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\input{tcilatex}

\begin{document}


\section{\protect\vspace{1pt}Ma 681}

\vspace{1pt}

\section{Lecture 13}

\vspace{1pt}Recall:

\vspace{1pt}Theorem: Residue Theorem \ Let $\gamma $ be a positively
oriented closed path, and let $f$ be differentiable on $\gamma $ and at all
points interior to $\gamma $ except at $z_{1},z_{2},\ldots ,z_{n},$ which
are isolated singularities of $f.$ Then

\vspace{1pt}

\begin{center}
$\doint_{\gamma }f\left( z\right) dz=2\pi i\dsum_{j=1}^{n}$Res$\left(
f,z_{j}\right) .$

\vspace{1pt}
\end{center}

Theorem: Residue At A Pole Of Order $m.$ \ Let $f$ have a pole of order $m$
at $a.$ Then

\vspace{1pt}

\begin{center}
Res$\left( f,a\right) =\dfrac{1}{\left( m-1\right) !}\lim_{z\rightarrow a}%
\dfrac{d^{m-1}}{dz^{m-1}}\left( \left( z-a\right) ^{m}f\left( z\right)
\right) .$

\vspace{1pt}
\end{center}

Note: For $m=1$ $\left( m-1\right) !=1$ and the zeroth derivative is just
the function itself.

\vspace{1pt}

Proof: Since $f$ has a pole or order $m$ at $a,$ the Laurent expansion of $f$
in some annulus about $a$ is

\vspace{1pt}

\begin{center}
$f\left( z\right) =\dfrac{c_{-m}}{\left( z-a\right) ^{m}}+\dfrac{c_{-m+1}}{%
\left( z-a\right) ^{m-1}}+\cdots +\dfrac{c_{-1}}{\left( z-a\right) }%
+\dsum_{n=0}^{\infty }c_{n}\left( z-a\right) ^{n}$

\vspace{1pt}
\end{center}

Thus

$\left( z-a\right) ^{m}f\left( z\right) =c_{-m}+c_{-m+1}\left( z-a\right) $ $%
+\cdots +c_{-1}\left( z-a\right) ^{m-1}+\dsum_{n=0}^{\infty }c_{n}\left(
z-a\right) ^{n+m}$

\vspace{1pt}

Differentiating $m$ times we get

\vspace{1pt}

\begin{center}
$\dfrac{d^{m-1}}{dz^{m-1}}\left( \left( z-a\right) ^{m}f\left( z\right)
\right) =\left( m-1\right) \left( m-2\right) \cdots 1\cdot c_{-1}+m\left(
m-1\right) \cdots 2\cdot 1\cdot c_{0}\left( z-a\right) +\cdots $

\vspace{1pt}
\end{center}

Thus $\qquad \lim_{z\rightarrow a}\dfrac{d^{m-1}}{dz^{m-1}}\left( \left(
z-a\right) ^{m}f\left( z\right) \right) =\left( m-1\right) !c_{-1}=\left(
m-1\right) !$Res$\left( f,a\right) $

\vspace{1pt}

Corollary: Let $f\left( z\right) =g\left( z\right) /h\left( z\right) $ where 
$g$ is continuous at $a$ and $g\left( a\right) \neq 0.$ Suppose $h$ is
differentiable at $a$ and has a simple zero there. Then $f$ has a simple
pole at $a$ and

\vspace{1pt}

\begin{center}
\vspace{1pt}Res$\left( f,a\right) =\dfrac{g\left( a\right) }{h^{\prime
}\left( a\right) }$

\vspace{1pt}
\end{center}

Proof: \ Since $f$ has a simple pole at $a$ then

\vspace{1pt}

\begin{center}
Res$\left( f,a\right) =\lim_{z\rightarrow a}\left( z-a\right) \dfrac{g\left(
z\right) }{h\left( z\right) }=\lim_{z\rightarrow a}\dfrac{g\left( z\right) }{%
\left( h\left( z\right) -h\left( a\right) \right) /\left( z-a\right) }=%
\dfrac{g\left( a\right) }{h^{\prime }\left( a\right) }.$
\end{center}

Example: Find the residues of $f\left( z\right) =\dfrac{z^{2}-2z}{\left(
z+1\right) ^{2}\left( z^{2}+4\right) }.$

