1.3a). An incident ultrasound wave is also mostly
Using transducers with a wide frequency range results in the predominance of lower frequencies with greater penetration depths because attenuation of higher frequencies is more pronounced.
In addition to scattering and reection, there is refraction at the interface between dierent media. Refraction in the
6
zct= /2
Chapter 1 · Fundamental Principles
1
. Fig. 1.3a, b Scattering and attenuation of sound waves. a Scattering: Most ultrasound beams do not strike reecting structures in the body at
a right angle, which is why the incident beam is scattered in all directions. As a result, only a small proportion of the emitted energy is backscat­tered to the transducer and available for generating the ultrasound image. An ultrasound beam reected from an interface between two tissues with the same dierence in acoustic impedance will yield much stronger echoes than a beam scattered at that interface (resulting in poorer visu­alization) (Modied from Widder and Görtler 2004). b Attenuation reduces the amplitude of the reected ultrasound beam with echoes returning from structures deeper in the body being attenuated more strongly. To create a uniform image from all signals despite their dierent amplitudes, time gain compensation (TGC) is used, which changes the receive gain over time, applying greater amplication to echoes returing from deeper in the body (using a set of sliding knobs or paddles)
direction of the normal to the interface occurs when there is an increase in sound velocity in the next medium, and refraction away from the normal occurs when the velocity decreases. Refraction may lead to misinterpretation of the location and size of the structure visualized.
Time Gain Compensation
Attenuation
50% 100%
2
4
8
ba
Amplification
0
2
4
8
Noise
Depth [cm]Depth [cm]
60
dB
1dB/mHz cm. e attenuation values for a selection of bio­logical tissues are given in
. Table1.1. e rate of absorption
depends not only on the tissue type but also on the emitted ultrasound frequency, with higher frequencies attenuating more quickly. Lower ultrasound frequencies, with long wave-
13.3
26.6
53.3
Time [µs]
lengths, thus allow the examination of deeper structures,
1.1.1.4.3 Interference
When two or more sound waves superimpose, they can be out of phase (i.e., one wave’s compression phase coincides with the other’s expansion phase), thus cancelling each other out (destructive interference), or they can be in phase (i.e., the compression and expansion phases line up), thus rein­forcing each other (constructive interference). e spatial
while high ultrasound frequencies are desirable for the better spatial resolution they aord. For an ultrasound frequency of 10MHz, for instance, the attenuation is 10dB/cm as opposed to only 3dB/cm for 3MHz. Assuming an output of 100dB, the penetration depth would be 5cm for 10MHz and 17cm for 3MHz (corresponding to a total path length of 10 and
34cm, respectively). distribution of areas of constructive and destructive interfer­ence is known as the interference pattern. Such interference
1.1.1.5 Generating anUltrasound Image
patterns are largely responsible for the visual appearance of an ultrasound image.
Interferences of sound waves can change the amplitude and thus the brightness of an image despite an identical acoustic impedance in the boundary zone. Depending on the momentary phase of the wave, the amplitude is either ampli­ed or diminished.
1.1.1.5.1 Pulse-Echo Technique
Nearly all diagnostic ultrasound techniques rely on pulsed excitation signals. An ultrasound beam is generated by applying short electrical pulses of about 1s to the piezoelec­tric crystal in the transducer, which converts the electrical energy into mechanical vibrations. e transducer is then switched to receive mode. e ultrasound wave passes into
1.1.1.4.4 Diraction
Diraction is the ability of a sound wave to bend around the corners of an obstacle in its path and to spread into the shadow region behind the obstacle.
the body, is reected from tissue interfaces, and returns to the transducer in the form of an echo. e incoming echoes are then converted back into electrical signals. e time, t, between transmission and reception of the pulse is mea­sured in order to calculate the length of the path traveled,
1.1.1.4.5 Attenuation andAbsorption
e intensity of an ultrasound wave diminishes as it propa­gates through the body. is loss of energy is known as atten­uation and is caused by dierent processes, one of which is
which is the product of ultrasound velocity, c, along the path and t. Dividing the product by the factor 2 yields z, the distance of the reecting structure from the ultrasound
probe. absorption– the conversion of ultrasound energy into heat. Body tissues roughly attenuate ultrasound energy at a rate of
()()
1.1 · Technical Principles ofDiagnostic Ultrasound
Amplitude
7
1
Round trip time
. Fig. 1.4 In A-mode scanning, the amplitudes of the reected
echoes are displayed unidimensionally, representing the distances of the reecting boundaries in the tissue from the transducer (Courtesy of Hitachi Ltd.)
