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Here, we have assumed that u( x , y) has continuous rst and second partial derivatives with respect to both x and y An important application of harmonic functions in physics and engineering is in the area of electrostatics, for example Harmonic functions also nd application in the study of temperature and uid ow It turns out that the Cauchy-Riemann equations can help us nd harmonic functions, as the next theorem illustrates THEOREM 34 Suppose that f ( z ) = u( x , y) + iv ( x , y) is an analytic function in a domain D If follows that u( x , y) and v ( x , y) are harmonic functions PROOF The proof is actually easy Since f (z) is analytic, then the Cauchy-Riemann equations are satis ed: u v = x y and v u = x y

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Taking the derivative of the second Cauchy-Riemann equation with respect to y gives 2u 2 v = y x y 2 Since partial derivatives commute (that is, their order does not matter) it is the case that 2 v 2 v = x y y x From which it follows that 2u 2u = 2 x 2 y 2u 2u + =0 x 2 y 2

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The last two fields in the TCP header are the Options and Padding fields, which actually represent an Options field with when necessary a variable number of zeros added as pads to ensure that the header ends on a 32-bit boundary The Options field is variable in length and is added as an even multiple of octets This field specifies options required by the TCP protocol operating on a host, such as the protocol's segment size support, which indicates to the receiver the amount of data the originator is willing to accept Table 4 2 lists the presently defined TCP option numbers In examining the entries in Table 4 2, note that an option value of two indicates that a Maximum Segment Size field follows as the option field Also note that this field is 4 octets in length Concerning options zero and one, they are exactly 1 octet in length All other options have a 1 octet value field, followed by a length field that transports the option Now that we have an appreciation for the TCP header, let's turn our attention to the second transport layer protocol supported by the TCP/IP protocol suite: the UDP Table 4 2: TCP option numbers

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So we ve shown that if a function is analytic, then the real part u( x , y) satis es Laplace s equation A similar procedure can be used to show that the imaginary part v ( x , y) is harmonic as well

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Suppose that u and v are two harmonic functions in a domain D If their rst-order partial derivatives satisfy the Cauchy-Riemann equations, then we say that v is the harmonic conjugate of u THEOREM 35 A function f ( z ) = u( x , y) + iv ( x , y) is analytic if and only if v ( x , y) is the harmonic conjugate of u( x , y) EXAMPLE 312 Is u( x , y) = e y sin x a harmonic function If so write down an analytic function f ( z ) such that u is its real part SOLUTION We compute the partial derivatives of u We nd u = e y cos x x u = e y sin x y 2u = e y sin x x 2 2u 2 = e y sin x y

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It s clear that the function is harmonic since 2u 2u = e y sin x + e y sin x = 0 + x 2 y 2 Using the Cauchy-Riemann equations, we have u v = e y cos x = x y u v = e y sin x = y x So it must be the case that v ( x , y) = e y cos x The analytic function we seek is therefore f ( z ) = u( x , y) + iv ( x , y) = e y sin x ie y cos x

FIGURE 13-9

The re ection principle allows us to determine when the following condition is satis ed: f (z) = f (z ) (330)

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