About the Project

Singapore University of Technology and Design������������������������ ���kaa77788���IdfbrF


Your search matched, but the results seem poor.

Did you mean Singapore University of Technology and Design������������������������ ���27789���IdfbrF ?

(0.003 seconds)

9 matching pages

1: Bonita V. Saunders
… … Bonita V. Saunders, born in Portsmouth, Virginia, is a member of the Applied and Computational Mathematics Division of the Information Technology Laboratory at the National Institute of Standards and Technology. She is the Visualization Editor and principal designer of graphs and visualizations for the DLMF. … in computational and applied mathematics from Old Dominion University, Norfolk, Virginia. … This work has resulted in several published papers presented as contributed or invited talks at universities and regional, national, and international conferences. …
2: Philip J. Davis
Davis’s comments about our uninspired graphs sparked the research and design of techniques for creating interactive 3D visualizations of function surfaces, which grew in sophistication as our knowledge and the technology for developing 3D graphics on the web advanced over the years. …
3: DLMF Project News
error generating summary
4: Publications
  • D. W. Lozier, B. R. Miller and B. V. Saunders (1999) Design of a Digital Mathematical Library for Science, Technology and Education, Proceedings of the IEEE Forum on Research and Technology Advances in Digital Libraries (IEEE ADL ’99, Baltimore, Maryland, May 19, 1999). PDF
  • 5: Bibliography M
  • Magma (website) Computational Algebra Group, School of Mathematics and Statistics, University of Sydney, Australia.
  • N. W. McLachlan (1934) Loud Speakers: Theory, Performance, Testing and Design. Oxford University Press, New York.
  • 6: Bibliography
  • M. J. Ablowitz and P. A. Clarkson (1991) Solitons, Nonlinear Evolution Equations and Inverse Scattering. London Mathematical Society Lecture Note Series, Vol. 149, Cambridge University Press, Cambridge.
  • H. Appel (1968) Numerical Tables for Angular Correlation Computations in α -, β - and γ -Spectroscopy: 3 j -, 6 j -, 9 j -Symbols, F- and Γ -Coefficients. Landolt-Börnstein Numerical Data and Functional Relationships in Science and Technology, Springer-Verlag.
  • Arblib (C) Arb: A C Library for Arbitrary Precision Ball Arithmetic.
  • J. V. Armitage and W. F. Eberlein (2006) Elliptic Functions. London Mathematical Society Student Texts, Vol. 67, Cambridge University Press, Cambridge.
  • M. Audin (1999) Spinning Tops: A Course on Integrable Systems. Cambridge Studies in Advanced Mathematics, Vol. 51, Cambridge University Press, Cambridge.
  • 7: Bibliography F
  • P. Falloon (2001) Theory and Computation of Spheroidal Harmonics with General Arguments. Master’s Thesis, The University of Western Australia, Department of Physics.
  • S. R. Finch (2003) Mathematical Constants. Encyclopedia of Mathematics and its Applications, Vol. 94, Cambridge University Press, Cambridge.
  • C. Flammer (1957) Spheroidal Wave Functions. Stanford University Press, Stanford, CA.
  • B. R. Frieden (1971) Evaluation, design and extrapolation methods for optical signals, based on use of the prolate functions. In Progress in Optics, E. Wolf (Ed.), Vol. 9, pp. 311–407.
  • F. G. Friedlander (1958) Sound Pulses. Cambridge University Press, Cambridge-New York.
  • 8: Bibliography P
  • PARI-GP (free interactive system and C library)
  • A. R. Paterson (1983) A First Course in Fluid Dynamics. Cambridge University Press, Cambridge.
  • K. Pearson (Ed.) (1968) Tables of the Incomplete Beta-function. 2nd edition, Published for the Biometrika Trustees at the Cambridge University Press, Cambridge.
  • A. Pinkus and S. Zafrany (1997) Fourier Series and Integral Transforms. Cambridge University Press, Cambridge.
  • S. Pokorski (1987) Gauge Field Theories. Cambridge Monographs on Mathematical Physics, Cambridge University Press, Cambridge.
  • 9: Bibliography D
  • P. Deift, T. Kriecherbauer, K. T.-R. McLaughlin, S. Venakides, and X. Zhou (1999b) Uniform asymptotics for polynomials orthogonal with respect to varying exponential weights and applications to universality questions in random matrix theory. Comm. Pure Appl. Math. 52 (11), pp. 1335–1425.
  • P. Dienes (1931) The Taylor Series. Oxford University Press, Oxford.
  • J. M. Dixon, J. A. Tuszyński, and P. A. Clarkson (1997) From Nonlinearity to Coherence: Universal Features of Nonlinear Behaviour in Many-Body Physics. Oxford University Press, Oxford.
  • P. G. Drazin and R. S. Johnson (1993) Solitons: An Introduction. Cambridge Texts in Applied Mathematics, Cambridge University Press, Cambridge.
  • D. Dumont and G. Viennot (1980) A combinatorial interpretation of the Seidel generation of Genocchi numbers. Ann. Discrete Math. 6, pp. 77–87.