This function has a double pole at $z=-1$ and simple poles at $z=\pm 2i.$

The residue at $z=-1$ is

$\vspace{1pt}$

\begin{center}
$\lim_{z\rightarrow -1}\dfrac{1}{1!}\dfrac{d}{dz}\left[ \left( z+1\right)
^{2}\dfrac{z^{2}-2z}{\left( z+1\right) ^{2}\left( z^{2}+4\right) }\right] $

$\vspace{1pt}$

$\qquad =\lim_{z\rightarrow -1}\left[ \dfrac{\left( z^{2}+4\right) \left(
2z-2\right) -\left( z^{2}-2z\right) \left( 2z\right) }{\left( z^{2}+4\right)
^{2}}\right] =-\dfrac{14}{25}$

\vspace{1pt}
\end{center}

The residue at $z=2i$ is

\vspace{1pt}

\begin{center}
$\lim_{z\rightarrow 2i}\left[ \left( z-2i\right) \dfrac{z^{2}-2z}{\left(
z+1\right) ^{2}\left( z-2i\right) \left( z+2i\right) }\right] =\dfrac{-4-4i}{%
\left( 2i+1\right) ^{2}\left( 4i\right) }=\dfrac{7+i}{25}$

\vspace{1pt}
\end{center}

Similarly, the residue at $z=-2i$ is $\frac{7-i}{25}.$

\vspace{1pt}

Example: Evaluate $\dfrac{1}{2\pi i}\doint_{C}\dfrac{e^{zt}}{z^{2}\left(
z^{2}+2z+2\right) }dz.$

The integrand has a double pole at $z=0$ and simple poles at $z=-1\pm i.$ By
straightforward calculations one can show that for $f\left( z\right) =\dfrac{%
e^{zt}}{z^{2}\left( z^{2}+2z+2\right) }$

\vspace{1pt}

Res$\left( f,0\right) =\dfrac{t-1}{2}\qquad $Res$\left( f,-1+i\right) =%
\dfrac{e^{\left( -1+i\right) t}}{2\left( -1+i\right) ^{3}}\qquad $Res$\left(
f,-1-i\right) =\dfrac{e^{\left( -1-i\right) t}}{2\left( -1-i\right) ^{3}}$

\vspace{1pt}

Thus \qquad $\dfrac{1}{2\pi i}\doint_{C}\dfrac{e^{zt}}{z^{2}\left(
z^{2}+2z+2\right) }dz=\dfrac{1}{2\pi i}\left( 2\pi i\right) \times \left( 
\text{sum of the residues}\right) $

\vspace{1pt}

\qquad \qquad \qquad $\ \ =\left[ \dfrac{t-1}{2}+\dfrac{e^{\left(
-1+i\right) t}}{2\left( -1+i\right) ^{3}}+\dfrac{e^{\left( -1-i\right) t}}{%
2\left( -1-i\right) ^{3}}\right] =\left[ \dfrac{t-1}{2}+\dfrac{1}{4}%
e^{-t}\left( \sin t+\cos t\right) \right] $

\vspace{1pt}

\subsection{Some Applications of the Residue Theorem}

Theorem: The Argument Principle \ \ Let $f$ be differentiable on a closed
path $\Gamma $ and at all points of its interior $G,$ except at possibly a
finite number of poles in $G.$ Let $Z$ be the number of zeroes of $f$ in $G$
and $P$ the number of poles of $f$ in $G,$ with each zero and pole counted $%
m $ times if its multiplicity is $m.$ Then

\vspace{1pt}

\begin{center}
$\dfrac{1}{2\pi i}\doint_{\Gamma }\dfrac{f^{\prime }\left( z\right) }{%
f\left( z\right) }dz=Z-P$

\vspace{1pt}
\end{center}

Proof: \ Note that the only singularities of $f^{\prime }/f$ that can occur
in $G$ must be at a zero of $f$ or a pole of $f.$

\vspace{1pt}

Suppose that $f$ has a zero of order $k$ at $z_{0}$ in $G.$ Then

\vspace{1pt}

\begin{center}
$f\left( z_{0}\right) =f^{\prime }\left( z_{0}\right) =\cdots =f^{\left(
k-1\right) }\left( z_{0}\right) =0$

\vspace{1pt}
\end{center}

whereas $f^{(k)}\left( z_{0}\right) \neq 0.$ Hence in some open disk about $%
z_{0}$ the Taylor expansion of $f$ about $z_{0}$ is

