sci.math.num-analysis

• Date Index

---

• convergence rate of Incomplete Cholesy Conjugate Gradient, Andreas Stahel
• Re: German discovers longest prime number, Mark Vaughan
  • Re: German discovers longest prime number, Han de Bruijn
  • <Possible follow-ups>
  • Re: German discovers longest prime number, Richard Mathar
• Preconditioning and regularization example, aus_fas
• opinions on software for solving elliptic equations, Zhang Lei
  • <Possible follow-ups>
  • opinions on software for solving elliptic equations, Zhang Lei
    • Re: opinions on software for solving elliptic equations, Roy Stogner
• generating a sample value, Darius
  • Re: generating a sample value, john2
• Do you hate china?, cuthad@xxxxxxxxx
• (a+b)/2 does not belong to [a,b] ???, B Thomas
  • Re: (a+b)/2 does not belong to [a,b] ???, Peter L. Montgomery
    • Re: (a+b)/2 does not belong to [a,b] ???, Peter Luschny
• qfloat extended precision in Cephes library, lcw1964
  • Re: qfloat extended precision in Cephes library, Steven G. Kargl
• low precision exponential function, arnott
  • Re: low precision exponential function, Ian Gay
    • sci.math.num-analysis: Re: low precision exponential function, arnott
      • Re: sci.math.num-analysis: Re: low precision exponential function, Martin Brown
      • Re: sci.math.num-analysis: Re: low precision exponential function, arnott
  • Re: low precision exponential function, lcw1964
    • Re: low precision exponential function, arnott
• Is Runge-Kutta method still valid for this type of ODE?, Nye
  • Re: Is Runge-Kutta method still valid for this type of ODE?, Nye
  • Re: Is Runge-Kutta method still valid for this type of ODE?, Julian V. Noble
    • Re: Is Runge-Kutta method still valid for this type of ODE?, Nye
  • Re: Is Runge-Kutta method still valid for this type of ODE?, Robert Israel
    • Re: Is Runge-Kutta method still valid for this type of ODE?, Nye
• Initial Conditions for DASKR, gurry
  • Re: Initial Conditions for DASKR, gurry
    • Re: Initial Conditions for DASKR, Torsten Hennig
      • Re: Initial Conditions for DASKR, gurry
• Larger fuzzy system of linear equation, blue_maxwell2304
• Re: Is it possible to solve this complex equation?, Jean-Pierre Merlet
• Re: is there a relation for all the residues?, Narcoleptic Insomniac
• ? householder orth, Cheng Cosine
• HELP, sonhadorPR
  • Re: HELP, Badger
• Markov Chain Monte Carlo (MCMC), Darius
• New mathematics/physical sciences positions at http://jobs.phds.org, August 28, 2006, PhDs . org Webmaster
• Hola, medallita
• should i made any adjustment in the CET function when the export is zero., wzt
• Hyperbolic PDE, FV codes unstructured needed, Zadig
  • Re: Hyperbolic PDE, FV codes unstructured needed, Mark Westwood
• Locally conservative schemes in conservation laws., Zadig
• efficient algorithm for minimal distance pair match, amgammel
  • Re: efficient algorithm for minimal distance pair match, KnowSpamn
    • Re: efficient algorithm for minimal distance pair match, amgammel
• SVD and repeat singular values, Steve Hawkwind
  • Re: SVD and repeat singular values, john2
    • Re: SVD and repeat singular values, Steve Hawkwind
      • Re: SVD and repeat singular values, john2
      • Re: SVD and repeat singular values, Steve Hawkwind
      • Re: SVD and repeat singular values, john2
      • Re: SVD and repeat singular values, Steve Hawkwind
      • Re: SVD and repeat singular values, john2
      • Re: SVD and repeat singular values, Steven Lord
      • Re: SVD and repeat singular values, Robert Israel
      • Re: SVD and repeat singular values, john2
      • Re: SVD and repeat singular values, Steven Lord
      • Re: SVD and repeat singular values, john2
      • Re: SVD and repeat singular values, Steven Lord
      • Re: SVD and repeat singular values, Steve Hawkwind
      • Re: SVD and repeat singular values, Steve Hawkwind
      • Re: SVD and repeat singular values, Steven Lord
      • Re: SVD and repeat singular values, Steve Hawkwind
      • Re: SVD and repeat singular values, Ron Shepard
      • Re: SVD and repeat singular values, Steve Hawkwind
• HMM applied, Mario
  • Re: HMM applied, Mario
    • Re: HMM applied, John Herman
• Question related to normal distribution, tryyourbestok
  • Re: Question related to normal distribution, David Langevin
    • Re: Question related to normal distribution, tryyourbestok
    • Re: Question related to normal distribution, tryyourbestok
  • Question related to normal distribution, tryyourbestok
  • Re: Question related to normal distribution, David Langevin
    • Re: Question related to normal distribution, tryyourbestok
  • Re: Question related to normal distribution, David Langevin
  • Re: Question related to normal distribution, David Langevin
    • Re: Question related to normal distribution, tryyourbestok
      • Re: Question related to normal distribution, kunzmilan
• modelling event occurance, maxndaisy
• use of CONOPT help, ays
  • Re: use of CONOPT help, A . L .
