
- ON THE ZEROS OF COSINE POLYNOMIALS: SOLUTION TO A PROBLEM OF LITTLEWOOD
- http://www.jstor.org Ramanujan, Modular Equations, and Approximations to Pi or How to Compute One Billion
- THE MULTIVARIATE INTEGER CHEBYSHEV PROBLEM P. B. BORWEIN AND I. E. PRITSKER
- ()10 24365!71798@'243AB5DC798E"%F1G15IH71717QPR71717 717TS1UQVU1WYXI`9acbbedf7171717gV&7
- PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
- TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY
- SIGN CHANGES IN SUMS OF THE LIOUVILLE FUNCTION PETER BORWEIN, RON FERGUSON, AND MICHAEL J. MOSSINGHOFF
- BARKER SEQUENCES AND FLAT POLYNOMIALS PETER BORWEIN AND MICHAEL J. MOSSINGHOFF
- LOWER BOUNDS FOR THE NUMBER OF ZEROS OF COSINE POLYNOMIALS IN THE PERIOD: A PROBLEM OF LITTLEWOOD
- ACM Communications in Computer Algebra, to appear Formally reviewed communication Irreducible polynomials and Barker sequences
- Advances in Computational Mathematics (2005) 22: 249273 Springer 2005 Explicit construction of general multivariate Pad
- Constr. Approx. (1995) 11:85-106 CONSTRUCTIVE
- CHEBYSHEV POLYNOMIALS AND MARKOV-BERNSTEIN TYPE INEQUALITIES FOR RATIONAL SPACES
- Constr. Approx. (1992) 8:343-362 CONSTRUCTIVE
- http://www.jstor.org Strange Series and High Precision Fraud
- Constr. Approx. (1992)8:381-399 CONSTRUCTIVE
- ISRAEL JOURNAL OF MATHEMATICS 76 (1991)~ 183-192 NOTES ON LACUNARY MONTZ POLYNOMIALS
- Computational Methods and Function Theory Proceedings, Valparafso 1989
- http://www.jstor.org Hypertranscendence of the Functional Equation g(x2) = [ g(x) ]2 + cx
- http://www.jstor.org On the Mean Iteration $(a, b) \leftarrow \big(\frac{a+3b}{4}, \frac{\sqrt {ab}+b}{2}\big)$
- Constr. Approx.(1988)4:391-402 CONSTRUCTIVE
- Constr. Approx. (1986) 2:291-302 CONSTRUCTIVE
- http://www.jstor.org More Quadratically Converging Algorithms for $\pi$
- http://www.jstor.org Sylvester's Problem and Motzkin's Theorem for Countable and Compact Sets
- Playing in the Sandbox Peter Borwein
- Computational Complexity Millenium Problem: P = NP
- Game of Hex Yaghoub Sharifi
- THE AVERAGE NORM OF POLYNOMIALS OF FIXED HEIGHT PETER BORWEIN AND KWOK-KWONG STEPHEN CHOI
- Bull. London Math. Soc. 36 (2004) 332338 Ce2004 London Mathematical Society DOI: 10.1112/S002460930300287X
- 3234 IEEE TRANSACTIONS ON INFORMATION THEORY, VOL. 50, NO. 12, DECEMBER 2004 Binary Sequences With Merit Factor
- TRANSCENDENCE OF THE GAUSSIAN LIOUVILLE NUMBER AND RELATIVES
- SIAM J. MATH. ANAL. Vol. 6, No. 3, May 1985
- SIAM REVIEW Vol. 30, No. 4, December 1988
- Newman's Proof of PNT Himadri Sekhar Ganguli
- http://www.jstor.org The Way of All Means
- B1T26 (t986), 123-126 SCIENTIFIC NOTES
- MARKOV AND BERNSTEIN TYPE INEQUALITIES IN Lp FOR CLASSES OF POLYNOMIALS
- Constr. Approx. (1993) 9:509-523 CONSTRUCTIVE
- PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
- Beauty in Mathematics Math 843 1 Assignment #1
- SIAM REvIEw Vol. 26, No. 3, July 1984
- THE MERIT FACTOR PROBLEM PETER BORWEIN, RON FERGUSON, AND JOSHUA KNAUER
- Decagonal Tilings in Medieval IslamicDecagonal Tilings in Medieval Islamic ArchitectureArchitecture
- Aequationes Mathematicae 40 (1990) 111-135 0001-9054/90/030111-2551.50+ 0.20/0 University of Waterloo 1990Birkh/iuserVerlag, Basel
- Strong Normality of Numbers Adrian Belshaw Peter Borwein
- http://www.jstor.org A Cubic Counterpart of Jacobi's Identity and the AGM
- POLYNOMIALS WHOSE REDUCIBILITY IS RELATED TO THE GOLDBACH CONJECTURE
- http://www.jstor.org Markov's Inequality for Polynomials with Real Zeros
- Annals of Mathematics, 166 (2007), 120 Lehmer's problem for polynomials
- Polyphase sequences with low autocorrelation Peter Borwein, Ron Ferguson
- On The Frobenius Problem Yaghoub Sharifi
- http://www.jstor.org A Conjecture Related to Sylvester's Problem
- http://www.jstor.org Some Questions of Erds and Graham on Numbers of the Form $\sum g_n/2^{g_n}$
- Math in Architecture(and shapes and curves and other interesting things that seems to relate) ETH, Zurich, Switzerland.
- A VARIANT OF LIOUVILLE'S LAMBDA FUNCTION: SOME SURPRIZING FORMULAE
- TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY
- DRAFT: Canad. Math. Bull. July 4, 2008 13:51 File: borwein8910 pp.111 Page 1 Sheet 1 of 11 Canad. Math. Bull. Vol. XX (Y), ZZZZ pp. 111
- BIT23 (1983), 538-540 SCIENTIFIC NOTES
- http://www.jstor.org The Relationship Between the Zeros of Best Approximations and Differentiability
- http://www.jstor.org The Density of Alternation Points in Rational Approximation
- http://www.jstor.org Pi, Euler Numbers, and Asymptotic Expansions
- Champernowne's Number, Strong Normality, and the X Chromosome by Adrian Belshaw and Peter Borwein