\vspace{1pt}

\begin{center}
$f\left( z\right) =\dsum_{n=k}^{\infty }c_{n}\left( z-z_{0}\right)
^{n}=\dsum_{n=0}^{\infty }c_{n+k}\left( z-z_{0}\right) ^{n+k}$

$\vspace{1pt}$

$=\left( z-z_{0}\right) ^{k}\dsum_{n=0}^{\infty }c_{n+k}\left(
z-z_{0}\right) ^{n}=\left( z-z_{0}\right) ^{k}g\left( z\right) $

\vspace{1pt}
\end{center}

where $g\left( z_{0}\right) \neq 0$ and $g\left( z\right) $ is
differentiable at $z_{0}.$ Hence

\vspace{1pt}

\begin{center}
$\dfrac{f^{\prime }\left( z\right) }{f\left( z\right) }=\dfrac{k\left(
z-z_{0}\right) ^{k-1}g\left( z\right) +\left( z-z_{0}\right) ^{k}g^{\prime
}\left( z\right) }{\left( z-z_{0}\right) ^{k}g\left( z\right) }=\dfrac{k}{%
\left( z-z_{0}\right) }+\dfrac{g^{\prime }\left( z\right) }{g\left( z\right) 
}.$

\vspace{1pt}
\end{center}

Since $g^{\prime }\left( z\right) /g\left( z\right) $ is differentiable at $%
z_{0}$ it is clear from the last expression above that $f^{\prime }\left(
z\right) /f\left( z\right) $ has a simple pole at $z_{0}$ and

\vspace{1pt}

\begin{center}
Res$\left( \dfrac{f^{\prime }\left( z\right) }{f\left( z\right) }%
,z_{0}\right) =k.$

\vspace{1pt}
\end{center}

Now suppose that $f$ has a pole of order $m$ at $z_{1}$ in $G.$ Then the
Laurent expansion of $f$ in some annulus about $z_{1}$ is

\vspace{1pt}

\begin{center}
$f\left( z\right) =\dsum_{n=-m}^{\infty }c_{n}\left( z-z_{1}\right) ^{n}$

\vspace{1pt}
\end{center}

Thus \ $\left( z-z_{1}\right) ^{m}f\left( z\right) =\dsum_{n=-m}^{\infty
}c_{n}\left( z-z_{1}\right) ^{n+m}=\dsum_{n=0}^{\infty }c_{n-m}\left(
z-z_{1}\right) ^{n}=h\left( z\right) $

\vspace{1pt}

Now $h$ is differentiable at $z_{1}$ and $h\left( z_{1}\right) =c_{-m}\neq
0. $ Hence $f\left( z\right) =\left( z-z_{1}\right) ^{-m}h\left( z\right) ,$
so that in some annulus about $z_{1}$

\vspace{1pt}

\begin{center}
$\dfrac{f^{\prime }\left( z\right) }{f\left( z\right) }=\dfrac{-m\left(
z-z_{1}\right) ^{-m-1}h\left( z\right) +\left( z-z_{1}\right) ^{-m}h^{\prime
}\left( z\right) }{\left( z-z_{1}\right) ^{-m}h\left( z\right) }=\dfrac{-m}{%
\left( z-z_{1}\right) }+\dfrac{h^{\prime }\left( z\right) }{h\left( z\right) 
}$

\vspace{1pt}

\vspace{1pt}
\end{center}

Since $h^{\prime }\left( z\right) /h\left( z\right) $ is differentiable at $%
z_{1}$ we see that $f^{\prime }\left( z\right) /f\left( z\right) $ has a
simple pole at $z_{1}$ and

\begin{center}
\vspace{1pt}Res$\left( \dfrac{f^{\prime }\left( z\right) }{f\left( z\right) }%
,z_{1}\right) =-m$

$\vspace{1pt}$
\end{center}

Thus the sum of the residues of $f^{\prime }\left( z\right) /f\left(
z\right) $ at its singularities in $G$ counts each zero of $f$ in $G$
according to its multiplicity, and the negative of each pole according to
its multiplicity$.$

\vspace{1pt}

The Argument Principle is key to the establishment of Rouch\'{e}'s Theorem.