    • Re: use of CONOPT help, ays
      • Re: use of CONOPT help, Schizoid Man
• decompose using discrete wavelet, mottmott
• LU Matrix Factorization question?, Susan Margulies
  • Re: LU Matrix Factorization question?, dcorbit
  • Re: LU Matrix Factorization question?, Jeremy Watts
• Fitting my own curve for a set of data, Abhishek
  • Re: Fitting my own curve for a set of data, Gordon Sande
  • Re: Fitting my own curve for a set of data, carlos
    • Re: Fitting my own curve for a set of data, Abhishek
      • Re: Fitting my own curve for a set of data, carlos
• Complex polynomial roots of order 60, pezuc
  • Re: Complex polynomial roots of order 60, Hans Mittelmann
  • Are there multiple roots?, Zeke Zeng
    • Re: Are there multiple roots?, Jeremy Watts
      • Re: Are there multiple roots?, Jeremy Watts
      • Re: Are there multiple roots?, Zeke Zeng
      • Re: Are there multiple roots?, Jeremy Watts
    • Re: Are there multiple roots?, carlos
      • Re: Are there multiple roots?, Hans Mittelmann
    • Re: Are there multiple roots?, carlos
    • Re: Are there multiple roots?, carlos
      • Re: Are there multiple roots?, Zeke Zeng
      • Re: Are there multiple roots?, Hans Mittelmann
      • Re: Are there multiple roots?, carlos
      • Re: Are there multiple roots?, Steven G. Kargl
      • Re: Are there multiple roots?, carlos
      • Re: Are there multiple roots?, jan
      • Re: Are there multiple roots?, Steven G. Kargl
      • Re: Are there multiple roots?, carlos
  • Re: Complex polynomial roots of order 60, Zdeněk Hurák
    • Re: Complex polynomial roots of order 60, pezuc
• New mathematics/physical sciences positions at http://jobs.phds.org, August 21, 2006, PhDs . org Webmaster
• Solve/NSolve, wen . jau . lee
  • Re: Solve/NSolve, wen . jau . lee
    • Re: Solve/NSolve, Paul Abbott
• Who has this AAAI 1993 paper?, lindberg
• CompletePolish, John Herman
• How to do Gaussian integration with exp(-x^2) weight function but finite range [0,a], Nag
  • Re: How to do Gaussian integration with exp(-x^2) weight function but finite range [0,a], Alex. Lupas
    • Re: How to do Gaussian integration with exp(-x^2) weight function but finite range [0,a], Alex. Lupas
      • Re: How to do Gaussian integration with exp(-x^2) weight function but finite range [0,a], Alex. Lupas
  • Re: How to do Gaussian integration with exp(-x^2) weight function but finite range [0,a], Schizoid Man
    • Re: How to do Gaussian integration with exp(-x^2) weight function but finite range [0,a], Alex. Lupas
• related to group theory, anilkumar . iitm
• How to do Gaussian integration with exp(-x) weight function but finite range [0,a], Nag
  • Re: How to do Gaussian integration with exp(-x) weight function but finite range [0,a], Julian V. Noble
    • Re: How to do Gaussian integration with exp(-x) weight function but finite range [0,a], Nag
    • Re: How to do Gaussian integration with exp(-x) weight function but finite range [0,a], Bernard Danloy
      • Re: How to do Gaussian integration with exp(-x) weight function but finite range [0,a], John Ashby
      • Re: How to do Gaussian integration with exp(-x) weight function but finite range [0,a], Nag
      • Re: How to do Gaussian integration with exp(-x) weight function but finite range [0,a], John Ashby
      • Re: How to do Gaussian integration with exp(-x) weight function but finite range [0,a], Paul Abbott
      • Re: How to do Gaussian integration with exp(-x) weight function but finite range [0,a], Nag