If the time difference is 0.13ms, for instance, the reflect­ing structure in the body is 10 cm from the ultrasound probe. Current ultrasound systems generate and transmit 3000–5000 ultrasound pulses per second and simultane­ously receive and process returning echoes to generate an image.
1.1.1.5.2 Time Gain Compensation
Echoes returning from deeper within the body are weaker than those arising from structures closer to the transducer. Since the distance they have to travel is longer, they expe­rience greater attenuation. To compensate for these dif­ferences and to display the signals returning from equally reective boundaries with a similar brightness– regardless of the distance traveled– the incoming echoes are ampli­ed in a depth-dependent manner. is method of vari­able amplication of echoes as a function of their round trip time is known as time gain compensation (TGC), depth-gain compensation, or swept gain (. Fig.1.3b). e user can set the gains for signals returning from dierent depths.
1.1.1.5.3 A-Mode
A-mode or amplitude mode is the simplest and oldest tech­nique of diagnostic ultrasound. e amplitudes of the pulses returning to the transducer are displayed as spikes along a vertical baseline on a cathode ray oscilloscope with the position of a spike representing the distance between the reecting boundary and the transducer (. Fig. 1.4). is technique provides one-dimensional information and can be used to make precise length and depth measurements. Its use is now restricted to specialized applications including the measurement of corneal thickness in ophthalmology and the noninvasive evaluation of the paranasal sinuses in othorhi­nolaryngology.
. Fig. 1.5 In B-mode scanning, the echoes reected from boundaries
between tissues of dierent acoustic impedance are displayed two­dimensionally as bright/dark spots with brightness levels representing the intensity of the reected echoes (Courtesy of Hitachi Ltd.)
1.1.1.5.4 B-Mode
B-mode or brightness mode scans dier from A-mode dis­plays in that the amplitudes of the returning echoes are dis­played on a monitor as dots of varying brightness rather than as spikes (. Fig.1.5). e brightness of the dots represents the strength of the echoes. Most modern ultrasound systems can display 256 levels of brightness (gray scales). e human eye in comparison can distinguish only about 20 gray levels in an image. e dots representing the echoes returning to the transducer aer emission of a pulse are arranged along a straight line (beam line or scan line). Aer all echoes from preceding pulses have returned, pulses to generate succes­sive scan lines are transmitted. Once all echoes have been detected and processed, the complete 2D B-mode image is displayed.
Suppose that we wish to generate a complete B-mode image with a penetration depth of 15cm, a width of the scan area, x, of 5cm, and a line spacing, x, of 1mm. Using the pulse-echo technique, generation of one scan line takes about
0.2ms. With the known ultrasound speed of 1540ms in liv­ing tissue, the total scan time, T, can be calculated as:
Tzxcx=
2/D
In our example, the total scan time is 10 ms, correspond­ing to a frame rate of 100Hz. is means that 100 complete images can be generated per second, which is fast enough to allow real-time imaging.
1.1.1.5.5 M-Mode
M-mode or motion mode (also known as time-motion or TM-mode) diers from B-mode imaging in that the ultra­sound beam is stationary and emitted repeatedly to obtain echoes from moving reectors in the beam path at dier­ent times. e M-mode information is displayed along a time axis with the resulting tracing depicting the movement of a structure such as a cardiac valve in a wavelike manner (. Fig.1.6). As with B-mode imaging, using the pulse-echo
8
Chapter 1 · Fundamental Principles
1
Time
Imaging depth
. Fig. 1.6 In M-mode scanning, the temporal changes in returning
echoes are displayed, representing the motion of reecting interfaces toward and away from the transducer over time (Courtesy of Hitachi Ltd.)
Compromise: resolution – penetration depth
d – smallest distance between two structures that is resolved
1 MHz
z
Penetration depth, z
1 MHz
a
Frequency
Frequency
1/d
Resolution, 1/d
10 MHz
10 MHz
technique, it takes 0.2ms to generate a scan line with a pen­etration depth of 15cm. is results in a high frame rate (up to about 5000 frames per second), aording a high tempo­ral resolution, which is useful in evaluating rapidly moving structures such as cardiac valves or vessel walls. M-mode is used for echocardiography, allowing very precise measure-
b
ment of the cardiac chambers and walls and quantitative evaluation of cardiac motion.