\vspace{1pt}

Theorem: Rouch\'{e} \ If $f$ and $g$ are analytic inside and on a simple
closed curve $\Gamma $ and if

\vspace{1pt}

\begin{center}
$\left| f\left( z\right) \right| >\left| g\left( z\right) \right| \qquad
\qquad \forall $ \ $z$ \ on $\Gamma ,$

\vspace{1pt}
\end{center}

then $f$ and $f+g$ have the same number of zeros inside $\Gamma $ $,$ with
the understanding that each zero is counted $n$ times if its multiplicity is 
$n.$

\vspace{1pt}

Proof: Let $F\left( z\right) =g(z)/f\left( z\right) $ so that $g=fF.$ Let $%
N_{1}$ and $N_{2}$ be the number of zeros inside $\Gamma $ of $f+g$ and $f$
respectively. Since $f$ and $g$ have no poles inside $\Gamma ,$ the Argument
Principle says that

\vspace{1pt}

\begin{center}
$N_{1}=\dfrac{1}{2\pi i}\doint_{\Gamma }\dfrac{f^{\prime }+g^{\prime }}{f+g}%
dz\qquad $and $N_{2}=\dfrac{1}{2\pi i}\doint_{\Gamma }\dfrac{f^{\prime }}{f}%
dz.$

\vspace{1pt}
\end{center}

Thus $\qquad N_{1}-N_{2}=\dfrac{1}{2\pi i}\doint_{\Gamma }\dfrac{f^{\prime
}+f^{\prime }F+fF^{\prime }}{f+fF}dz-\dfrac{1}{2\pi i}\doint_{\Gamma }\dfrac{%
f^{\prime }}{f}dz$

\vspace{1pt}

\qquad \qquad \qquad \qquad \qquad $=\dfrac{1}{2\pi i}\doint_{\Gamma }\dfrac{%
f^{\prime }\left( 1+F\right) +fF^{\prime }}{f\left( 1+F\right) }dz-\dfrac{1}{%
2\pi i}\doint_{\Gamma }\dfrac{f^{\prime }}{f}dz$

\vspace{1pt}

\qquad \qquad \qquad \qquad \qquad $=\dfrac{1}{2\pi i}\doint_{\Gamma }\left[ 
\dfrac{f^{\prime }}{f}+\dfrac{F^{\prime }}{1+F}\right] dz-\dfrac{1}{2\pi i}%
\doint_{\Gamma }\dfrac{f^{\prime }}{f}dz$

\vspace{1pt}

\qquad \qquad \qquad \qquad \qquad $=\dfrac{1}{2\pi i}\doint_{\Gamma }\dfrac{%
F^{\prime }}{1+F}dz$

\vspace{1pt}

However, $1+F\neq 0,$ because $F=-1$ implies that $\left| F\right| =1$ or $%
\left| f\left( z\right) \right| =\left| g\left( z\right) \right| ,$ which is
contrary to assumption. Hence $F^{\prime }/\left( 1+F\right) $ is analytic
inside and on $\Gamma $. By the Cauchy integral theorem this means that the
last integral on the right is $0$ and therefore $N_{1}=N_{2}.$

\vspace{1pt}

Example: How many zeros does the function

\vspace{1pt}

\begin{center}
$z^{8}-4z^{5}+z^{2}-1$

\vspace{1pt}
\end{center}

have inside the unit circle $\left| z\right| =1?$

\vspace{1pt}

Let $f(z)=-4z^{5}$ and $g\left( z\right) =z^{8}+z^{2}-1.$ Then we may write
the given polynomial as $f+g.$ Also on $\left| z\right| =1$ we have that $%
\left| f\left( z\right) \right| =\left| 4z^{5}\right| =4$ and $\left|
g\left( z\right) \right| =\left| z^{8}+z^{2}-1\right| \leq \left|
z^{8}\right| +\left| z^{2}\right| +1=3.$ Thus $\left| f\right| >\left|
g\right| $ on $\left| z\right| =1.$ By Rouch\'{e}'s theorem the given
polynomial has the same number of zeros as $f\left( z\right) =-4z^{5}.$ But
it is clear that $f(z)$ has a zero of order $5$ at the origin and this is
the only zero of $f$ inside $\left| z\right| =1.$ Hence the given polynomial
has $5$ zeros inside the unit circle.

\vspace{1pt}

Rouch\'{e}'s theorem leads to an elegant proof of the fundamental theorem of
algebra.

