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Junction- and metal oxide-field effect transistors are introduced and their operation is explained. Governing equations are presented. DC and switching applications are given. The Universal DC bias circuit is used to provide DC biasing for AC amplification circuits. The AC equivalents for the field-effect transistor are developed and then used to derive the properties of the common-source, common-drain, and common-gate amplifiers.
In this chapter, we rebuild the theory of linear cryptanalysis one last time. One of the reasons for doing this was already mentioned in Chapter 9: there are various combinatorial properties that might be useful, but for which there are no analytic methods. However, before attempting to address this issue, we must take a step back and try to improve our understanding of linear cryptanalysis.
Characteristics of the turbulent/non-turbulent interface (TNTI) and entrainment in separated and reattaching flows induced by an oscillating fence are investigated using time-resolved particle image velocimetry. Disturbed flows are classified into subcritical, transitional, critical and supercritical cases based on the ratio of the oscillation frequency to the natural vortex shedding frequency. In the recirculation zone, distinct vortices across different cases lead to significant variations in TNTI characteristics. In the subcritical case, the TNTI evolution resembles that in the stationary fence case but with intensified height fluctuations due to the undulation of separated shear layer. For other cases, the mean TNTI height increases with the oscillation frequency, while height fluctuation diminishes. The TNTI thickness varies with nearby vortices, scaling with the Taylor microscale. After the reattachment, TNTI height distributions converge into two groups: subcritical and transitional cases exhibit larger fluctuations and positively skewed probability density functions (PDFs), while critical and supercritical cases show smaller fluctuations and basically symmetric PDFs. The TNTI thickness becomes consistent across various cases, matching the adjacent small-scale vortex size. Besides, the nibbling mechanism of entrainment aligns well with the flow development. The minimum mean entrainment velocity coincides with the strongest prograde vortex while the maximum occurs at $x\approx 1.2x_{{r}}$ (where $x$ denotes the streamwise coordinate and $x_{{r}}$ is the mean reattachment position) in all cases. Engulfment is enhanced near the reattachment location by oscillations in the transitional and critical cases, but is suppressed in the supercritical cases due to the weakness of vortex structures at higher oscillation frequencies.
The fundamentals and importance of different drug delivery systems – such as diffusion-controlled drug delivery systems, water penetration-controlled drug delivery systems, chemcially controlled drug delivery systems, responsive drug delivery systems, and particulate systems – are discussed in this chapter.
We examine how ambient temperature $T$ (23–90 $^\circ \mathrm{C}$) alters the dynamics of spark-induced cavitation bubbles across a range of discharge energies. As $T$ rises, the collapse of an isolated spherical bubble weakens monotonically, as quantified by the Rayleigh collapse factor, minimum volume and maximum collapse velocity. When the bubble is generated near a rigid wall, the same thermal attenuation is reflected in reduced jet speed and diminished migration. Most notably, at $T \gtrsim 70\,^\circ \text{C}$, we observe a previously unreported phenomenon: secondary cavitation nuclei appear adjacent to the primary bubble interface where the local pressure falls below the Blake threshold. The pressure reduction is produced by the over-expansion of the primary bubble itself, not by rarefaction waves as suggested in earlier work. Coalescence between these secondary nuclei and the parent bubble seeds pronounced surface wrinkles that intensify Rayleigh–Taylor instability and promote fission, providing an additional route for collapse strength attenuation. These findings clarify the inception mechanism of high-temperature cavitation and offer physical insight into erosion mitigation in heated liquids.
Basic polymeric chemistry discussed in this chapter includes polymerization processes as well as understanding that the molecular weight of polymers is determined using different ways of calculating averages. Factors influencing polymeric properties, such as chemical elements, structure, and their physical states are also discussed. Polymers most often used as biomaterials are similar to those widely used in everyday life, and this chapter includes various types of non-degradable and degradable polymers that have been explored for a variety of applications in biomedicine.
In Chapter1, it was explained how linear approximations can be used to set up key-recovery attacks using Matsui’s Algorithm 1 or 2. This chapter takes a closer look at Algorithm 2 and its improvements. The most important improvement, and the main topic of this chapter, is the “fast Fourier transformation method.”
This chapter provides the definition of a general ceramic as well as the classification and properties of various ceramics. Ceramics discussed include biodegradable, surface reactive, and nano-sized ceramics used in biomedical applications.
Different natural polymers that have applications in medicine are discussed in this chapter. Classified as protein-based or polysaccharide-based, these natural materials perform diverse functions in their natural environments such as intracellular communications, providing structure, storage, and acting as catalysts. In addition to natural polymers, other natural materials such as corals are also discussed.
Chapter 11 reconstructs the theory of linear cryptanalysis from a more general point of view. To do this, we need to cover some mathematical ground. We first discuss linear algebra over the field of complex numbers, and then turn to the Fourier analysis of functions on a finite Abelian group. Both of these topics play a central role in Chapter 11.
Determining the effectiveness of linear cryptanalysis is an application of statistical theory. In this chapter, we review some basic concepts from statistics and discuss how they are used to estimate the cost of linear attacks, and Matsui’s second algorithm in particular.
This chapter provides an array of different characterization techniques that are used to determine the surface and bulk properties of biomaterials. Principles underlying the various instruments that are typically used for characterization of biomaterials and their limitations are presented.