summaryrefslogtreecommitdiff
path: root/macros/latex209/contrib/ibmres-tex/res_u_f.ltx
blob: 178ac31fc39c801f5590a6ea507e909aac676761 (plain)
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
31
32
33
34
35
36
37
38
39
40
41
42
43
44
45
46
47
48
49
50
51
52
53
54
55
56
57
58
59
60
61
62
63
64
65
66
67
68
69
70
71
72
73
74
75
76
77
78
79
80
81
82
83
84
85
86
87
88
89
90
91
92
93
94
95
96
97
98
99
100
101
102
103
104
105
106
107
108
109
110
111
112
113
114
115
116
117
118
119
120
121
122
123
124
125
126
127
128
129
130
131
132
133
134
135
136
137
138
139
140
141
142
143
144
145
146
147
148
149
150
151
152
153
154
155
156
157
158
159
160
161
162
163
%                                                              10/08/93 %
% ibm RESume file, Uncommented, Filled in, /pub/ibmres-tex/res_u_f.ltx  %
% George B. Leeman, Jr., leeman@watson.ibm.com.                         %
% Please read /pub/README.FTP on software.watson.ibm.com before using   %
% this file.  Change the text in the arguments, then run LaTeX on this  %
% file to produce resume, cover letter,  mailing label, and selected    %
% abstracts.                                                            %
\documentstyle[12pt,ibmres]{article}
\begin{document}
\name{George B. Leeman, Jr.}
\preferredtitle0{Mr. Leeman}
\school0{The University of Michigan}
\email{leeman@um.cc.umich.edu}
\discipline0{mathematics}
\highestdegree0{PhD}
\degreeyear0{1972}
\workaddressandphone{
The University of Michigan\\
Department of Electrical Engineering and Computer Science\\
Ann Arbor, MI 48109-2122\\
(313) 764--8504
}
\homeaddressandphone{
2904 Washtenaw Avenue, Apt. 1B\\
Ypsilanti, MI 48198\\
(313) 434-1815
}
\presentstatus{Postdoc Student}
\immigrationstatus{US citizen}
\typeofpositiondesired{Permanent}
\availabledate{June, 1973}
\employerspecifictitle{}
\employerspecificdata{}
\objective{To obtain a research or development position in the areas of
stochastic analysis or program correctness.}
\education{}
\when{Aug. 1972}
\place{The University of Michigan}
\location{Ann Arbor, MI}
\degree{PhD in Mathematics; advisor: Peter L. Duren; thesis title:
The constrained coefficient problem for typically real functions.}
\gpa{8.217}
\outof{9.000}
\when{May 1969}
\place{The University of Michigan}
\location{Ann Arbor, MI}
\degree{MA in Mathematics}
\gpa{8.041}
\outof{9.000}
\when{June 1968}
\place{Yale University}
\location{New Haven, CT}
\degree{BA in Mathematics}
\gpa{abolished 11/30/67; class percentile: 97.}
\outof{}
\employment{}
\when{summers, 1970, 1971}
\place{The University of Michigan}
\location{Ann Arbor, MI}
\text{Instructor, teaching undergraduate introductory and intermediate
calculus courses.}
\when{summers, 1965--1969}
\place{Perkin-Elmer Corporation}
\location{Norwalk, CT}
\text{Scientific programming for problems in engineering and physics.}
\skills{}
\text{Programming in FORTRAN, IBM 360 Assembler, SNOBOL4, LISP, C.}
\honors{}
\text{National Science Foundation Traineeship, September, 1968 to August, 1972.}
\text{BA Magna Cum Laude, honors with exceptional distinction, 1968.}
\text{Election to Phi Beta Kappa, November, 1967.}
\publications{}
\text{The seventh coefficient of odd symmetric univalent functions,
G. B. Leeman, Jr.,
to appear in Duke Mathematical Journal, vol. 43, no. 2, June,
1973.}
\text{A new proof for an inequality of Jenkins,
G. B. Leeman, Jr.,
Proceedings of the American Mathematical Society, vol. 54, Jan.
1973, 114--116.}
\text{The constrained coefficient problem for typically real functions,
G. B. Leeman, Jr.,
Transactions of the American Mathematical Society, vol. 186,
Dec. 1972, 177--189.}
\miscellaneous{Member of Board of Directors, Ridgefield Symphony Orchestra,
Ridgefield, CT.}
\references{}
\referencename{Peter L. Duren, Professor, The University of Michigan,
(313) 764-0202.}
\referenceemail{duren@um.cc.umich.edu}
\referencename{Bernard A. Galler, Professor, The University of Michigan,
(313) 764-5832.}
\referenceemail{bernard\_a.\_galler@um.cc.umich.edu}
\referencename{Maxwell O. Reade, Professor, The University of Michigan,
(313) 764-7227.}
\referenceemail{}
\coverletter{
The University of Michigan\\
Department of Electrical Engineering and Computer Science\\
1301 Beal Avenue\\
Ann Arbor, MI 48109-2122
}
\rightlines{
George B. Leeman, Jr.\\
leeman at um.cc.umich.edu\\
(313) 764-8504
}
\recipient{
Manager, PhD Recruiting\\
IBM Thomas J. Watson Research Center\\
P. O. Box 218\\
Yorktown Heights,  New York 10598
}
\letterbody{
Dear Sir:
 
\bigskip I would like to apply for a position in the research and development
divisions of your corporation.  I have included a resume and a few abstracts
from some of my published papers.
 
\bigskip I can be reached at the number shown above every afternoon from
1:00 P.M. to 5:00 P.M.  I answer electronic mail throughout each day, including
weekends.
 
\bigskip Thank you for your consideration.
}
\closing{
Sincerely yours,\\
George B. Leeman, Jr.
}
\cc{}
\encl{resume\\selected abstracts}
\ps{}
\letterlabel{}
\abstracts{}
\text{
{\em The seventh coefficient of odd symmetric univalent functions, by
G. B. Leeman, Jr.}\vskip 3ex
Let $S_{odd}$ be the collection of all functions $f(z) = z +
c_3z^3 + c_5z^5 + c_7z^7 + \cdots$ odd, analytic, and one-to-one in the unit
disk.  In 1933 Fekete and Szeg\"o showed that for all $f$ in $S_{odd}$, $|c_5|
\leq 1/2 + e^{-2/3}$, but no sharp bounds have been found since that time, even
for the subclass of $S_{odd}$ with real coefficients.  In this paper we find the
sharp bound $|c_7|\leq 1090/1083$ for this subclass, and we identify all
extremal functions.\vskip 7 ex
}
\text{
{\em A new proof for an inequality of Jenkins, by G. B. Leeman, Jr.}\vskip 3 ex
A new proof of Jenkins' inequality
$${\rm Re}(e^{2i\theta}a_3 - e^{2i\theta} a_2^2 - \tau e^{i\theta}a_2) \leq 1 +
{3\over8} \tau^2 - {1\over4}\tau^2 \log ({\tau\over4}),\ \ 0 \leq \tau \leq 4,$$
for univalent functions $f(z) = z + \sum_{n=2}^\infty a_n z^n$ is
presented.\vskip 7 ex
}
\text{
{\em The constrained coefficient problem for typically real functions, by
G. B. Leeman, Jr.}\vskip 3 ex
Let $-2 \leq c \leq 2$.  In this paper we find the precise upper
and lower bounds on the $n$th Taylor coefficient $a_n$ of functions $f(z) = z +
c z^2 + \sum_{k=3}^\infty a_k z^k$ typically real in the unit disk for
$n=3,4,\cdots \ .$  In addition all the extremal functions are identified.
}
\end{document}