      • Re: How to do Gaussian integration with exp(-x) weight function but finite range [0,a], Carl Barron
      • Re: How to do Gaussian integration with exp(-x) weight function but finite range [0,a], Paul Abbott
      • Re: How to do Gaussian integration with exp(-x) weight function but finite range [0,a], Bernard Danloy
      • Re: How to do Gaussian integration with exp(-x) weight function but finite range [0,a], Paul Abbott
• monotone matrixes & maximum prinziple, friedo
• confluent hypergeometric function of the 1st kind, Munir Bhatti
  • Re: confluent hypergeometric function of the 1st kind, Peter
• UMFPACK, Ax = b, A singular and under-determined?, Susan Margulies
• The QZ method presented in Golub & Van Loan, Steve Hawkwind
  • Re: The QZ method presented in Golub & Van Loan, Gordon Sande
    • Re: The QZ method presented in Golub & Van Loan, Steve Hawkwind
      • Re: The QZ method presented in Golub & Van Loan, Gordon Sande
      • Re: The QZ method presented in Golub & Van Loan, Steve Hawkwind
• Workshop on Optimisation, Stochastic Programming & Portfolio Planning, OptiRisk
• Singular Value Decomposition, Jakob T
  • Singular Value Decomposition, Uwe Schmitt
    • Re: Singular Value Decomposition, Jakob T
    • Re: Singular Value Decomposition, Jakob T
    • Re: Singular Value Decomposition, Jakob T
• Matlab fminunc just one iteration. Why?, msms
• Stability of NR Gauss-Hermite algorithm in Excel/VBA?, Schizoid Man
• averaging technique, kkrish
  • Re: averaging technique, hoe
• New mathematics/physical sciences positions at http://jobs.phds.org, August 14, 2006, PhDs . org Webmaster
• contour integration non uniform grid, michael . guyonnet
• Need help, alamshawn
• Bio-TERROR in America: Aerosols for HARM and Torture, nano4designs
• Geometry, Danilo
  • Re: Geometry, A . L .
  • Re: Geometry, Danilo
• Sparse matrix approximation, spasmous
  • Re: Sparse matrix approximation, Helmut Jarausch
    • Re: Sparse matrix approximation, spasmous
      • Re: Sparse matrix approximation, Ron Shepard
• givens transformations and complex vectors, Steve Hawkwind
  • Re: givens transformations and complex vectors, Helmut Jarausch
• problems on estimating multivariate normal distribution by MLE, berlinerpils
• Quartic Equation Solver, mhill37
  • Re: Quartic Equation Solver, carlos
  • Re: Quartic Equation Solver, Julian V. Noble
    • Re: Quartic Equation Solver, mhill37
      • Re: Quartic Equation Solver, carlos
      • Re: Quartic Equation Solver, Hans Mittelmann
      • Re: Quartic Equation Solver, carlos
      • Re: Quartic Equation Solver, Julian V. Noble
  • Re: Quartic Equation Solver, Jeremy Watts
• Taylor series for matrix approximation, spasmous
  • Re: Taylor series for matrix approximation, Robert Israel
    • Re: Taylor series for matrix approximation, spasmous
• Creating an matrix of possible combinations, Russ . Dilley
  • Re: Creating an matrix of possible combinations, Ray Koopman
    • Re: Creating an matrix of possible combinations, Ray Koopman
  • Re: Creating an matrix of possible combinations, Duncan Muirhead
    • Re: Creating an matrix of possible combinations, Russ . Dilley
      • Re: Creating an matrix of possible combinations, Duncan Muirhead
  • Re: Creating an matrix of possible combinations, jasen
• Help for Eigenmath, rdp1710@xxxxxxxxx
• Looking to Model a Sinusoid Input/Output, whatever . I . fear
  • Dimensionless Navier-Stokes, Oliver Ruebenkoenig
  • Re: Looking to Model a Sinusoid Input/Output, Phil Hobbs
