Contents of Volume 72, Number 244
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Regularity estimates for elliptic boundary value problems in Besov spaces
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Constantin Bacuta; James H. Bramble; Jinchao Xu
Math. Comp.
72
(2003),
1577-1595.
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Maximum-norm estimates for resolvents of elliptic finite element operators
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Nikolai Yu. Bakaev; Vidar Thomée; Lars B. Wahlbin
Math. Comp.
72
(2003),
1597-1610.
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On the a posteriori error analysis for equations of prescribed mean curvature
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Francesca Fierro; Andreas Veeser
Math. Comp.
72
(2003),
1611-1634.
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Analysis of a bilinear finite element for shallow shells. II: Consistency error
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Ville Havu; Juhani Pitkäranta
Math. Comp.
72
(2003),
1635-1653.
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Stabilized hybrid finite element methods based on the combination of saddle point principles of elasticity problems
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Tianxiao Zhou
Math. Comp.
72
(2003),
1655-1673.
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Finite element analysis of a class of stress-free martensitic microstructures
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Bo Li
Math. Comp.
72
(2003),
1675-1688.
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A nonconforming combination of the finite element and volume methods with an anisotropic mesh refinement for a singularly perturbed convection-diffusion equation
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Song Wang; Zi-Cai Li
Math. Comp.
72
(2003),
1689-1709.
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V-cycle convergence of some multigrid methods for ill-posed problems
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Barbara Kaltenbacher
Math. Comp.
72
(2003),
1711-1730.
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Convergence of the ghost fluid method for elliptic equations with interfaces
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Xu-Dong Liu; Thomas C. Sideris
Math. Comp.
72
(2003),
1731-1746.
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Weakly nonoscillatory schemes for scalar conservation laws
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Kirill Kopotun; Marian Neamtu; Bojan Popov
Math. Comp.
72
(2003),
1747-1767.
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Analysis of variable-stepsize linear multistep methods with special emphasis on symmetric ones
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B. Cano; A. Durán
Math. Comp.
72
(2003),
1769-1801.
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A technique to construct symmetric variable-stepsize linear multistep methods for second-order systems
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B. Cano; A. Durán
Math. Comp.
72
(2003),
1803-1816.
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Analysis of triangle quality measures
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Philippe P. Pébay; Timothy J. Baker
Math. Comp.
72
(2003),
1817-1839.
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A pseudospectral mapping theorem
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S.-H. Lui
Math. Comp.
72
(2003),
1841-1854.
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Error bounds for Gauss-Turán quadrature formulae of analytic functions
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Gradimir V. Milovanovic; Miodrag M. Spalevic
Math. Comp.
72
(2003),
1855-1872.
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On the problems of smoothing and near-interpolation
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Scott N. Kersey
Math. Comp.
72
(2003),
1873-1885.
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The black-box Niederreiter algorithm and its implementation over the binary field
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Peter Fleischmann; Markus Chr. Holder; Peter Roelse
Math. Comp.
72
(2003),
1887-1899.
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Monic integer Chebyshev problem
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P. B. Borwein; C. G. Pinner; I. E. Pritsker
Math. Comp.
72
(2003),
1901-1916.
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Computing all integer solutions of a genus 1 equation
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R. J. Stroeker; N. Tzanakis
Math. Comp.
72
(2003),
1917-1933.
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A Note on NUCOMP
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Alfred J. van der Poorten
Math. Comp.
72
(2003),
1935-1946.
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Index-doubling in sequences by Aitken extrapolation
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Roger Alexander
Math. Comp.
72
(2003),
1947-1961.
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Computation of Stark-Tamagawa units
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W. Bley
Math. Comp.
72
(2003),
1963-1974.
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Septic fields with discriminant $\pm 2^a 3^b$
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John W. Jones; David P. Roberts
Math. Comp.
72
(2003),
1975-1985.
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Irreducible trinomials over finite fields
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Joachim von zur Gathen
Math. Comp.
72
(2003),
1987-2000.
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Coding the principal character formula for affine Kac-Moody lie algebras
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M. K. Bos
Math. Comp.
72
(2003),
2001-2012.
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On minimal disjoint degenerations for preprojective representations of quivers
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Klaus Bongartz; Thomas Fritzsche
Math. Comp.
72
(2003),
2013-2042.
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On the unknotting number of minimal diagrams
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A. Stoimenow
Math. Comp.
72
(2003),
2043-2057.
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The minimal number of solutions to $\phi(n)=\phi(n+k)$
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Jeffrey J. Holt
Math. Comp.
72
(2003),
2059-2061.
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Computational investigations of the Prouhet-Tarry-Escott Problem
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Peter Borwein; Petr Lisonek; Colin Percival
Math. Comp.
72
(2003),
2063-2070.
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New amicable four-cycles
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Karsten Blankenagel; Walter Borho; Axel vom Stein
Math. Comp.
72
(2003),
2071-2076.
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On the total number of prime factors of an odd perfect number
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D. E. Iannucci; R. M. Sorli
Math. Comp.
72
(2003),
2077-2084.
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Finding strong pseudoprimes to several bases. II
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Zhenxiang Zhang; Min Tang
Math. Comp.
72
(2003),
2085-2097.
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A computational approach for solving $y^2=1^k+2^k+\dotsb+x^k$
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M. J. Jacobson Jr.; Á. Pintér; P. G. Walsh
Math. Comp.
72
(2003),
2099-2110.
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