sci.math.num-analysis

• Date Index

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• Finding eigenvectors of large matricies, Sam Mason
  • Re: Finding eigenvectors of large matricies, Peter Spellucci
• New mathematics/physical sciences positions at http://jobs.phds.org, October 31, 2005, PhDs . org Webmaster
• finding eigenvalues :, vsgdp
  • Re: finding eigenvalues :, Thomas Schmelzer
  • Re: finding eigenvalues :, N. Shamsundar
    • Re: finding eigenvalues :, vsgdp
• Is Francis (inventor of QR algorithm) still alive?, Zeke Zeng
  • Re: Is Francis (inventor of QR algorithm) still alive?, Hugo Pfoertner
• QR algorithm with explicit shifts, BemusedbyQM
• searching a nearly sorted list, GeniousFayaz
  • Re: searching a nearly sorted list, John Herman
  • Re: searching a nearly sorted list, Everett M. Greene
    • Re: searching a nearly sorted list, Roy Stogner
  • Re: searching a nearly sorted list, robin
• a very simple problem !!! solving a system of PDE's, Reza Dini
  • Re: a very simple problem !!! solving a system of PDE's, Torsten Hennig
  • Re: a very simple problem !!! solving a system of PDE's, Robert Israel
• Analytic function always Lipschitz ?, Bart Killam
  • Re: Analytic function always Lipschitz ?, Julian V. Noble
  • Re: Analytic function always Lipschitz ?, Robert Israel
    • Re: Analytic function always Lipschitz ?, Bart Killam
• indexing complex numbers in a vector, yakir gagnon
  • Re: indexing complex numbers in a vector, yakir gagnon
  • Re: indexing complex numbers in a vector, bland
• A question about unimodularity, mehmet gumus
  • Re: A question about unimodularity, mehmet gumus
• how to model this in linear program, linq936
  • Message not available
    • Message not available
      • Re: how to model this in linear program, Erwin Kalvelagen
      • Re: how to model this in linear program, linq936
      • Re: how to model this in linear program, Erwin Kalvelagen
      • Re: how to model this in linear program, linq936
      • Re: how to model this in linear program, Erwin Kalvelagen
      • Re: how to model this in linear program, linq936
      • Re: how to model this in linear program, Erwin Kalvelagen
      • Re: how to model this in linear program, linq936
      • Re: how to model this in linear program, Erwin Kalvelagen
      • Re: how to model this in linear program, Erwin Kalvelagen
• Non-linear boundary problem, Jan Willem
  • Re: Non-linear boundary problem, David Wilkinson
  • Re: Non-linear boundary problem, Dave Rusin
    • Re: Non-linear boundary problem, Jan Willem
      • Re: Non-linear boundary problem, Dave Rusin
  • <Possible follow-ups>
  • Re: Non-linear boundary problem, Jan Willem
• Re: Matrix library, Victor Eijkhout
  • <Possible follow-ups>
  • Re: Matrix library, jacob navia
  • Re: Matrix library, Harmonic Software
• Eigenvalue buckling problem, JF
  • Re: Eigenvalue buckling problem, Gordon
    • Re: Eigenvalue buckling problem, JF
• Uniform point picking on a hexagon, Olw
  • Uniform point picking on a hexagon, Uwe Schmitt
  • Re: Uniform point picking on a hexagon, David W . Cantrell
    • Message not available
      • Re: Uniform point picking on a hexagon, David W . Cantrell
  • Re: Uniform point picking on a hexagon, George Marsaglia
    • Re: Uniform point picking on a hexagon, George Marsaglia
      • Re: Uniform point picking on a hexagon, Ray Koopman
      • Re: Uniform point picking on a hexagon, Ray Koopman
      • Message not available
      • Re: Uniform point picking on a hexagon, Ray Koopman
  • Re: Uniform point picking on a hexagon, Bruce Scott TOK
    • Re: Uniform point picking on a hexagon, Herman Rubin
      • Re: Uniform point picking on a hexagon, DP
• f(x)=x^4+... , Integral[f, [-1,1]]= ?, Alex. Lupas
  • Re: f(x)=x^4+... , Integral[f, [-1,1]]= ?, Julian V. Noble