  • Re: Looking to Model a Sinusoid Input/Output, MatthewCage
  • Re: Looking to Model a Sinusoid Input/Output, jasen
• Definite integral with huge variations in magnitude, axlq
  • Re: Definite integral with huge variations in magnitude, carlos
    • Re: Definite integral with huge variations in magnitude, axlq
  • Re: Definite integral with huge variations in magnitude, Robert Israel
    • Re: Definite integral with huge variations in magnitude, axlq
      • Re: Definite integral with huge variations in magnitude, carlos
      • Re: Definite integral with huge variations in magnitude, axlq
      • Re: Definite integral with huge variations in magnitude, carlos
      • Re: Definite integral with huge variations in magnitude, Peter
      • Re: Definite integral with huge variations in magnitude, axlq
      • Re: Definite integral with huge variations in magnitude, Gert Van den Eynde
      • Re: Definite integral with huge variations in magnitude, Jean-Pierre Merlet
      • Re: Definite integral with huge variations in magnitude, axlq
      • Re: Definite integral with huge variations in magnitude, Nico Temme
      • Re: Definite integral with huge variations in magnitude, axlq
      • Re: Definite integral with huge variations in magnitude, Nico Temme
      • Re: Definite integral with huge variations in magnitude, axlq
      • Re: Definite integral with huge variations in magnitude, Axel Vogt
• Integration from known partial derivatives in a box, Brian German
• Re: OT arbitrary dimension array for math, Roy Stogner
  • Re: OT arbitrary dimension array for math, dimitri . ognibene
• i=infinity;0= i*sin k*pi, 1=cos k*pi, k=m/n, n=4,m=0-00; c*G=20=const, 1/sgrt2>G>0.5, 6<N = NA ^2surf/NAvol<7 ; h/N =11=const, e+i*pi; D universe =f(h)*1/ (a))^4, T=f( m, S, D), ivars . fabriciuss
• check zero, darknails@xxxxxxxxx
  • Re: check zero, Gert Van den Eynde
    • Re: check zero, darknails@xxxxxxxxx
  • Re: check zero, Ioannis
  • Re: check zero, Keith A. Lewis
• the generalized eigenvalue problem, Jeremy Watts
• New mathematics/physical sciences positions at http://jobs.phds.org, August 07, 2006, PhDs . org Webmaster
• Chute Design - DEM, cumali
• Current "best practise" with differentiation??, Phil Scadden
• affine transformation between two triangles, John
  • Re: affine transformation between two triangles, Pierre Asselin
  • Re: affine transformation between two triangles, jasen
    • Re: affine transformation between two triangles, John
• Help with second order interpolation, stephen
  • Re: Help with second order interpolation, Bart Vandewoestyne
  • Re: Help with second order interpolation, Julian V. Noble
    • Re: Help with second order interpolation, stephen
      • Re: Help with second order interpolation, Robert Israel
      • Re: Help with second order interpolation, jasen
• Chebyshev-Gauss Differentioation, Adam
• eigenvalue problem : M v + p = lam v, rjmagyar
  • Re: eigenvalue problem : M v + p = lam v, Gordon Sande
    • Re: eigenvalue problem : M v + p = lam v, rjmagyar
      • Re: eigenvalue problem : M v + p = lam v, Gordon Sande
      • Re: eigenvalue problem : M v + p = lam v, rjmagyar
      • Re: eigenvalue problem : M v + p = lam v, rjmagyar
      • Re: eigenvalue problem : M v + p = lam v, Ronald Bruck
      • Re: eigenvalue problem : M v + p = lam v, Gordon Sande
  • Re: eigenvalue problem : M v + p = lam v, C W
    • Re: eigenvalue problem : M v + p = lam v, rjmagyar
      • Re: eigenvalue problem : M v + p = lam v, jdturner
  • Re: eigenvalue problem : M v + p = lam v, Mike R
