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\documentstyle[12pt,ibmres]{article}
\begin{document}
\name{Sam Anthony}
\preferredtitle0{Mr. Anthony}
\school0{Concordia University}
\email{sam@samanthony.xyz}
\discipline0{computer science}
\highestdegree0{BCompSc}
\degreeyear0{2026}
\oneaddressandphone{
101 3e Avenue\\
Verdun QC, H4G 2X1\\
Canada\\
(709) 746--7582
}
\presentstatus{BS student}
\immigrationstatus{Canadian citizen}
\typeofpositiondesired{Permanent}
\availabledate{Present}
\employerspecifictitle{}
\employerspecificdata{}
\objective{To obtain a software development position.}
\education{}
\when{June 2026}
\place{Concordia University}
\location{Montréal, QC}
\degree{Bachelor of Computer Science.}
\gpa{4.01}
\outof{4.30}
\employment{}
\when{Summer 2025}
\place{C-Core}
\location{St. John's, NL}
\text{TODO}
\when{Summers, 2021, 2023}
\place{WheelTec}
\location{St. John's, NL}
\text{Repairing alloy wheels, mounting and dismounting tires, balancing wheels \& tires, painting, media blasting.}
\skills{}
\text{
Programming in Ada, C, C++, Go, Java, Python.
Embedded systems design and programming with PIC, STM32, ESP32 microcontrollers, Zynq 7000 SoC, FreeRTOS, state machines.
Concurrent programming with threads, Open MPI, Go, Ada, FreeRTOS.
Parallel programming with OpenMP, TBB, OpenCL.
Networking: TCP/UDP/IP, CAN, RS-485, SPI, I$^2$C.
}
\honors{}
\text{Dean's list, Concordia University, 2024 and 2025.}
\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 at um.cc.umich.edu}
\referencename{Bernard A. Galler, Professor, The University of Michigan,
(313) 764-5832.}
\referenceemail{bernard\_a.\_galler at 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}
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