NA Digest Sunday, August 6, 1989 Volume 89 : Issue 30
Today's Editor: Cleve Moler
From: G. W. Stewart <email@example.com>
Date: Wed, 2 Aug 89 13:13:59 -0400
Subject: Householder Prize
Alston S. Householder Award V (1990)
In recognition of the outstanding services of Alston Householder,
former Director of the Mathematics Division of the Oak Ridge National
Laboratory and Professor at the University of Tennessee, to numerical
analysis and linear algebra, it was decided at the Fourth Gatlinburg
Symposium (now renamed the Householder Symposium) in 1969 to
establish the Householder Award. This award is in the area in which
Professor Householder has worked and its natural developments, as
exemplified by the international Gatlinburg Symposia [see A. S.
Householder, The Gatlinburgs, SIAM Review 16:340-343 (1974)].
Recent recipients of the award include James Demmel (Berkeley),
Ralph Byers (Cornell), and Nicholas Higham (Manchester).
The Householder Prize V (1990) will be awarded to the author of the
best thesis in Numerical Algebra. The term Numerical Algebra
is intended to describe those parts of mathematical research which
have both algebraic aspects and numerical content or implications.
Thus the term covers, for example, linear algebra that has
numerical applications or the algebraic aspects of ordinary
differential, partial differential, integral, and nonlinear equations.
The thesis will be assessed by an international committee consisting
of Chandler Davis (Toronto), Beresford Parlett (Berkeley), Axel Ruhe
(Goteborg), Pete Stewart (Maryland), and Paul Van Dooren
To qualify, the thesis must be for a degree at the level of an
American Ph.D. awarded between 1 January 1987 and 31 December 1989.
An equivalent piece of work will be acceptable from those countries
where no formal thesis is normally written at that level. The
candidate's sponsor (e.g., supervisor of his research) should submit
five copies of the thesis (or equivalent) together with an appraisal to
Professor G. W. Stewart
Department of Computer Science
University of Maryland
College Park, MD 20742
by 28 February 1990. The award will be announced at the
Householder XI meeting and the candidates on the short list will
receive invitations to that meeting.
From: Uri Ascher <firstname.lastname@example.org>
Date: 4 Aug 89 9:33 -0700
Subject: Address Change for Ascher
To friends and colleagues,
I have returned from my sabbatical leave. My address is
Dept. Computer Science, UBC, Vancouver, B.C., V6T 1W5, Canada
(604) 228-4907 (office)
- Uri Ascher
From: Luca Dieci <MA201LD%GITVM1.BITNET@Forsythe.Stanford.EDU>
Date: Fri, 4 Aug 1989 10:55:35 EDT
Subject: 2-D Integral Equations
On behalf of a friend of mine, I would like to know of existing
(and available) software for solving
"2-dim Fredholm Integral Equations of the 1st kind over a rectangle".
Any help is appreciated. Please reply to MA201LD@GITVM1.BITNET
Thanks, Luca Dieci.
From: Y. Chang <YCHANG@CMCVX1.CLAREMONT.EDU>
Date: Fri, 4 Aug 89 08:55 PDT
Subject: Attic Numerical Analysis
I am in total disagreement with the final comment of Byrne &
"The age of the lone mathematician working in his
attic, encrypting his work is long past. Some of
us need to realize this truth."
The above statement is false.
1. I have perfected a general-purpose ODE solving package
that have been proven to be much faster and 100 times
more accurate than anything else. It has been ignored
by most of the NA's for the past ten years.
2. I have perfected a general solution of DAE's with at
least 6-digit accuracy, including multiple constraints,
that has been suppressed in its publication.
3. I have perfected a polynomial solver that will solve up
to 8,000 degree polynomials that was denied publication.
4. I have just completed the solution of Burger's equation
using 2-D Taylor series. And, am now attacking the full
Navier-Stokes problem. I expect to be able to solve all
non-linear PDE's before the end of this year.
This is all being done alone in my "attic".
True advancement in science is not done by committee.
From: Ian Sloan <email@example.com>
Date: Thu, 3 Aug 89 13:50:31 EST
Subject: Positions at University of New South Wales
POSITIONS AT UNIVERSITY OF NEW SOUTH WALES
Appointments in many areas of pure and applied mathematics will soon be made
at the University of New South Wales, in sunny Sydney, Australia. As the
following advertisement states, the official closing date is August 15, but
late applications are likely to be accepted, especially if an indication
is given soon that an application is on the way.
UNIVERSITY OF NEW SOUTH WALES
SCHOOL OF MATHEMATICS
LECTURERS (ONE TENURABLE AND ONE FIXED-TERM APPOINTMENT, FIELD UNSPECIFIED)
REFERENCE NOS. 1084, 1085.
Appointments in the areas of pure mathematics, applied mathematics or
mathematical computer science are envisaged. Applicants should have
a Ph.D. or equivalent qualification, and proven research achievement in an
area that reinforces and extends existing strengths in the School. The School
currently has research strengths in many areas of pure and applied mathematics
and statistics, and is committed to further developing its involvement in
mathematical computer science.
An appointee with interests in the commercial or industrial applications of
mathematics could be seconded for a fixed term as Director of the School's
Industrial Mathematics and Statistics Group.
The position will be available from February 1990. Appointments to two
positions will be either with tenure or on the basis of a contract with
provision for conversion to tenure. Appointment to the other position
will be for a fixed term of three years.
Futher information from Professor Ian H Sloan, Head of School, (02)697-2957.
Applications close: August 15, 1989.
Salary: Lecturer: $A31,259 range $A40,622.
Senior Lecturer: $A41,459 range $A48,086.
Commencing salary according to qualifications and experience. Applicants
should forward two copies of their applications, including curriculum vitae,
telephone number (home or business ), transcripts of academic record and
the names and addresses of two referees to the Academic Staff Office,
PO Box 1, Kensington, NSW 2033, Australia.
End of NA Digest