• KKT Conditions for HS34 Problem, Ryan Wallace
  • <Possible follow-ups>
  • KKT Conditions for HS34 Problem, Ryan Wallace
• parameter estimation, Darius Blaszijk
  • Re: parameter estimation, Evgenii Rudnyi
• July articles on scientificcomputing.blogspot.com, scientificcomputingnews
• quasi monte carlo integration:error bound(total variation, vitali's sense), matho-frank
  • Re: quasi monte carlo integration:error bound(total variation, vitali's sense), Bart
• multigrid preconditioning for GMRES, Chris
  • Re: multigrid preconditioning for GMRES, Helmut Jarausch
• matrix inverse, asdf
  • Re: matrix inverse, Gert Van den Eynde
  • Re: matrix inverse, Hans Mittelmann
  • Re: matrix inverse, Bart Vandewoestyne
  • Re: matrix inverse, spasmous
• ? numerical diff, Cheng Cosine
  • Re: ? numerical diff, Grave Digger
  • Re: ? numerical diff, Martin Brown
• Numerical Recipes in C miser, schouwla
• Chebyshev help, pconte00
  • Re: Chebyshev help, carlos
    • Re: Chebyshev help, carlos
      • Re: Chebyshev help, Gert Van den Eynde
  • Re: Chebyshev help, Julian V. Noble
• Number Theory, Danilo
  • Re: Number Theory, Dave Rusin
  • Re: Number Theory, jasen
• matrix and arbitrary precision math, Luciano
  • Re: matrix and arbitrary precision math, Andreas
    • Re: matrix and arbitrary precision math, Luciano
      • Re: matrix and arbitrary precision math, Andreas
  • Re: matrix and arbitrary precision math, Mark Vaughan
  • Re: matrix and arbitrary precision math, Gert Van den Eynde
  • Re: matrix and arbitrary precision math, Bart Vandewoestyne
• finding optimal combination of matrices, Soeren Meyer-Eppler
  • Re: finding optimal combination of matrices, Robert Israel
    • Re: finding optimal combination of matrices, Soeren Meyer-Eppler
• Opinions on Morton & Mayers PDE book?, rcerlini11
  • Re: Opinions on Morton & Mayers PDE book?, vsgdp
  • Re: Opinions on Morton & Mayers PDE book?, Oliver Ruebenkoenig
    • Re: Opinions on Morton & Mayers PDE book?, Martin Eisenberg
• symmetric tridiagonal eigenproblem, Gert Van den Eynde
  • Re: symmetric tridiagonal eigenproblem, Arnold Neumaier
  • Re: symmetric tridiagonal eigenproblem, Rich Townsend
• Problems with Franke's inverse distance weighting interpolation, deltaquattro
  • Re: Problems with Franke's inverse distance weighting interpolation, deltaquattro
• concatenating orthogonal matrices, alexheld
  • Re: concatenating orthogonal matrices, Peter Spellucci
    • Re: concatenating orthogonal matrices, alexheld
• Average values of interpolated values is calculus, right ?, richardchaven
  • Re: Average values of interpolated values is calculus, right ?, Peter Spellucci
  • Re: Average values of interpolated values is calculus, right ?, Torsten Hennig
  • Re: Average values of interpolated values is calculus, right ?, john2
• Sin & Cos speed worries, rgootee
  • Re: Sin & Cos speed worries, Ray Koopman
    • Re: Sin & Cos speed worries, Ray Koopman
  • Re: Sin & Cos speed worries, dcorbit
  • Re: Sin & Cos speed worries, carlos
    • Re: Sin & Cos speed worries, carlos
  • Re: Sin & Cos speed worries, jasen
  • Re: Sin & Cos speed worries, Mark Westwood
  • Re: Sin & Cos speed worries, Mark Westwood
  • Re: Sin & Cos speed worries, Peter Spellucci
  • Re: Sin & Cos speed worries, Julian V. Noble
    • Re: Sin & Cos speed worries, David N. Williams
      • Re: Sin & Cos speed worries, Julian V. Noble
    • Re: Sin & Cos speed worries, Ronald Bruck
      • Re: Sin & Cos speed worries, Steven Lord