    • Re: f(x)=x^4+... , Integral[f, [-1,1]]= ?, Axel Vogt
      • Re: f(x)=x^4+... , Integral[f, [-1,1]]= ?, Julian V. Noble
  • Re: f(x)=x^4+... , Integral[f, [-1,1]]= ?, Robert Israel
    • Re: f(x)=x^4+... , Integral[f, [-1,1]]= ?, Julian V. Noble
    • Re: f(x)=x^4+... , Integral[f, [-1,1]]= ?, Carl Barron
      • Re: f(x)=x^4+... , Integral[f, [-1,1]]= ?, Alex. Lupas
• quadratic programming software, Ajar
  • Re: quadratic programming software, Peter Spellucci
  • Re: quadratic programming software, Harmonic Software
• chi square, Sami
  • Re: chi square, Duane Bozarth
  • <Possible follow-ups>
  • Re: chi square, Sami
• New mathematics/physical sciences positions at http://jobs.phds.org, October 24, 2005, PhDs . org Webmaster
• Re: photon torpedo, Matt Caspper
• Solving Sigma Equation, carmaboy
  • Re: Solving Sigma Equation, Robert Israel
  • Re: Solving Sigma Equation, sztrprszkolwia
  • Re: Solving Sigma Equation, BemusedbyQM
    • Re: Solving Sigma Equation, carmaboy
      • Re: Solving Sigma Equation, Peter Spellucci
• Optimization Algorithm, JZ
  • Re: Optimization Algorithm, Peter Spellucci
    • Message not available
      • Re: Optimization Algorithm, JZ
      • Re: Optimization Algorithm, Peter Spellucci
• ARPACK and Arnoldi process and no shifts could be applied, H.S.
• A question about continuous derivatives, mike
• about c++ and boundary condition, wakun
  • Message not available
    • Re: about c++ and boundary condition, wakun
      • Re: about c++ and boundary condition, N. Shamsundar
• Internal representation of a floating point number, Tom
  • Re: Internal representation of a floating point number, Dave Seaman
  • Re: Internal representation of a floating point number, Rusty
    • Re: Internal representation of a floating point number, Ron Shepard
      • Re: Internal representation of a floating point number, Everett M. Greene
      • Re: Internal representation of a floating point number, Ron Shepard
• a non-smooth optimization problem, Hagen Thom
  • Re: a non-smooth optimization problem, Peter Spellucci
  • new attempt, Hagen Thom
• Correction for: Interpolating function with two important characteristics, mike
  • Re: Correction for: Interpolating function with two important characteristics, Ron Shepard
• Question in PCA - Differentiating problem, Gol Yass
  • Re: Question in PCA - Differentiating problem, Peter Spellucci
    • Re: Question in PCA - Differentiating problem, Martin Eisenberg
• Recommend please : free math library, linq936
  • Re: Recommend please : free math library, linq936
    • Re: Recommend please : free math library, Peter Spellucci
      • Re: Recommend please : free math library, linq936
      • Re: Recommend please : free math library, Erwin Kalvelagen
• Interpolating function with two important characteristics, mike
  • Re: Interpolating function with two important characteristics, Peter Spellucci
  • Re: Interpolating function with two important characteristics, Benjamin Wüthrich
  • Re: Interpolating function with two important characteristics, israel
• IMSL <-> NAG <-> NR <-> others ?, Bertrand Meltz
  • Re: IMSL <-> NAG <-> NR <-> others ?, Fred Krogh
• Testing matrix solvers (fem), vepeke
  • Re: Testing matrix solvers (fem), Ron Shepard
    • Re: Testing matrix solvers (fem), vepeke
• DAE help, Andreas Schulze
  • Re: DAE help, Torsten Hennig
    • Re: DAE help, Andreas Schulze
      • Re: DAE help, Torsten Hennig
      • Re: DAE help, Andreas Schulze
      • Re: DAE help, Peter Spellucci
      • Re: DAE help, Andreas Schulze
      • Re: DAE help, Peter Spellucci
      • Message not available
      • Re: DAE help, Andreas Schulze
      • Re: DAE help, Torsten Hennig
      • Re: DAE help, Andreas Schulze
• Differential equation, Michele
