SENSOR TRANSDUCER DETECTOR: ultrasound

Ultrasound has many applications in our lifes. Below are some of the applications.

Medical
Ultrasound has a broad range of applications in medicine, where it is referred to as medical ultrasound.
It is widely used in obstetrics to follow the development of the fetus during pregnancy, in cardiology
where images can display the dynamics of blood ﬂow and the motion of tissue structures (referred to as
real-time imaging), and for locating tumors and cysts. 3-D imaging, surgical applications, imaging from
within arteries (intravascular ultrasound), and contrast imaging are among the newer developments.

Ultrasonic leak detector

Industrial
In industry, ultrasound is utilized for examining critical structures, such as pipes and aircraft fuselages, for cracks and fatigue. Manufactured parts can likewise be examined for voids, ﬂaws, inclusions, debonding, etc. Such defects can exist immediately after manufacturing, or were formed due to stresses, corrosion, etc. Ultrasound has also widespread use in process control. The applications are collectively called Non- Destructive Testing (NDT) or Non-Destructive Evaluation (NDE). In addition, acoustic microscopy refers
to microscopic examinations of internal structures that cannot be studied with a light microscope, such as an integrated circuit or biological tissue.

Underwater
Ultrasound is likewise an important tool for locating structures in the ocean, such as wrecks, mines, submarines, or schools of ﬁsh; the term SONAR (SOund Navigation And Ranging) is applied to these applications.

Range Measurements, Air
Ultrasound range measurements are used in cameras, in robotics, for determining dimensions of rooms, etc. Measurement frequencies are typically around 50 kHz to 60 kHz. The measurement concept is pulse-echo, but with burst excitation rather than pulse excitation. Special electronic circuitry and a thin low-acoustic-impedance air transducer is most commonly used. Rugged solid or composite piezoelectric-based transducers, however, can also be used, sometimes up to about 500 kHz.

Thickness Measurement for Testing, Process Control, Etc.

Measurement of thickness is a widely used application of ultrasound. The measurements can be done with direct coupling between the transducer and the object of interest, or — if good surface contact is difﬁcult to establish — with a liquid or another coupling agent between the transducer and the object. Ultrasound measurements of thickness have applications in process control, quality control, measuring build-up of ice on an aircraft wing, detecting wall thickness in pipes, as well as medical applications. The instrumentation involves a broadband transducer, pulser-receiver, and display or, alternatively, echo detecting circuitry and numerical display.

Ultrasonic Flow Sensor

Doppler Flow Measurements
The ﬂow velocity of a liquid or a moving surface can be determined through Doppler measurements, provided that the liquid or the surface scatters ultrasound back in the direction of the transducer, and that the angle between the ﬂow direction and the ultrasound beam is known. Further details are given in the section about Doppler processing. CW and PW Doppler instruments are commercially available, with CW instrumentation being by far the least expensive.

Upstream/Downstream Volume Flow Measurements
When ﬂow velocity is measured in a pipe with access to one or both sides, an ultrasound transmission technique can be used in which transducers are placed on the same or opposite sides of the pipe, with one transducer placed further upstream than the other transducer. From the measured difference in travel time between the upstream direction and the downstream direction, and knowledge about the pipe geometry, the volume ﬂow can be determined. Special clamp-on transducers and instrumentation are available. An overview of ﬂow applications in NDE is given in.

Elastic Properties of Solids
Since bulk sound speed varies with the elastic stiffness of the object, sound speed measurements can be used to estimate elastic properties of solids under different load conditions and during solidiﬁcation processes. Such measurements can also be used for measurement of product uniformity and for quality assurance. The measurements can be performed on bulk specimens or on thin rods, using either pulse-echo or transmission instrumentation. Alternatively, measurements of the material’s own resonance frequencies can be performed for which commercial instruments, such as the Grindo-sonics, are available.

Porosity, Grain Size Estimation
Measurement of ultrasound attenuation can reveal several materials parameters. By observing the attenuation in metals as a function of frequency, the grain size and grain size distribution can be estimated. Attenuation has been used for estimating porosity in composites. In medical ultrasound, attenuation is widely used for tissue characterization, that is, for differentiating between normal and pathological tissues. Pulse-echo instrumentation interfaced with a digitizer and a computer for data analysis is required.

Acoustic Microscopy
The measurement approaches utilized in acoustic microscopy are similar to other ultrasound techniques, in that A-scan, B-scan, and C-scan formats are used. It is in the applications and the frequency ranges where acoustic microscopy differs from conventional pulse-echo techniques. Although acoustic microscopes have been made with transducer frequencies up to 1 GHz, the typical frequency range is 20 MHz to 100 MHz, giving spatial resolutions in the range from 100 µm to 25 µm. Acoustic microscopy is used for component failure analysis, electronic component packaging, and internal delaminations and disbonds in materials, and several types of acoustic microscopes are commercially available.

Ultrasonic Reference Books:

Ultrasonics: Data, Equations and Their Prac...

Physical Principles of Medical Ultrasonics

Fundamentals and Applications of Ultrasonic...

