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Technical Reports Matching Search String  =  Varga

  • ICM-199805-0004
    Rational approximation with varying weights in the complex plane, by Igor E. Pritsker and Richard S. Varga (ICM)
  • ICM-9409-67
    Asymptotics for the zeros and poles of normalized Pade approximants to ez, Richard S. Varga and Amos J. Carpenter, Numer. Math., 68 (1994), 169-185.
  • ICM-9409-68
    Lehmer Pairs of Zeros and the Riemann $\xi$-Function, George Csordas, Wayne Smith, and Richard S. Varga, Constructive Approx., 10 (1994), 107-129.
  • ICM-9409-60
    Generalized Ultrametric Matrices - a Class of Inverse M--Matrices, Reinhard Nabben and Richard S. Varga, Linear Algebra Appl., 220 (1995), 365-390.
  • ICM-9409-70
    A Sufficient Condition for every Class of Inverse $Z$--Matrices, Reinhard Nabben and Richard S. Varga,
  • ICM-9302-48
    Optimal Semi-iterative Methods Applied to SOR in the Mixed Case, M. Eiermann and R.S. Varga, Numer. Linear Algebra (L. Reichel, A. Ruttan, and R.S. Varga, eds.), pp. 47-73 Walter de Gruyter, NY, 1993.
  • ICM-9302-49
    An Algorithm for Determining if the Inverse of a Strictly Diagonally Dominant Stieltjes Matrix is Strictly Ultrametric, Richard S. Varga and Reinhard Nabben, Numer. Math., 65 (1993), 493-501.
  • ICM-9302-50
    Lehmer Pairs of Zeros, the de Bruijn-Newman Constant $\Lambda$, and the Riemann Hypothesis, George Csordas, Wayne Smith and Richard S. Varga, Constructive Approx., 10 (1994), 107-129.
  • ICM-9203-29
    A Linear Algebra Proof that the Inverse of a Strictly Ultrametric Matrix is a Strictly Diagonally Dominant Stieltjes Matrix, Reinhard Nabben and Richard S. Varga, SIAM J. Matrix Anal. Appl., 15 (1994), 107-113.
  • ICM-9205-31
    A lower bound for the de Bruijn-Newman constant $\Lambda$. II, R.S. Varga, T.S. Norfolk and A. Ruttan, Progress in Approximation Theory (A.A. Gonchar and E.B. Saff, eds.), Springer-Verlag, NY, 1992, pp. 403-418.
  • ICM-9205-32
    An Application from Partial Sums of e2 to a Problem in Several Complex Variables, R.W.Barnard, K. Pearce and R.S. Varga, Applied Math., 46 (1993), pp. 271-279.
  • ICM-9205-33
    Some Numerical Results on Best Uniform Polynomial Approximation of xalpha on [0,1], Amos J. Carpenter and R.S. Varga, Numerical Algorithms, 2 (1992), 171-185.
  • ICM-9205-34
    On best uniform rational approximation of xalpha on [0,1], A. J. Carpenter and R.S. Varga.
  • ICM-9205-35
    On a generalization of Mahler's inequality, R.S. Varga, Analysis, 12 (1992), 319-333.
  • ICM-9205-36
    Level sets for real entire functions and the Laguerre inequalities, G. Csordas, W. Smith and R.S. Varga, Analysis, 12 (1992), 377-402.
  • ICM-9205-37
    A note on the SSOR iterative method for non-Hermitian systems, W. Niethammer and R.S. Varga.
  • ICM-9205-38
    How high-precision calculations can stimulate mathematical research, R.S. Varga, Appl. Numer. Math., 10 (1992), 177-193.
  • ICM-9207-39
    Acceleration of Relaxation Methods for Non-Hermitian Linear Systems, M. Eiermann, W. Niethammer and R.S. Varga, SIAM J. Math. Anal. Appl. 13 (1992), 979-991.
  • ICM-9102-06
    Numerical Results on Best Uniform Rational Approximation of |x| on [-1, +1], R.S. Varga, A. Ruttan, A.J. Carpenter. Mat. Sbornik, 182 (1991), 1523-1541 (in Russian).
  • ICM-9106-10
    The Laguerre Inequalities with Applications to a Problem Associated with the Riemann Hypothesis, G. Csordas, A. Ruttan and R.S. Varga, Numerical Algorithms, 1 (1991) 305-330.
  • ICM-9108-11
    A hybrid Arnoldi-Faber iterative method for nonsymmetric systems of linear equations, Gerhard Starke and Richard S. Varga. Numerische Mathematik, 64 (1993), 213-240.
  • ICM-9110-15
    Is the optimal $\omega$ best for the SOR iteration method?, M. Eiermann and R.S. Varga, Linear Algebra and Its Applicatinos, 182 (1993), 257-277.
  • ICM-9110-16
    A Parallel Implementation of the GMRES Method, D. Calvetti, J. Petersen and L. Reichel, Numer. Linear Algebra, ed. L. Reichel, A. Ruttan and R. S. Varga, W. deGruyter, Berlin, pp. 29-44.
  • ICM-9010-03
    Numerical Minimization of the Landau-deGennes Free Energy: Defects in Cylindrical Capillaries, E.C. Gartland, Jr., P. Palffy-Muhoray and R.S. Varga,Mol. Cryst. Liq. Cryst. 199 (1991), 429-452.
  • ICM-9011-04
    A Detailed Numerical Examination of the Tracking of the Zeros of Flambda(z) to Produce a Lower Bound for the de Bruijn-Newman Constant Lambda, T.S. Norfolk, A. Ruttan and R.S. Varga.


Dept. of Mathematical Sciences and Dept. of Computer Science
Kent State University, Kent, Ohio, 44242 USA

icm@mcs.kent.edu