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One of the most flexible aspects of editing images in Photoshop Elements is the ability to combine images through the use of layers Of course, if you re using Elements for simple tasks cropping and resizing images, removing a few specks of dust, or printing to your color printer you can manage without adding layers to images But if you want to do more sophisticated edits add color to images, apply special effects, or add your nephew s head to a dog s body a basic understanding of layers is vital In fact, layers offer tremendous flexibility when used in conjunction with Elements image editing tools and commands This flexibility, coupled with the complex effects they facilitate, will let you combine images in ways you never imagined You got a sneak peek at layers in previous chapters, but there s more to understand Imagine a composite image made up of three pieces of clear plastic, uniform in size, stacked one on top of the other Imagine that each piece of plastic (layer) contains one part of that composition For example, the bottom layer is a background covered from edge to edge with beautiful blue sky and a grassy pasture The middle layer depicts a lonesome cow And the third (top) layer contains text When combined, the composite image is of a talking cow enjoying a beautiful day in a grassy meadow That s a basic understanding of layers and how they work You ll learn in this chapter how easy it is to make changes with layers For instance, if you re fickle and decide a chicken should replace the cow in that field of greens, layers make changing it painless Simply replace the cow layer with a new one that contains a chicken Replace the blue sky with

A filter is used to selectively pass or attenuate a particular band of frequencies, and can be constructed of LC, RC, LCR, LR, or distributed components, and can be either active or passive in nature Active filters will contain some sort of amplifier combined with any of the above lumped passive components, while passive filters will simply employ lumped or distributed components, with ceramic and crystal filters found in many passband and stopband applications Any of these will dramatically improve a filter s shape factor (steepness of its skirts), as well as provide a variety of bandwidths all the way from ultranarrowband to wideband Surface acoustic wave (SAW) passive filters are also becoming more common, and are available with superb shape factors from narrowband to ultrawideband The RF spectrum contains quite a broad range of frequencies Obviously, a method had to be found that would allow us to segregate a small chunk of this spectrum for transmission and reception, without interfering with other communications channels This can be done with the use of untuned and tuned filters The basic passive untuned LC filter can function as a low-pass or high-pass filter because of the inductor s ability to increase its reactance, and a capacitor s ability to decrease its reactance, as the frequency is increased This makes the untuned LC filter frequency-selective To act as a low-pass filter and attenuate higher frequencies (Fig 61), an inductor will be arranged in series (blocking the high frequencies), while a capacitor is located in shunt (shorting out the higher frequencies) A high-pass filter, which attenuates the lower frequencies (Fig 62), has a capacitor that is in series (blocking the low frequencies), and a shunt inductor (shorting out the lower frequencies) These primitive filters may be cascaded to increase the sharpness of their skirts, as shown in Fig 63 A low-pass filter can be as large, or larger, than the 8-pole structure shown Constant K refers to a filter that not only rejects or passes specific frequencies, but will also match impedances between the generator and its load.

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Downloaded from Digital Engineering Library @ McGraw-Hill (wwwdigitalengineeringlibrarycom) Copyright 2004 The McGraw-Hill Companies All rights reserved Any use is subject to the Terms of Use as given at the website

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throughout its entire operational passband Two such filters are the T type (Fig 64) and pi type (Fig 65) low-pass filters The m derived is another filter that displays a superior cutoff response, while maintaining a constant impedance across most of its passband A bandpass filter will permit only a certain range of frequencies to pass unattenuated between two points, while a bandstop, notch, or band-reject filter will severely attenuate a chosen set of frequencies between two points Unlike the above low-pass and bandpass filters, these are almost always of the resonant, or tuned, form However, by combining both a nonresonant low-pass with a nonresonant high-pass filter, a bandpass attribute can be achieved Tuned filters work on the principle of resonance Since an inductor s reactance will increase with frequency, while a capacitor s reactance will decrease and considering that these are opposing qualities a specific frequency in which XL XC will soon be reached At this point their opposite reactances will cancel This will cause, when a capacitor and inductor are in series, the RF current through the circuit to be maximum and the impedance to be at a minimum Thus, the current will be able to reach very high levels, with the only impediment to this current being the small AC and DC resistance of the coil In fact, this resistance becomes very important in filter design, since the unloaded (component) Q of a coil being XL/re , or the coil s reactance divided by its resistance severely impacts the filter s insertion loss, the shape of its passband, and the return loss This unloaded Q is influenced by the skin effect, the wire type, wire size, and losses within the coil forms A very simple example of a basic series bandpass is shown in Fig 66, while a bandstop is seen in Fig 67.

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