  • Re: Differential equation, Julian V. Noble
  • Re: Differential equation, Robert Israel
    • Re: Differential equation, Michele
      • Re: Differential equation, Peter Spellucci
      • Message not available
      • Message not available
      • Re: Differential equation, Peter Spellucci
• Optimization, Fijoy George
  • Re: Optimization, BemusedbyQM
    • Re: Optimization, Jon Harrop
      • Re: Optimization, BemusedbyQM
      • Re: Optimization, Jon Harrop
      • Re: Optimization, Duane Bozarth
      • Re: Optimization, Hans Mittelmann
      • Re: Optimization, Everett M. Greene
      • Re: Optimization, Hans Mittelmann
      • Re: Optimization, Erwin Kalvelagen
      • Re: Optimization, BemusedbyQM
      • Re: Optimization, Jon Harrop
      • Re: Optimization, Everett M. Greene
  • Re: Optimization, Erwin Kalvelagen
  • Re: Optimization, kia
  • Re: Optimization, Hans Mittelmann
  • Re: Optimization, Fijoy George
  • Re: Optimization, Harmonic Software
  • Re: Optimization, Dima
• Re: decompostion of a product of two primes, Antonio Castelló
  • Re: decompostion of a product of two primes, Hugo Pfoertner
• Lapack++, CPPLapack, and TNT, rsina
• Euler angles and rotation matrices revisited..., Allen
  • Re: Euler angles and rotation matrices revisited..., Allen
    • Re: Euler angles and rotation matrices revisited..., Peter Spellucci
      • Re: Euler angles and rotation matrices revisited..., Allen
      • Re: Euler angles and rotation matrices revisited..., Randall
  • Re: Euler angles and rotation matrices revisited..., Richard Mathar
• Visualizing 2D data with confidence intervall/standard deviation, Jens Müller
  • Re: Visualizing 2D data with confidence intervall/standard deviation, Duane Bozarth
  • Re: Visualizing 2D data with confidence intervall/standard deviation, N. Shamsundar
• cradau package problem, Andreas Schulze
  • Re: cradau package problem, Ron Shepard
    • Re: cradau package problem, Andreas Schulze
      • Re: cradau package problem, Mark B Stucky
      • Re: cradau package problem, N. Shamsundar
• PDE library in C, Andreas Schulze
  • Re: PDE library in C, Torsten Hennig
    • Re: PDE library in C, Andreas Schulze
  • Re: PDE library in C, carlos
• Galerkin method, j . r . kelly
  • Re: Galerkin method, BemusedbyQM
  • Re: Galerkin method, andy2O
  • Re: Galerkin method, Bruce Scott TOK
    • Re: Galerkin method, j . r . kelly
• 3D FFT ocx library, Werner G
• integration by using matlab trapz function, yoxes
• Re: Need eigensolver that produces good clean rigid-body modes, Kevin
  • <Possible follow-ups>
  • Re: Need eigensolver that produces good clean rigid-body modes, Kevin
• orthonormal basis function, sreejith
  • Re: orthonormal basis function, Julian V. Noble
    • Re: orthonormal basis function, sreejith
• Re: DG for stokes, sreejith
• New mathematics/physical sciences positions at http://jobs.phds.org, October 10, 2005, PhDs . org Webmaster
• BEWARE OF Linda West (925) 876-7441 of CHIPMAN UNITED VAN LINES/Caton Mayflower Moving & Storage, teckard
• Re: non-linear system solving for non square matrix, Ivan Oseledets
  • <Possible follow-ups>
  • Re: non-linear system solving for non square matrix, carlos
• Re: Confluent hypergeometric function of 1 2 0.5, Axel Vogt
  • Re: Confluent hypergeometric function of 1 2 0.5, jacob navia
  • <Possible follow-ups>
  • Re: Confluent hypergeometric function of 1 2 0.5, jacob navia
• Re: Creating a movie file from a set of postscript files., Peter Salzman
• A C compiler for numerical work, jacob navia
  • <Possible follow-ups>
  • A C compiler for numerical work, Everett M. Greene
    • Re: A C compiler for numerical work, jacob navia
• Solving a PDE as one big ODE, Dave Rudolf
  • Re: Solving a PDE as one big ODE, andy2O
  • Re: Solving a PDE as one big ODE, A . L .