Ultrasonic sensing techniques have become mature and are widely used in the various ﬁelds of engineering and basic science. Actually, many types of conventional ultrasonic instruments, devices and sophisticated software are commercialized and used for both industrial and medical applications. One of advantages of ultrasonic sensing is its outstanding capability to probe inside objectives nondestructively because ultrasound can propagate through any kinds of media including solids, liquids and gases except vacua.

In typical ultrasonic sensing the ultrasonic waves are travelling in a medium and often focused on evaluating objects so that a useful information on the interaction of ultrasonic energy with the objects are acquired as ultrasonic signals that are the wave forms variations with transit time. Such ultrasonic data provides the fundamental basis for describing the outputs of ultrasonic sensing and evaluating systems.

Features of Ultrasonic Waves

Ultrasound is an acoustic wave with a frequency higher than the audible range of the human ear, which is 20 kHz. Ultrasound can be within the audible range for some animals, like dogs, bats, or dolphins. In the years around 1883, Sir Francis Galton performed the ﬁrst known experiments with whistles generating ultrasound. Many decades later, people started to ﬁnd ultrasound applications in engineering, medicine, and daily life.

The basic principle for the use of ultrasound as a measurement tool is the time-of-ﬂight technique. The pulse-echo method is one example. In the pulse-echo method, a pulse of ultrasound is transmitted in a medium. When the pulse reaches an another medium, it is totally or partially reﬂected, and the elapsed time from emission to detection of the reﬂected pulse is measured. This time depends on the distance and the velocity of the sound. When sound travels with a known velocity c, the time t elapsed between the outgoing signal and its incoming echo is a measure of the distance d to the object causing the echo.

It is known that frequency range of sound audible to humans is approximately 20–20,000Hz (cycles per second). Ultrasound is simply sound that are above the frequency range of human hearing. When a disturbance occurs at a portion in an elastic medium, it propagates through the medium in a ﬁnite time as a mechanical sound wave by the vibrations of molecules, atoms or any particles present. Such mechanical waves are also called elastic waves. Ultrasound waves or ultrasonic waves are the terms used to describe elastic waves with frequency greater than 20,000Hz and normally exist in solids, liquids, and gases.

It is important to understand the behaviour and properties of ultrasonic waves in media, to design ultrasonic sensors and develop ultrasonic sensing systems. Some basic features of ultrasonic waves are introduced here.

Types of Wave (Modes of Propagation)

What types of ultrasonic waves can exist? The answer to this question can basically be given from solutions of the wave equations that predict wave behaviours by showing that material properties and body shape dictate the vibrational response to the applied forces that drive the wave motion. In short, there are two types of ultrasonic waves: bulk (fundamental) waves that propagate inside of anobject, and guided waves that propagate near the surface or along the interface of an object.

Waves that propagate wholly inside an object, independent of its boundary and shape, are called bulk waves. Two types of bulk waves can exist in an isotropic medium: longitudinal (or dilatational, compression, primary), and shear (or distortional, transverse, secondary) waves as shown schematically in Fig. 1.

Ultrasonic wave propagations are usually described in terms of the direction of particles motion in relation to the direction in which the wave propagates. The longitudinal waves can be deﬁned on this basis as waves in which the particle motion is parallel to the direction of the wave propagation.

The shear waves are deﬁned as waves in which the particle motion is perpendicular to the direction of the propagation. Both waves can exist in solids because solids, unlike liquids and gasses, have rigidity that is a resistance to shear aswell as compressive loads. However, the shear waves cannot exist in liquids and gasses because of no resistance to shear roads in such media.

When the inﬂuences of the boundaries or shape of an object are considered, other types of waves called the guided waves are produced. There are three types of guided waves depending on geometry of an object: surface acoustic waves (SAWs), plate waves, and rod waves. SAWs are deﬁned as waves that propagate along a free surface, with disturbance amplitude that decays exponentially with depth into the object.

There are many kinds of SAWs such as Rayleigh, Scholte, Stoneley, and Love waves and the wave propagation characteristics of SAWs strongly depend on material properties, surface structure, and nature at the interface of the object. When an SAW propagates along a boundary between a semi-inﬁnite solid and air, the wave is often called Rayleigh wave in which the particle motion is elliptical and the eﬀective penetration depth is of the order of one wavelength. Among many types of SAWs, Rayleigh wave is the most common and well-known wave so that many researchers often call any SAWs Rayleigh wave.

When an ultrasonic wave propagates in a ﬁnite medium (like a plate), the wave is bounded within the medium and may resonate. Such waves in an object of ﬁnite size are called plate waves if the object has a multilayer structure, and called Lamb waves if it has a single layer. Also, when a force is applied to the end of a slender rod, an ultrasonic wave propagates axially along it.

In general, the wave propagation characteristics of guided waves Ultrasonic strongly depend on not only material properties but also the plate thickness, the rod diameter, and the frequency. The frequency dependence of the wave velocity of guided waves is called frequency dispersion. While the frequency dispersion often makes wave propagation behaviour complicated, it also provides unique materials evaluations using guided waves. It is noted that similar types of bulk and guided waves can exist for anisotropic materials and in general, their behaviours become much more complicated than those for isotropic materials.