1.1.1.6 Resolution
Image resolution, which is given in millimeters, is dened as the smallest distance between two structures that is necessary
. Fig. 1.7a, b Parameters aecting axial and lateral resolution.
aRelationship between axial resolution and transmit frequency (wave­length): axial resolution increases with transmit frequency (but at the cost of penetration depth). b Eect of beam width on lateral resolution (Courtesy of Hitachi Ltd.)
to represent them as separate entities on a monitor. When applied to ultrasound scans, resolution describes the spatial discrimination between two structures diering in acoustic impedance. A distinction is made between axial resolution (resolution in the direction of sound propagation) and lateral resolution.
Axial resolution is determined by the length of the excitation pulse and is typically one or a few wavelengths. A higher- frequency transducer emits shorter wavelengths, resulting in better axial resolution. Attenuation, however, also increases with frequency, limiting the maximum depth from which echoes can be received. Hence, relatively low transmit frequencies are indispensible for imaging struc­tures deeper in the body. e examiner must therefore strike a balance between spatial resolution and imaging depth (. Fig. 1.7a). Axial resolution depends on wave- length alone and improves as the wavelength decreases (or the frequency increases), ranging from 0.2 to 1mm (. Table1.2).
Lateral resolution is the ability to separate two closely spaced echoes that lie in a plane perpendicular to the direc­tion of the sound wave. It is also inuenced by the transmit frequency, and hence wavelength, but is mainly determined
by the focusing capabilities of the ultrasound system and the resulting beam properties.
Lateral resolution is determined by the width of the ultra-
sound beam and is best when the beam is narrow (
. Fig.1.7b).
e beam prole changes along the beam path, consisting of a well-focused, narrow near eld and a divergent far eld. e ultrasound beam can be focused to improve image qual­ity. In this way, optimal resolution can be accomplished in a small target zone, while resolution outside this zone is much poorer. e slow speed of sound in human tissue (1540m/s) and the aim of achieving a high frame rate (real-time imag­ing) limit the number of scan lines per image. In order to relate the echoes to a specic depth, it is necessary to wait for the arrival of the returning echo from the respective depth of the preceding pulse before emission of the next ultrasound pulse. e transmitted or received pulse is focused in a lon­gitudinal direction relative to the transducer, and focusing of the returning pulse in the scan plane is optimized in smaller steps (dynamically, almost continuously with the arrival time of the pulse).
e achievable resolution is determined by the wave-
length of the ultrasound beam. It is ½ λ (wavelength) for axial
+ Multiple zone focusing
1.1 · Technical Principles ofDiagnostic Ultrasound
resolution and much poorer for lateral resolution with a value of 4 λ. Consequently, a high transmit frequency is desirable to achieve good axial and lateral resolution (. Table1.2). On the other hand, due to attenuation, lower transmit frequen­cies are necessary to achieve greater penetration depth. When deeper vessels are scanned, a compromise must be found at the expense of spatial discrimination of the vessel structures of interest (poorer spatial resolution resulting from a lower transmit frequency) (. Fig.1.7a).
e depth of a reector in the body (encoded in the B-mode image) is calculated from the round trip time, which increases with depth, as does attenuation. erefore, echo signals arriving from deeper within the body are pro­gressively more strongly amplied in order to visualize them with the same intensity in the resulting image (see 7 Sect.
1.1.1.5.2
). Overall gain and depth gain are adjusted accord­ing to the distance of the vessel of interest from the body surface. e gain is crucial for the amplitude or intensity of the signal, and along with output energy and signal-to­noise limit, it must be set properly when assessing vascular structures.
1.1.1.7 Beam Focusing
ere are several techniques for focusing an ultrasound beam. e simplest option is to use an acoustic lens, which has the same eect as a glass lens for visible light. A concave acoustic lens placed in front of the transducer provides weak focusing at a xed depth. e site of maximum focusing is referred to as the focal point or focal zone. Alternatively, the crystal in the transducer can be made concave, providing internal focusing. is technique is used in single-element mechanical sector scanners.