• Moderately extended precision, Alan
  • Re: Moderately extended precision, Peter Spellucci
    • Re: Moderately extended precision, James Van Buskirk
    • Re: Moderately extended precision, Martin Brown
  • Re: Moderately extended precision, Sudarshan Raghunathan
  • Re: Moderately extended precision, Julian V. Noble
  • Re: Moderately extended precision, Michael Hennebry
    • Re: Moderately extended precision, Alan
      • Re: Moderately extended precision, Michael Hennebry
      • Re: Moderately extended precision, Alan
      • Re: Moderately extended precision, Michael Hennebry
    • Re: Moderately extended precision, Axel Vogt
• Re: SOR & Hilbert matrix, davor . menon
• Matrix gradient involving Frobenius norm (and exponential), neil . toronto
  • Re: Matrix gradient involving Frobenius norm (and exponential), neil.toronto@xxxxxxxxx
    • Re: Matrix gradient involving Frobenius norm (and exponential), Peter Spellucci
      • Re: Matrix gradient involving Frobenius norm (and exponential), neil.toronto@xxxxxxxxx
      • Re: Matrix gradient involving Frobenius norm (and exponential), Duncan Muirhead
  • Message not available
    • Re: Matrix gradient involving Frobenius norm (and exponential), neil.toronto@xxxxxxxxx
• matrix inversion in hardware, rafaelcns
  • Re: matrix inversion in hardware, E. Robert Tisdale
    • Re: matrix inversion in hardware, Paul Victor Birke
  • Re: matrix inversion in hardware, Rusty
    • Re: matrix inversion in hardware, Victor Eijkhout
      • Re: matrix inversion in hardware, Rusty
• Help with eigenvalue decomposition, Amit Singh
  • Re: Help with eigenvalue decomposition, Sumit Mitra
    • Re: Help with eigenvalue decomposition, Sumit Mitra
  • Re: Help with eigenvalue decomposition, Robert Israel
  • Re: Help with eigenvalue decomposition, Amit Singh
• Adaptime step size in Monte Carlo methods, Niels L Ellegaard
• Solving a Minimax problem, VINOD
  • Re: Solving a Minimax problem, Peter Spellucci
• blas1 man page, wax
• Suggestion of numerical method for Coupled ODEs, Hsuan-Yeh Chang
  • Re: Suggestion of numerical method for Coupled ODEs, Peter Spellucci
  • Re: Suggestion of numerical method for Coupled ODEs, Julian V. Noble
• Testing a random number generator's period?, Shi Jin
  • Re: Testing a random number generator's period?, John Herman
• Re: Efficient Computation of Stirling Numbers, Nico Temme
• Normal (Distribution) Approximation, ChiChiRuiz@xxxxxxxxx
  • Re: Normal (Distribution) Approximation, Duane Bozarth
  • Re: Normal (Distribution) Approximation, Julian V. Noble
• linear equation problems, russiandon
  • Re: linear equation problems, Julian V. Noble
  • <Possible follow-ups>
  • linear equation problems, russiandon
• oscillations when solving nonlinear system, Andreas Schulze
  • Message not available
    • Re: oscillations when solving nonlinear system, Andreas Schulze
      • Re: oscillations when solving nonlinear system, Torsten Hennig
      • Re: oscillations when solving nonlinear system, Andreas Schulze
      • Re: oscillations when solving nonlinear system, Torsten Hennig
      • Re: oscillations when solving nonlinear system, Andreas Schulze
      • Re: oscillations when solving nonlinear system, Torsten Hennig
• density function from characteristic function, Gabriel Cardi
  • Re: density function from characteristic function, Herman Rubin
• Re: Numerical Recipes in C: Error in numerical derivatives, Rusty
  • Re: Numerical Recipes in C: Error in numerical derivatives, Gordon
    • Re: Numerical Recipes in C: Error in numerical derivatives, Dik T. Winter
  • <Possible follow-ups>
  • Re: Numerical Recipes in C: Error in numerical derivatives, Charles Russell
• Efficient non-symmetric sparse system solver, puristi
