LBNL- High-Precision Software Directory: double-double precision, quad-double precision and arbitrary precision (also termed ”multiprecision” or ”multiple precision”) softwareARPREC (C++/Fortran-90 arbitrary precision package); QD (C++/Fortran-90 double-double and quad-double package); MPFUN90 (Fortran-90 arbitrary precision package) ; DDFUN90 (Fortran-90 double-double package) ; DSFUN90 (Fortran-90 double-single package) ; MPFUN77 (Fortran-77 arbitrary precision package) ; RANDOM (Fortran-90 pseudo-random number generator based on provably normal number theory)

References in zbMATH (referenced in 23 articles )

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  1. Mommer, Mario S.; Sommer, Andreas; Schlöder, Johannes P.; Bock, H.Georg: A nonlinear preconditioner for optimum experimental design problems (2015)
  2. Saye, R.I.: High-order quadrature methods for implicitly defined surfaces and volumes in hyperrectangles (2015)
  3. Yamazaki, Ichitaro; Tomov, Stanimire; Dongarra, Jack: Mixed-precision Cholesky QR factorization and its case studies on multicore CPU with multiple GPUs (2015)
  4. Jeannerod, Claude-Pierre; Louvet, Nicolas; Muller, Jean-Michel: Further analysis of Kahan’s algorithm for the accurate computation of $2\times 2$ determinants (2013)
  5. Khanna, Gaurav: High-precision numerical simulations on a CUDA GPU: Kerr black hole tails (2013)
  6. Li, Gen; Tang, Chun-an; Li, Lian-chong: High-efficiency improved symmetric successive over-relaxation preconditioned conjugate gradient method for solving large-scale finite element linear equations (2013)
  7. Bailey, D.H.; Barrio, R.; Borwein, J.M.: High-precision computation: mathematical physics and dynamics (2012)
  8. Willis, Joshua L.: Acceleration of generalized hypergeometric functions through precise remainder asymptotics (2012)
  9. Yamashita, Makoto; Fujisawa, Katsuki; Fukuda, Mituhiro; Kobayashi, Kazuhiro; Nakata, Kazuhide; Nakata, Maho: Latest developments in the SDPA family for solving large-scale SDPs (2012)
  10. De Maesschalck, P.; Dumortier, F.: Classical Liénard equations of degree $n\geqslant 6$ can have $[\fracn-12]+2$ limit cycles (2011)
  11. Furuichi, Mikito; May, Dave A.; Tackley, Paul J.: Development of a Stokes flow solver robust to large viscosity jumps using a Schur complement approach with mixed precision arithmetic (2011)
  12. Graillat, Stef; Jézéquel, Fabienne; Wang, Shiyue; Zhu, Yuxiang: Stochastic arithmetic in multiprecision (2011)
  13. Jiang, Hao; Barrio, Roberto; Liao, Xiangke; Cheng, Lizhi: Accurate evaluation algorithm for bivariate polynomial in Bernstein-Bézier form (2011)
  14. Jiang, Hao; Barrio, Roberto; Li, Housen; Liao, Xiangke; Cheng, Lizhi; Su, Fang: Accurate evaluation of a polynomial in Chebyshev form (2011)
  15. Fischbacher, Thomas: Fourteen new stationary points in the scalar potential of SO(8)-gauged $\mathcalN = 8$, $D = 4$ supergravity (2010)
  16. Rajon, Quentin; Ransford, Thomas; Rostand, Jérémie: Computation of capacity via quadratic programming (2010)
  17. Bailey, D.H.; Borwein, J.M.; Crandall, R.E.: Resolution of the Quinn-Rand-Strogatz constant of nonlinear physics (2009)
  18. Graillat, Stef; Langlois, Philippe; Louvet, Nicolas: Algorithms for accurate, validated and fast polynomial evaluation (2009)
  19. Rump, Siegfried M.; Ogita, Takeshi; Oishi, Shin’ichi: Accurate floating-point summation. I: Faithful rounding (2008)
  20. Göddeke, Dominik; Strzodka, Robert; Turek, Stefan: Performance and accuracy of hardware-oriented native-, emulated- and mixed-precision solvers in FEM simulations (2007)

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