  • Re: Sin & Cos speed worries, Badger
  • Re: Sin & Cos speed worries, Harmonic Software
  • Re: Sin & Cos speed worries, Alex. Lupas
    • Re: Sin & Cos speed worries, Mark Westwood
  • Re: Sin & Cos speed worries, Fred J. Tydeman
    • Re: Sin & Cos speed worries, Everett M. Greene
      • Re: Sin & Cos speed worries, tsilva
• New mathematics/physical sciences positions at http://jobs.phds.org, July 31, 2006, PhDs . org Webmaster
• What form of regularization is this?, spasmous
  • Re: What form of regularization is this?, Brian Borchers
  • Re: What form of regularization is this?, Ray Koopman
    • Re: What form of regularization is this?, Arnold Neumaier
• ? approximates in different subspaces, Cheng Cosine
  • Re: ? approximates in different subspaces, Peter Spellucci
    • Re: ? approximates in different subspaces, Cheng Cosine
      • Re: ? approximates in different subspaces, Peter Spellucci
      • Re: ? approximates in different subspaces, Evgenii Rudnyi
  • Re: ? approximates in different subspaces, Cheng Cosine
  • Re: ? approximates in different subspaces, Cheng Cosine
• Polylogarithm, Paul J Gans
  • Re: Polylogarithm, Badger
    • Re: Polylogarithm, Paul J Gans
• A FEA problem, St1234
• Re: Slicing algorithm, jasen
• least squares error ellipse, jasen
  • Re: least squares error ellipse, John Herman
  • Re: least squares error ellipse, iandjmsmith
    • Re: least squares error ellipse, jasen
• Fouriere Series and Gibbs and Integration..., Michael
  • Re: Fouriere Series and Gibbs and Integration..., Julian V. Noble
  • Re: Fouriere Series and Gibbs and Integration..., did
• Generating N! permutation, Ari
  • Re: Generating N! permutation, David Langevin
  • Re: Generating N! permutation, Ole Andersen
  • Re: Generating N! permutation, john2
  • Re: Generating N! permutation, carlos
• N-integrer Levi-Civita, Ari
• Re: 2D slicing algorithm, Peter Spellucci
• Re: Full journal title?, S. Janssens
  • Message not available
    • Re: Full journal title?, Ian Gay
• regarding pdes, dibyadeep
  • Re: regarding pdes, Peter Spellucci
  • <Possible follow-ups>
  • regarding pdes, dibyadeep
• Re: Numerical diagonalization by not using zgeev?, MWimmer
  • Re: Numerical diagonalization by not using zgeev?, Peter Spellucci
    • Re: Numerical diagonalization by not using zgeev?, MWimmer
      • Re: Numerical diagonalization by not using zgeev?, Peter Spellucci
• Numerical double derivative and associated bond pricing problem, schizoid_man
  • Re: Numerical double derivative and associated bond pricing problem, David Langevin
    • Re: Numerical double derivative and associated bond pricing problem, schizoid_man
      • Re: Numerical double derivative and associated bond pricing problem, astanoff
      • Re: Numerical double derivative and associated bond pricing problem, schizoid_man
      • Re: Numerical double derivative and associated bond pricing problem, astanoff
      • Re: Numerical double derivative and associated bond pricing problem, A . L .
• 3D Double Pendulum Simulation, sumitra . eecs
  • Re: 3D Double Pendulum Simulation, Peter Spellucci
  • Re: 3D Double Pendulum Simulation, Robert Israel
  • Re: 3D Double Pendulum Simulation, carlos
  • Re: 3D Double Pendulum Simulation, carlos
    • Re: 3D Double Pendulum Simulation, sumitra . eecs
      • Re: 3D Double Pendulum Simulation, bv
      • Re: 3D Double Pendulum Simulation, A . L .
      • Re: 3D Double Pendulum Simulation, bv
      • Re: 3D Double Pendulum Simulation, A . L .