  • Re: Efficient non-symmetric sparse system solver, Sudarshan Raghunathan
  • Re: Efficient non-symmetric sparse system solver, Gautier Write-only
  • Re: Efficient non-symmetric sparse system solver, Roy Stogner
  • Re: Efficient non-symmetric sparse system solver, Han de Bruijn
• Higher order derivatives of Bessel functions, Julian
  • Re: Higher order derivatives of Bessel functions, Robert Israel
    • Re: Higher order derivatives of Bessel functions, Julian
      • Re: Higher order derivatives of Bessel functions, Phil Hobbs
  • Re: Higher order derivatives of Bessel functions, zubin
• Erratum in Goldberg's 1991 FPN survey?, kj
• Comparing floats with fcmp, kj
  • Re: Comparing floats with fcmp, Carl Barron
    • Re: Comparing floats with fcmp, Ron Shepard
    • Re: Comparing floats with fcmp, kj
    • Re: Comparing floats with fcmp, kj
  • Re: Comparing floats with fcmp, kj
    • Re: Comparing floats with fcmp, Martin Eisenberg
      • Re: Comparing floats with fcmp, kj
      • Re: Comparing floats with fcmp, kj
      • Re: Comparing floats with fcmp, Martin Eisenberg
      • Re: Comparing floats with fcmp, kj
      • Re: Comparing floats with fcmp, Martin Eisenberg
      • Re: Comparing floats with fcmp, Everett M. Greene
      • Re: Comparing floats with fcmp, Everett M. Greene
      • Re: Comparing floats with fcmp, kj
• Re: Calculating Polynomial coefficients, John Herman
  • <Possible follow-ups>
  • Re: Calculating Polynomial coefficients, Dana
• Re: Fast Processors for Matrix Inversion, andy2O
  • <Possible follow-ups>
  • Re: Fast Processors for Matrix Inversion, George Sfantos
    • Re: Fast Processors for Matrix Inversion, Gordon Sande
    • Re: Fast Processors for Matrix Inversion, Duane Bozarth
    • Re: Fast Processors for Matrix Inversion, Michael Hennebry
• Re: Evaluation of hermite polynomals, Richard Mathar
• Huge speed difference between sparse A*x and A'*b, spasmous
  • Message not available
    • Re: Huge speed difference between sparse A*x and A'*b, spasmous
  • Re: Huge speed difference between sparse A*x and A'*b, Dik T. Winter
    • Re: Huge speed difference between sparse A*x and A'*b, Allen McIntosh
      • Re: Huge speed difference between sparse A*x and A'*b, spasmous
  • Re: Huge speed difference between sparse A*x and A'*b, Carl Barron
  • Message not available
    • Re: Huge speed difference between sparse A*x and A'*b, spasmous
      • Re: Huge speed difference between sparse A*x and A'*b, Allen McIntosh
  • Re: Huge speed difference between sparse A*x and A'*b, Carl Barron
  • Message not available
    • Re: Huge speed difference between sparse A*x and A'*b, spasmous
      • Re: Huge speed difference between sparse A*x and A'*b, E. Robert Tisdale
      • Re: Huge speed difference between sparse A*x and A'*b, spasmous
      • Re: Huge speed difference between sparse A*x and A'*b, Dik T. Winter
      • Re: Huge speed difference between sparse A*x and A'*b, spasmous
      • Re: Huge speed difference between sparse A*x and A'*b, Jim
      • Re: Huge speed difference between sparse A*x and A'*b, spasmous
• Re: Finding minimum roots (quickly and with minimal branching), Tom Holden
• Re: Conjugate gradient reparameterization to impose positivity, spasmous
• Re: derivative of discrete fourier transform interpolation, stevenj
  • Re: derivative of discrete fourier transform interpolation, Rusty
• Re: ODE and tri-diagonal system, bv
  • Message not available
    • Re: ODE and tri-diagonal system, Han de Bruijn
  • Message not available
    • Re: ODE and tri-diagonal system, bv
  • <Possible follow-ups>
  • Re: ODE and tri-diagonal system, Han de Bruijn
  • Re: ODE and tri-diagonal system, Peter Spellucci
  • Re: ODE and tri-diagonal system, bv

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