Velocity

Ultrasonic velocity is probably the most important and widely used parameter in ultrasonic sensing applications. Each medium has its own value of the velocity that usually depends on not only propagation medium but also its geometrical shape and structure. The theoretical values can be obtained from wave equations and typically determined by the elastic properties and density of the medium. For example, the wave equations for an isotropic solid give the following simple formulae for the longitudinal and shear wave velocities:

here, v_l and v_s are the longitudinal and shear wave velocities, respectively, E is Young’s modulus, v is Poisson’s ratio, G is shear modulus and ρ is the density. For most of solid materials the longitudinal wave velocity is faster than the shear wave velocity because the shear modulus is lower than the Young’s modulus. It is noted that Poisson’s ratio is not a dominant factor aﬀecting the velocities. As a rule of thumb, the velocity of the shear wave is roughly half the longitudinal wave.

Although the velocities can be determined theoretically if material properties such as the elastic moduli and density are known precisely, these material properties are not always available for the determination because they change depending on mechanical processing and heat treatments. Therefore, it is important and necessary tomake a calibration measurement for the velocities when one wants to know the correct values for velocities.

Attenuation

When an ultrasonic wave propagates through a medium, ultrasonic attenuation is caused by a loss of energy in the ultrasonic wave and other reasons. The attenuation can be seen as a reduction of amplitude of the wave. There are some factors aﬀecting the amplitude and waveform of the ultrasonic wave, such as ultrasonic beam spreading, energy absorption, dispersion, nonlinearity, transmission at interfaces, scattering by inclusions and defects, Doppler eﬀect and so on. To characterize the ultrasonic attenuation quantitatively, attenuation coeﬃcient α is deﬁned as follows:

where A is the peak amplitude of the wave at propagation distance x, A0 is the initial peak amplitude.The attenuation coeﬃcient α is experimentally determined from the variation of the peak amplitude with the propagation distance, and it can be given in decibel per metre (dB/m) or in neper per metre (Np/m). In general, the attenuation coeﬃcient highly depends on frequency. Since this frequency dependence reﬂects microstructures of materials, it can be used for characterizing microscopic material properties relating to chemical reactions and mechanical processes.

Wavelength

Wavelength λ is the distance over which one spatial cycle of the wave completes and the following expression can be given,

where v is the ultrasonic velocity and f is the frequency. Wavelength is a useful parameter in ultrasonic sensing and evaluations. In ultrasonic detection of a small object, the smallest size that can clearly be detected must be larger than half a wavelength at the operating frequency. If the critical size of an object to be detected is known, such prior information on size is helpful for selecting an appropriate frequency for measurements.

Reﬂection and Transmission

When an ultrasonic wave perpendicularly impinges on an interface between two
media as shown in Fig. 2, a part of the wave is reﬂected back to the medium 1 and the remainder is transmitted to the medium 2.

The ratio of the amplitude of the reﬂected wave A_R to that of the incident wave A_I is called reﬂection coeﬃcient R, and the ratio of the amplitude of the transmitted wave A_T to that of the A_I is called transmission coeﬃcient T. Considering a balance of stresses and a continuity of velocities on both sides of the interface, the reﬂection and transmission coeﬃcients, R and T can be given as follows:

where subscripts 1 and 2 refer to the medium 1 and 2, respectively, and z is the acoustic impedance deﬁned as (1). It can be seen from these equations that the maximum transmission of ultrasonic wave occurs when the impedances of the two media are identical, and most of ultrasonic wave is reﬂected when the two media have very diﬀerent impedances. The reﬂection and transmission at interface play an important role in designing ultrasonic sensing systems and understanding experimental results with the ultrasonic systems.

Refraction and Mode Conversion

When an ultrasonic wave obliquely impinges on an interface between two media as shown in Fig. 3, several things happen depending on the incident angle of the wave as well as the material properties of the two media. One of important things is refraction in which a transmitted wave has a diﬀerent angle from the incident. The refraction is basically caused by the velocity diﬀerence on either side of the interface. The refraction angle can be calculated from Snell’s law if the velocities of the two media and the incidence angle are known.

Another important phenomenon is mode conversion that is a generation of one type of wave from another type in refraction as shown in Fig. 3. For example, a longitudinal wave incident on an interface between liquid and solid is transmitted partially as a refracted longitudinal wave and partially as a mode converted shear wave in the solid. Mode conversion can also take place on reﬂection if the liquid shown in Fig. 3 is a solid. It is noted that any types of waves can be converted to another type, e.g. from a shear wave to a longitudinal wave, and from a longitudinal wave to a surface wave. The angles of reﬂection and/or refraction by mode conversion can be calculated fromSnell’s law.

Figure 4 shows a simulation result for refraction and mode conversion, calculated by a ﬁnite diﬀerence method. We can see that an incident plane wave (longitudinal wave) of 10^◦ in water is refracted at the refraction angle of 43^◦ in steel and simultaneously converted to shear wave at refraction angle of 22^◦.