David Ross Richman: Related Papers
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On qth power residues is a short note by
David Richman written in December, 1987. For q a prime number and S a
finite
set with no more than q elements, David shows that if almost all primes p
have the
property that some element of S is a qth power modulo p, then S must
contain
a qth power of an integer.
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Richman Games is a paper written by
Andrew Lazarus, Danny Loeb, James Propp, and Dan Ullman
(published in Games of No Chance, Richard Nowakowski, editor, MSRI
volume 29, Cambridge University Press, 1996); James Propp also wrote a
short
preface,
About David Richman, to this paper which appeared in the same
volume.
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Combinatorial games under auction play is a follow-up paper
written by
Andrew Lazarus, Danny Loeb, James Propp, Walter Stromquist and Dan Ullman
dedicated to David.
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A Harnack inequality for Dirichlet eigenvalues is a paper
written by
Fan Chung and S.-T. Yau that appeared in the Journal of Graph Theory,
Volume 34, pp. 247 - 257, that contains a section entitled,
"Randomization problem and Richman games" that deals with a two-player
version of Richman games.
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Learning Richman games on neural networks using temporal difference
learning is an undergraduate honors thesis
by Gil Carmel from 1997 under the direction of William Gasarch.
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Tic Tac Toe with betting concerns Richman games and
is an undergraduate honors thesis
by Michael Fan in 2004 also under the direction of William Gasarch.
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"On the vector invariants of U2(Fp):
a proof of a conjecture of David Richman" is a paper by
H. E. A. Campbell and I. P. Hughes in Adv. in Math. V 126, No 1,
(1997), 1-20. David made a variety of contributions to the subject of
invariant theory (see
his
list of publications). This paper concerns one
of his conjectures in the subject.