More exible beam forming, with a variable depth of the focal point, is accomplished using electronic beam focusing. Array transducers consist of multiple crystal elements placed side by side. Depending on the scanner type, the number of individual elements ranges from 60 to 256. Variable num­bers of elements can be activated simultaneously to form an ultrasound beam. If the elements forming the beam are excited at slightly dierent times, a concave wavefront is generated, causing the beam to converge at the focal point. e site of the focal point can be manipulated by varying the number of active elements and the pattern of excitation of individual elements. e user can thus adjust the beam to achieve maximum lateral resolution at the anatomic site of interest. Modern scanners use multiple zone focusing, which reduces the frame rate, as several consecutive beams with dierent focal points are transmitted to generate a scan line. A technique known as dynamic focusing allows the focus of the beam to be altered during reception by imposing variable delays on signals from dierent depths. With this technique, the reception focus can be optimized without compromising the frame rate. Groups of 8–128 elements are used for focus­ing the beam (
. Fig.1.8).
9
+ Variable focal zone
. Fig. 1.8 Beam focusing in modern array probes. By delaying the
ring of the central element after the ring of the outer elements a curved wavefront is produced, resulting in a focused beam (Courtesy of Hitachi Ltd.)
Lateral resolution is limited by the proximity of the transducer elements activated to emit an ultrasound pulse. Resolution along the longitudinal axis can be improved by exciting only a limited number of elements at a time and not the whole array. A more focused beam is achieved by later excitation of the transducer elements in the center. Dynamic focusing is accomplished by applying small time delays to the excitation pulses driving the individual transducer elements. Resolution in the third direction, or slice thickness, depends on the position in the image.
1.1.1.8 Types ofTransducers
1.1.1.8.1 Principle ofOperation
Most electronic ultrasound transducers used today contain a number of individual piezoelectric elements for transmitting and receiving ultrasonic waves. To create a complete image, the ultrasound beam has to pass through adjacent areas of tissue. Parallel ultrasound beams are generated by varying the groups of elements within the array that are simultane­ously active. A group of elements is excited to generate the rst scan line. e next adjacent scan line is formed by shi­ing the group of active elements along the transducer array, one element position from the rst group– for example, ele­ments 1–5 produce the rst beam, 2–6 the second, 3–7 the third, and so on (
. Fig. 1.9). e second ultrasound beam
generated in this way is said to be shied by the width of one element. e number of scan lines used to generate an image can be increased by varying the number of elements acti­vated simultaneously to generate each beam. For instance, if the second beam is generated using the same group of ele­ments as for the rst beam plus one additional element on the le side (and no element on the right side is switched o), then the axis of the second beam is shied by half an element width relative to the rst beam. e third beam is generated by removing one element on the right side without
1
10
Scan direc
Element group
Chapter 1 · Fundamental Principles
adding an element to the le side. In this way, the number of
1
lines scanned to produce an image is doubled. A higher line density is desirable for improving image quality; however, it also reduces frame rate.
1.1.1.8.2 Linear Arrays
In a linear array transducer, the individual crystal elements are arranged in a straight row (. Fig.1.10) and can be pulsed to generate adjacent parallel ultrasonic beams, producing a rectangular image with nearly constant resolution over the entire scan depth. A linear array is made up of 60–196 ele­ments, with an element width of 1–4 λ, and operates at a frequency of 5–13 MHz. An acoustic lens can be used for focusing perpendicular to the direction of beam propagation.
1.1.1.8.3 Curved or Convex Arrays
A curved or convex array transducer is a linear array, with the individual elements arranged along a curved line, to produce
tion
a sector image (
. Fig.1.11). As the lines fan out with increas-
ing distance from the transducer, lateral resolution decreases
. Fig. 1.9 Emission and reception of a series of parallel ultrasound
beams by successive excitation of groups of transducer elements for generation of an ultrasound image (Courtesy of Hitachi Ltd.)
with depth. A typical curvilinear array consists of at least 96 elements and has a radius of 25–80mm and a frequency range of 3–7MHz. Most curvilinear scanners produce sector images ranging in size from 60° to 90°.
. Fig. 1.10 Diagram of a linear array with the crystal elements
arranged in a straight row (Courtesy of Hitachi Ltd.)
1.1.1.8.4 Sector Scanners
Sector scanners have a smaller radius (<25mm) than curved arrays and also have a small footprint, resulting in a narrow near eld. With a beam-steering angle >90°, these probes are especially useful where access is dicult, such as in the imag­ing of the heart through the intercostal spaces (echocardiog­raphy), or for endoluminal applications such as transvaginal ultrasound.