\vspace{1pt}

Theorem: Fundamental theorem of algebra Every polynomial of degree $n\geq 1$
has exactly $n$ zeros.

\vspace{1pt}

Proof: Let $P\left( z\right) =a_{0}+a_{1}z+a_{2}z^{2}+\cdots +a_{n}z^{n},$
where $a_{n}\neq 0.$ Let $f\left( z\right) =a_{n}z^{n}$ and $g\left(
z\right) =a_{0}+a_{1}z+\cdots +a_{n-1}z^{n-1}.$ Let $C$ be a circle centered
at the origin of radius $r>1.$ On $C$ we have

\vspace{1pt}

\begin{center}
$\left| \dfrac{g(z)}{f\left( z\right) }\right| =\left| \dfrac{%
a_{0}+a_{1}z+a_{2}z^{2}+\cdots +a_{n-1}z^{n-1}}{a_{n}z^{n}}\right| \leq 
\dfrac{\left| a_{0}\right| +\left| a_{1}\right| r+\left| a_{2}\right|
r^{2}\cdots +\left| a_{n-1}\right| r^{n-1}}{\left| a_{n}\right| r^{n}}$

\vspace{1pt}

$\leq \dfrac{\left| a_{0}\right| r^{n-1}+\left| a_{1}\right| r^{n-1}+\left|
a_{2}\right| r^{n-1}+\cdots +\left| a_{n-1}\right| r^{n-1}}{\left|
a_{n}\right| r^{n}}$

\vspace{1pt}

$=\dfrac{\left| a_{0}\right| +\left| a_{1}\right| +\left| a_{2}\right|
+\cdots +\left| a_{n-1}\right| }{\left| a_{n}\right| r}$

\vspace{1pt}
\end{center}

By choosing $r$ large enough we can make $\left| \frac{f}{g}\right| <1,$
that is, $\left| f\left( z\right) \right| >\left| g\left( z\right) \right| .$
The given polynomial $P\left( z\right) =f\left( z\right) +g\left( z\right) $
so by Rouch\'{e}'s Theorem $P\left( z\right) $ has the same number of zeros
as $f\left( z\right) =a_{n}z^{n}.$ But $a_{n}z^{n}$ has $n$ zeros that are
all located at $z=0.$

\vspace{1pt}

\subsection{Summation or Real Series}

Let $P\left( z\right) $ be a polynomial of degree at least $2$ with real
coefficients and no integer zeros (although it may possess other real
zeros). Let $z_{1},\ldots ,z_{n}$ be the zeros (real or complex) of $P\left(
z\right) .$ Then

\vspace{1pt}

\begin{center}
$\dsum_{n=-\infty }^{\infty }\dfrac{1}{P\left( n\right) }=-\pi
\dsum_{j=1}^{m}$Res$\left( \dfrac{\cot \left( \pi z\right) }{P\left(
z\right) },z_{j}\right) $

\vspace{1pt}
\end{center}

and

\vspace{1pt}

\begin{center}
$\dsum_{n=-\infty }^{\infty }\left( -1\right) ^{n}\dfrac{1}{P\left( n\right) 
}=-\pi \dsum_{j=1}^{m}$Res$\left( \dfrac{\csc \left( \pi z\right) }{P\left(
z\right) },z_{j}\right) .$

\vspace{1pt}
\end{center}

We omit the proof and consider some examples.

\vspace{1pt}

Example: Sum the series $\dsum_{n=0}^{\infty }\dfrac{1}{n^{2}+a^{2}},$ where 
$a>0.$

\vspace{1pt}

Let $P\left( z\right) =a^{2}+z^{2}.$ Then $P\left( z\right) $ is a
polynomial of degree $2,$ with zeros at $z=\pm ai.$ Also, let $f\left(
z\right) =\frac{\cot \left( \pi z\right) }{P\left( z\right) }$Thus

\vspace{1pt}

\begin{center}
$\dsum_{n=-\infty }^{\infty }\dfrac{1}{n^{2}+a^{2}}=-\pi \left[ \text{Res}%
\left( f,ai\right) +\text{Res}\left( f,-ai\right) \right] $

\vspace{1pt}

Res$\left( f,ai\right) =\dfrac{\cot \left( \pi ai\right) }{2ai}$ \ and \ Res$%
\left( f,-ai\right) =\dfrac{\cot \left( -\pi ai\right) }{-2ai}=\dfrac{\cot
\left( \pi ai\right) }{2ai}.$