      • Re: 3D Double Pendulum Simulation, carlos
      • Re: 3D Double Pendulum Simulation, jasen
      • Re: 3D Double Pendulum Simulation, carlos
      • Re: 3D Double Pendulum Simulation, carlos
• Piecewise constant approximation, eru
  • Re: Piecewise constant approximation, Peter Spellucci
    • Re: Piecewise constant approximation, rmn
      • Re: Piecewise constant approximation, Peter Spellucci
  • Re: Piecewise constant approximation, Duncan Muirhead
• Need Solution Method for Nonlinear ODE, Tom Irvine
  • Re: Need Solution Method for Nonlinear ODE, alainverghote
  • Re: Need Solution Method for Nonlinear ODE, Peter Spellucci
• ? helmholtz in inf domain, Cheng Cosine
  • Re: ? helmholtz in inf domain, Cheng Cosine
  • Re: ? helmholtz in inf domain, Peter
    • Re: ? helmholtz in inf domain, Cheng Cosine
• New mathematics/physical sciences positions at http://jobs.phds.org, July 24, 2006, PhDs . org Webmaster
• Non-negative matrix factorization with probabilistic constraint, shna
• ? tridiag sys with periodic bcs, Cheng Cosine
  • Re: ? tridiag sys with periodic bcs, Cheng Cosine
  • Re: ? tridiag sys with periodic bcs, Peter Spellucci
• convexity, standshik
  • Re: convexity, Alex. Lupas
  • Re: convexity, Peter Spellucci
• 3-dim transformation, OZ
  • Re: 3-dim transformation, Peter Spellucci
• gram-schmidt orthogonal for numeric, OZ
  • Re: gram-schmidt orthogonal for numeric, Gordon Sande
    • Re: gram-schmidt orthogonal for numeric, OZ
  • Re: gram-schmidt orthogonal for numeric, Jeremy Watts
• A method to find a local minima, mathlover
  • Re: A method to find a local minima, Badger
  • Re: A method to find a local minima, Peter Spellucci
    • Re: A method to find a local minima, mathlover
• Powers of 2 - number theory, Eddy
  • Re: Powers of 2 - number theory, Jean-Claude Arbaut
  • Re: Powers of 2 - number theory, D. Baruth
    • Re: Powers of 2 - number theory, kunzmilan
• 2D Lagrangian interpolation, deltaquattro
  • Re: 2D Lagrangian interpolation, ~Glynne
    • Re: 2D Lagrangian interpolation, deltaquattro
  • Re: 2D Lagrangian interpolation, Peter Spellucci
• Re: Optimization of noisy functions, John Herman
• fuzzy multivariate, zagatov
• Help in identifying a numerical method, Don
  • Re: Help in identifying a numerical method, highegg
    • Re: Help in identifying a numerical method, Don
• Possible to Find the Clusters One by One??, mathlover
• Re: Solving large-scale sparse binary linear systems EXACTLY?, Arnold Neumaier
• ALA 2006 Dusseldorf (ILAS), msustik
• Power Method and negative eigenvalues, Skunk
  • Re: Power Method and negative eigenvalues, Roy Stogner
    • Re: Power Method and negative eigenvalues, Skunk
  • Re: Power Method and negative eigenvalues, Gottfried Helms
  • Re: Power Method and negative eigenvalues, Jeremy Watts
  • Re: Power Method and negative eigenvalues, iandjmsmith
  • Re: Power Method and negative eigenvalues, Peter Spellucci
  • Re: Power Method and negative eigenvalues, Arnold Neumaier
• Best fit orthogonal basis for list of vectors, chengiz
  • Re: Best fit orthogonal basis for list of vectors, Robert Israel
  • Re: Best fit orthogonal basis for list of vectors, Ray Koopman
    • Re: Best fit orthogonal basis for list of vectors, Gottfried Helms
      • Re: Best fit orthogonal basis for list of vectors, Ray Koopman
      • Re: Best fit orthogonal basis for list of vectors, Gottfried Helms
      • Re: Best fit orthogonal basis for list of vectors, Ray Koopman
    • Re: Best fit orthogonal basis for list of vectors, Ray Koopman
  • Re: Best fit orthogonal basis for list of vectors, richard . koolhans
  • Re: Best fit orthogonal basis for list of vectors, keez
• Re: NASTRAN format, Marko.J
  • Re: NASTRAN format, Rob McDonald
• A problem about E(x|x>y), Joe Zhang
• FFTW understanding, Blacky
  • Re: FFTW understanding, stevenj
• Re: An Interesting Subject, Paul O
• jordan decomposition and generalized eigenvectors, Jeremy Watts
  • Re: jordan decomposition and generalized eigenvectors, Peter Spellucci
  • Re: jordan decomposition and generalized eigenvectors, Helmut Jarausch
    • Re: jordan decomposition and generalized eigenvectors, Jeremy Watts
• Re: Primality & Factoring, Gerry
  • <Possible follow-ups>
  • Re: Primality & Factoring, Gerry
• Re: Incomplete Beta function, Georg Wenig
  • <Possible follow-ups>
  • Re: Incomplete Beta function, lcw1964
    • Re: Incomplete Beta function, Georg Wenig
      • Re: Incomplete Beta function, jasen
      • Re: Incomplete Beta function, lcw1964
• ? types of LS, Cheng Cosine
  • Re: ? types of LS, Han de Bruijn
    • Re: ? types of LS, Cheng Cosine
      • Re: ? types of LS, Peter Spellucci

We are proud to have Web Hosting and Rack Housing from 9 Net Avenue Deutschland.
(12)