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In digital modes, A/D and D/A conversion is not necessary, but DSP can still be used to clean up the signal This reduces the number of errors It is in the digital part of the DSP circuit that the signal enhancement takes place Digital signals have a finite number of discrete, well-defined states It is easier to process a signal of this kind than to process an analog signal, which has a theoretically infinite

This appendix summarizes the notation and constants used throughout this book It is provided for the convenience of the reader as a reference



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The principal of signal mixing 511 number of possible states The DSP circuit gets rid of confusion between digital states The result is an output that is essentially free from interference Digital signal processors are available from several commercial sources They can be installed in existing communications receivers The benefits of DSP are improved signal-to-noise ratio, superior intelligibility, and enhanced fidelity or image clarity In addition, DSP can make a CW, AM, or SSB receiver less susceptible to interference from atmospheric noise and ignition noise This is because a digital signal is as different from noise as a watermelon is from an apple





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Table A1 summarizes the notational conventions that are used throughout this book A non-bold face symbol denotes a scalar quantity A bold face symbol denotes either a vector (typically lower case) or a matrix (typically upper case) In many parts of this book, it is important to make the distinction between a true value, a calculated or estimated value, or a measured value As shown in Table A1, the true value has no additional mark; the calculated value has a hat on it; and, the measured value has a tilde above it Further, the error between the true value and the estimated value can be de ned in two di erent ways In this book, the error is de ned as the true value minus the estimated value The error quantity is indicated with a , for example x = x x x x x x x x Rb a xa non-bold face variables denote scalars boldface denotes vector or matrix quantities denotes the true value of x denotes the calculated value of x denotes the measured value of x denotes the error x x denotes the transformation matrix from reference frames a to b denotes vector x represented with respect to frame a Table A1: Notational conventions 455

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A mixer is a circuit that combines two signals having different frequencies, producing a signal whose frequency is either the sum or the difference of the input frequencies One of the signals is usually an unmodulated carrier, so that the mixer has the effect of converting a modulated signal at one frequency to a modulated signal at some other frequency A mixer has two inputs and one output

2 introduces several di erent reference frames Vector quantities are transformed between these di erent frames using rotational transformations which can be represented as matrices The notation Rb denotes a the transformation matrix from reference frame a to reference frame b When a vector is being coordinatized in frame a, the notation xa is used All of the symbols representing the di erent reference frames are listed in Table A2 As an example, using the notation de ned in the Tables A1 and A2, the actual rotational matrix to transform a vector from body coordinates to tangent plane coordinates would be denoted Rt The calculate b rotational transformation for a vector from body coordinates to tangent plane coordinates would be denoted Rt b

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