\vspace{1pt}
\end{center}

Thus \ $\dsum_{n=-\infty }^{\infty }\dfrac{1}{n^{2}+a^{2}}=-\pi \left[ 
\dfrac{2\cot \left( \pi ai\right) }{2ai}\right] =\dfrac{\pi i}{a}\cot \left(
\pi ai\right) $

\vspace{1pt}

\qquad \qquad \qquad \qquad $=\dfrac{\pi i}{a}\dfrac{e^{-\pi a}+e^{\pi a}}{%
\left( \frac{1}{i}\right) \left( e^{-\pi a}-e^{\pi a}\right) }=\dfrac{\pi }{a%
}\left[ \dfrac{e^{-\pi a}+e^{\pi a}}{e^{\pi a}-e^{-\pi a}}\right] =\dfrac{%
\pi }{a}\coth \pi a$

However, this is not the series we want to sum. Noting that $\left(
-n\right) ^{2}=n^{2}$ we have

\vspace{1pt}

\begin{center}
$\dsum_{n=-\infty }^{\infty }\dfrac{1}{n^{2}+a^{2}}=\dsum_{n=-\infty }^{0}%
\dfrac{1}{n^{2}+a^{2}}-\dfrac{1}{a^{2}}+\dsum_{n=0}^{\infty }\dfrac{1}{%
n^{2}+a^{2}}$

$\vspace{1pt}$

$=-\dfrac{1}{a^{2}}+2\dsum_{n=0}^{\infty }\dfrac{1}{n^{2}+a^{2}}=\dfrac{\pi 
}{a}\coth \pi a$

\vspace{1pt}
\end{center}

Solving for the series that we want we get

\vspace{1pt}

\begin{center}
$\dsum_{n=0}^{\infty }\dfrac{1}{n^{2}+a^{2}}=\dfrac{1}{2a^{2}}+\dfrac{\pi }{%
2a}\coth \pi a$

\vspace{1pt}
\end{center}

For example, taking $a=1$ we get

\vspace{1pt}

\begin{center}
$\dsum_{n=0}^{\infty }\dfrac{1}{n^{2}+1}=1+\dfrac{1}{5}+\dfrac{1}{5}+\cdots =%
\dfrac{1}{2}+\dfrac{\pi }{2}\coth \pi $

\vspace{1pt}
\end{center}

Example: $\dsum_{n=-\infty }^{\infty }\dfrac{\left( -1\right) ^{n}}{\left(
n+a\right) ^{2}}=\dfrac{\pi ^{2}\cos \pi a}{\sin ^{2}\pi a}$ where $a$ is
real and different from $0,\pm 1,\pm 2,\ldots $

Let $P\left( z\right) =\left( z+a\right) ^{2}$ and $f(z)=\dfrac{\csc \pi z}{%
P\left( z\right) }.$ Then $f$ has a double pole at $z=-a$ and

\vspace{1pt}

Res$\left( f,-a\right) =\lim_{z\rightarrow a}\dfrac{d}{dz}\left[ \left(
z+a\right) ^{2}\dfrac{\csc \pi z}{\left( z+a\right) ^{2}}\right] =-\pi \csc
\pi a\cot \pi a.$

\vspace{1pt}

Hence \ $\dsum_{n=-\infty }^{\infty }\dfrac{\left( -1\right) ^{n}}{\left(
n+a\right) ^{2}}=\pi ^{2}\csc \pi a\cot \pi a=\dfrac{\pi ^{2}\cos \pi a}{%
\sin ^{2}\pi a}.$

\vspace{1pt}

\subsection{An Inversion Formula for the Laplace Transform}

\vspace{1pt}

\subsubsection{Laplace Transforms}

\vspace{1pt}

The Laplace Transform of a (real) function is given by

\vspace{1pt}

\begin{center}
$\mathit{L}\left[ f\left( t\right) \right] =\phi \left( s\right)
=\dint_{0}^{\infty }e^{-st}f\left( t\right) dt$

\vspace{1pt}
\end{center}

for all such $s$ that this integral converges.

