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Let f ( z ) and g( z ) be two analytic functions on some domain D Then The sum and difference f g is also analytic in D The product f ( z ) g( z ) is analytic in D If g( z ) does not vanish at any point in D, then the quotient f ( z ) /g( z ) is analytic in D The composition of two analytic functions g[ f ( z )] or f [ g( z )] is analytic in D EXAMPLE 311 2 2 Determine whether or not the function f ( z ) = ( z + 1) /[( z + 2)( z + 3)] is analytic SOLUTION Since z 2 + 1 and ( z + 2)( z 2 + 3) are both analytic (note there is no z dependence), and the quotient of two analytic functions is analytic, we conclude that f (z) is analytic However, this is not true at any singular points of the function, which are points for which the denominator vanishes The singular points in this case are z = 2 i 3

Creating a Movie in Sonic DVDit!

The Window field is 2 octets in length and provides TCP with the capacity to control the flow of data (flow control) between source and destination This field is used to indicate the maximum number of blocks of data the receiving device can accept A large value can significantly improve TCP performance, because the originator is then permitted to transmit a number of blocks without having to wait for an acknowledgment while permitting the receiver to acknowledge the receipt of multiple blocks with one acknowledgment Because TCP is a full-duplex transmission protocol, both ends of a communications session can insert values in the Window field to control the flow of data By reducing the value of the Window field, one end informs the other end to transmit less data Thus, the use of the Window field provides a bi-directional flow control capability

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So, we say that f (z) is analytic throughout the complex plane except at these points, which are the singularities of the function An important theorem which is a consequence of the Cauchy-Riemann equations tells us if a function is constant in a domain D THEOREM 33 If f ( z ) = 0 everywhere in a domain D, then f (z) must be constant in D

FIGURE 13-8

An important class of functions known as harmonic functions play an important role in many areas of applied mathematics, physics, and engineering We say that a function u( x , y) is a harmonic function if it satis es Laplace s equation in some domain of the x-y plane: 2u 2u + =0 x 2 y 2 (329)

The Checksum field is 2 octets in length and is included in the header as a mechanism for TCP to provide an error detection and correction capability Instead of actually computing a checksum over the entire TCP header, the field is primarily concerned with ensuring that key fields are validated To do so, the checksum calculation occurs over what is referred to as a 12-octet pseudo header This pseudo header includes the 32-bit source and destination address fields in the IP header, the 8-bit Protocol field, and a length field that denotes the length of the TCP header and data transported within the TCP segment Thus, the checksum can be used to ensure that data arrived at its correct destination and that the receiver has no doubt about the address of the originator nor the length of the header and application data transported by TCP

shown in Figure 13-6 (the dialog box is sitting near the right side of the Sonic DVDit! window in the area where the palette window would normally appear) To use the Color Adjustment dialog box to adjust the colors, follow these steps:

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