1.1.1.8.5 Phased Arrays
In a phased-array transducer, the elements are also arranged in a linear array. e dierence is that all elements are excited to generate a scan line. However, time delays are introduced between pulsing consecutive elements to produce a wave­front that is no longer perpendicular to the transducer face
. Fig. 1.12). By choosing appropriate delays between the
( excitation of individual elements, it is possible to direct the beam at a desired angle. Using this method, the beam can be steered through a range of angles to produce a sector image. Phased- array transducers use a smaller array of elements (64–128), resulting in a small footprint of 12–20mm. e beam covers a sector of 80–90° with frequency ranging from 2 to 7MHz. Since they require complex electronic circuitry, phased-array devices are expensive and are used mainly for cardiac and transcranial imaging.
. Fig. 1.11 Diagram of a curved array with the crystal elements
arranged along a curved line (Courtesy of Hitachi Ltd.)
1.1.1.8.6 Mechanical Sector Scanners
Compared with electronic phased arrays, mechanical sys­tems are fairly simple regarding the control of transducer ele­ments and signal processing. ere are basically two designs of mechanical devices: the rotating wheel transducer and the wobbler transducer.
W2
W1
1.1 · Technical Principles ofDiagnostic Ultrasound
T2
T1
. Table 1.4 Overview of ultrasound artifacts
Underlying mechanism Type of artifact
11
1
. Fig. 1.12 Generation of a pie-shaped image by the successive
excitation of groups of elements in a phased-array probe (Courtesy of Hitachi Ltd.)
5 Rotating wheel transducer. is type usually comprises
three to ve transducer elements mounted 120–72° apart on a wheel. A motor housed in the handle turns the wheel at a constant rate in one direction. One of the crystal elements at a time is activated as it rotates past an acoustically transparent window. e active element scans a sector-shaped region. en the next crystal rotates past the window, generating a second image.
5 Wobbler transducer. In this type of mechanical sec-
tor scanner, a single crystal oscillates about a pivotal point, producing a beam that covers a sector of 60–100°. Since the wobbler transducer consists of a single crystal element, no complex adjustment is required. Another advantage it has over the rotating wheel transducer is that the sector angle is variable. Both mechanical devices are limited, however, by the fact that only a single ele­ment is used to produce the ultrasound beam and thus only xed beam focusing is possible.
1.1.1.8.7 Annular Phased Arrays
An annular phased array is an oscillating transducer combin­ing features of mechanical and electronic devices. Instead of a single element, the transducer consists of several concentric rings (annuli). Each ring can be excited separately, allowing variable focusing in two dimensions.
1.1.1.8.8 Disadvantages ofMechanical
Transducers
Regardless of their design, mechanical probes are subject to wear and require maintenance. Moreover, they are relatively slow, not allowing rapid switching between dierent scan
Nonuniform ultrasound
propagation in the
human body
Nonuniform ultrasound
attenuation
Ultrasound beam
characteristics
Structural artifacts Speckles
Structures with misregistered location Refraction artifact Reverberation artifact Mirror artifact
Acoustic shadowing Edge artifact Acoustic enhancement
Side lobe artifact Line distortion Falsely perceived sediment
modes (B-mode, M-mode, Doppler). Real-time display of B-mode/M-mode or B-mode/Doppler information is gener­ally not possible.
1.1.1.9 Ultrasound Artifacts
Artifacts play a much greater role in diagnostic ultrasound compared with other imaging modalities such as computed tomography (CT) or magnetic resonance imaging (MRI). One fundamental issue is that several simplifying assump­tions are made, namely that parameters such as the speed of sound in tissues, the propagation of ultrasound, and the attenuation are constant. Another important source of arti­facts in the ultrasound image is the use of inadequate instru­ment settings. At the same time, however, some common artifacts can be exploited to advantage because they may provide additional diagnostic information on tissue compo­sition. Oen, artifacts can be identied by moving the trans­ducer: artifacs will change position or disappear while actual tissue structures will not.
. Table1.4 provides an overview of ultrasound artifacts
and their underlying causes. e artifacts that are most rel­evant to vascular applications are described in more detail in the following sections.
1.1.1.9.1 Posterior Shadowing
Acoustic shadowing is the occurrence of hypoechoic areas behind certain objects due to loss of energy; it is one of the most commonly encountered ultrasound artifacts. ese artifacts can occur deep to a strong reector such as air, which is dicult to penetrate by the ultrasound beam because of a strong acoustic mismatch, or behind highly attenuating structures such as bone or calculi, which absorb much of the ultrasound energy (. Fig.1.13).
1.1.1.9.2 Acoustic Enhancement
Acoustic enhancement is an increase in brightness behind a low-attenuating area, in particular uid-lled spaces such as cysts. An ultrasound beam passing through uid is nearly