Example: $f\left( t\right) =e^{at}$

$\mathit{L}\left[ f\left( t\right) \right] =\mathit{L}\left[ f\left(
t\right) \right] =\dint_{0}^{\infty }e^{-st}e^{at}dt=\int_{0}^{\infty
}e^{-\left( s-a\right) t}dt=\lim_{R\rightarrow \infty
}\int_{0}^{R}e^{-\left( s-a\right) t}dt$

$\vspace{1pt}$

$\qquad \qquad =\lim_{R\rightarrow \infty }\left. \dfrac{e^{-(s-a)t}}{a-s}%
\right| _{0}^{R}=\lim_{R\rightarrow \infty }\dfrac{e^{-(s-a)R}-1}{a-s}=%
\dfrac{1}{s-a}\qquad $if $s>a$.

Therefore $\mathit{L}\left[ e^{at}\right] =\frac{1}{s-a}$.

We may define an inverse $\mathit{L}^{-1}$ operator where $\mathit{L}^{-1}%
\left[ \phi \left( s\right) \right] =f\left( t\right) $ $\Longleftrightarrow 
$ $\mathit{L}\left[ f\left( t\right) \right] =\phi \left( s\right) $. Thus

$\vspace{1pt}$

\begin{center}
$\mathit{L}^{-1}\left[ \dfrac{1}{s-a}\right] =e^{at}.$
\end{center}

Laplace transforms are very useful in solving ordinary and partial
differential equations. To illustrate the power of the method, consider the
problem:

\vspace{1pt}

\begin{center}
$y^{\prime }+y=e^{2t}\qquad y\left( 0\right) =-1$
\end{center}

We take Laplace transforms of both sides of the equation to get

\vspace{1pt}

\begin{center}
$\mathit{L}\left[ y^{\prime }\right] +\mathit{L}\left[ y\right] =\mathit{L}%
\left[ e^{2t}\right] =\dfrac{1}{s-2}$
\end{center}

Now

$\vspace{1pt}$

\begin{center}
$\mathit{L}\left[ y^{\prime }\right] =\int_{0}^{\infty }\frac{dy}{dt}%
e^{-st}dt=\left. ye^{-st}\right| _{0}^{\infty }+\int_{0}^{\infty
}ye^{-st}dt=s\mathit{L}\left[ y\right] -y\left( 0\right) $

.
\end{center}

The D.E. then leads to

\vspace{1pt}

\begin{center}
$\left( s+1\right) \mathit{L}\left[ y\right] +1=\dfrac{1}{s-2}$
\end{center}

or

\begin{center}
$\mathit{L}\left[ y\right] =\dfrac{-s+3}{\left( s-2\right) \left( s+1\right) 
}=\dfrac{\frac{1}{3}}{s-2}+\dfrac{-\frac{4}{3}}{s+1}.$

\vspace{1pt}
\end{center}

Thus $y\left( t\right) =\frac{1}{3}e^{2t}-\frac{4}{3}e^{-t}.$

This method may be extended to higher order equations and to partial
differential equations. Note that in order to get $y\left( t\right) $ we had
to find $\mathit{L}^{-1}\left[ \phi \left( s\right) \right] $. There exists
a general approach to finding $\mathit{L}^{-1}\left[ \phi \left( s\right) %
\right] $ which is based on the complex variable theory we have developed.

\vspace{1pt}Let $\phi \left( z\right) $ be a function of $z$ analytic on the
line $x=a$ and in the entire half plane $R$ to the right of this line.
Moreover, let $\left| \phi \left( z\right) \right| \rightarrow 0$ uniformly
as $z$ becomes infinite through this plane. Let $s$ be any point in the half
plane . We can choose a semicircular contour $C=C_{1}\cup C_{2}$ as in the
figure below and apply the Cauchy Integral Formula.

\begin{center}
\FRAME{dtbpF}{2.7821in}{2.7423in}{0pt}{}{}{13-59.bmp}{\special{language
"Scientific Word";type "GRAPHIC";maintain-aspect-ratio TRUE;display
"USEDEF";valid_file "F";width 2.7821in;height 2.7423in;depth
0pt;original-width 263.5pt;original-height 259.75pt;cropleft "0";croptop
"1";cropright "1";cropbottom "0";filename 'MA529/13-59.bmp';file-properties
"XNPEU";}}

\vspace{1pt}

$\phi \left( s\right) =\dfrac{1}{2\pi i}\doint_{C}\dfrac{\phi \left(
z\right) }{z-s}dz=\dfrac{1}{2\pi i}\dint_{a+bi}^{a-bi}\dfrac{\phi \left(
z\right) }{z-s}dz+\dfrac{1}{2\pi i}\dint_{C_{2}}\dfrac{\phi \left( z\right) 
}{z-s}dz$

\vspace{1pt}
\end{center}

It can be shown that $\lim_{b\rightarrow \infty }\dint_{C_{2}}\dfrac{\phi
\left( z\right) }{z-s}dz=0$ so that

\begin{center}
$\phi \left( s\right) =\dfrac{1}{2\pi i}\dint_{a+\infty i}^{a-\infty i}%
\dfrac{\phi \left( z\right) }{z-s}dz.$
\end{center}

Now we shall try to determine the function whose Laplace Transform is $\phi
\left( s\right) .$

\vspace{1pt}

\begin{center}
$\mathit{L}^{-1}\left[ \phi \left( s\right) \right] =f\left( t\right) =%
\mathit{L}^{-1}\left[ \dfrac{1}{2\pi i}\dint_{a-\infty i}^{a+\infty i}\dfrac{%
\phi \left( z\right) }{s-z}dz\right] $.

\vspace{1pt}
\end{center}

Hence

\vspace{1pt}

\begin{center}
$f\left( t\right) =\dfrac{1}{2\pi i}\dint_{a-\infty i}^{a+\infty i}\mathit{L}%
^{-1}\left[ \dfrac{\phi \left( z\right) }{s-z}\right] dz=\dfrac{1}{2\pi i}%
\dint_{a-i\infty }^{a+i\infty }\phi \left( z\right) e^{zt}dt$

\vspace{1pt}
\end{center}

assuming that one can interchange the operators above.

\vspace{1pt}

Thus $f\left( t\right) $ is given by a line integral in the complex plane
taken along a vertical line to the right of all singularities of the
transform $\phi \left( s\right) $. This complex line integral may be
evaluated by the method of residues. A semicircular contour whose diameter
is the segment from $a-bi$ to $a+bi$ and whose radius $b$ is large is used.

Theorem: Inverse Laplace Transform \ If the Laplace Transform is an analytic
function of $s$ except at a finite number of poles each of which lies to the
left of the vertical line $\func{Re}s=a$ and if $s\phi \left( s\right) $ is
bounded as $s$ becomes infinite through the half plane $\func{Re}s\leq a$,
then

\begin{center}
$\mathit{L}^{-1}\left[ \phi \left( s\right) \right] =\sum $residues of $%
e^{st}\phi \left( s\right) $ at each of its poles.\ 

\vspace{1pt}
\end{center}

We omit the proof.

\vspace{1pt}

Remark: Use the contour

\begin{center}
\FRAME{dtbpF}{2.6861in}{2.7406in}{0pt}{}{}{13-7.bmp}{\special{language
"Scientific Word";type "GRAPHIC";maintain-aspect-ratio TRUE;display
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0pt;original-width 329pt;original-height 335.75pt;cropleft "0";croptop
"1";cropright "1";cropbottom "0";filename 'MA529/13-7.bmp';file-properties
"XNPEU";}}
\end{center}

Example: Let $a$ be a positive constant. Find $f\left( t\right) =\mathit{L}%
^{-1}\left[ F\right] ,$ where $F\left( z\right) =1/\left( a^{2}+z^{2}\right)
.$

\vspace{1pt}

$F$ has simple poles at $\pm ai.$ Now

\vspace{1pt}

\begin{center}
Res$\left( e^{zt}F\left( z\right) ,ai\right) =\dfrac{e^{ait}}{2ai}\qquad $%
and\qquad Res$\left( e^{zt}F\left( z\right) ,-ai\right) =\dfrac{e^{-ait}}{%
-2ai}.$

\vspace{1pt}
\end{center}

Hence $f\left( t\right) =\dfrac{1}{2ai}\left( e^{ait}-e^{-ait}\right) =%
\dfrac{1}{a}\sin at.$

\vspace{1pt}

\end{document}

%%%%%%%%%%%%%%%%%%%%% End /document/Lecture13.tex %%%%%%%%%%%%%%%%%%%%%

%%%%%%%%%%%%%%%%%%% Start /document/MA529/13-59.bmp %%%%%%%%%%%%%%%%%%%

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