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Numerische Mathematik
Tome 10 (1967)
Précédent
Suivant
Stable States of a Non-Linear Transformation.
N. METROPOLIS
;
M.L. STEIN
;
P.R. STEIN
p. 1-19
The Equivalence of Stability and Convergence for Finite Difference Schemes with Singular Coefficients.
D. EISEN
p. 20-29
Characterizations of Certain Classes of Norms.
D. GRIES
p. 30-41
Fehlerabschätzungen bei Polynomgleichungen mit dem Fixpunktsatz von BROUWER.
J.W. SCHMIDT
;
H. DRESSEL
p. 42-50
Zur Eindeutigkeit der rationalen Tschebyscheff-Approximationen an stetig differenzierbare Funktionen.
B. BROSOWSKI
;
LOEB
;
H.L.
p. 51-55
Some High Accuracy Difference Schemes with a Splitting Operator for Equations of Parabolic and Elliptic Type.
A.R. MITCHELL
;
G. FAIRWEATHER
;
A.R. GOURLAY
p. 56-66
Finite Difference Solution of the Third Boundary Problem in Elliptic and Parabolic Equations.
A.R. MITCHELL
;
P. KEAST
p. 67-75
The Numerical Solution of a Periodic Parabolic Problem Subject to a Nonlinear Boundary Condition.
M.R. OSBORNE
p. 76-79
Bemerkungen zu Iterationsverfahren bei linearen Gleichungssystemen.
W. WALTER
p. 80-85
A Generalized Inverse e-Algorithm for Constructing Intersection Projection Matrices, with Applications.
L.D. PYLE
p. 86-102
Symmetry and Self-duality in Nonlinear Programming.
S.L. MEHNDIRATTA
p. 103-109
Monte Carlo Path-Integral Calculations for Two-Point Boundary-Value Problems.
T. TSUDA
;
T. KIYONO
;
K. ICHIDA
p. 110-116
The Solution of Non-Unique Linear Integral Equations.
K.E. ATKINSON
p. 117-124
Convergence of the Conjugate Gradient Method with Computationally Convenient Modifications.
J.W. DANIEL
p. 125-131
Norme composée et norme associée généralisée d'une matrice.
J.F. MAITRE
p. 132-141
Bounds for the Inequality of Wielandt.
G. Loizou
p. 142-146
Transformed Rational Chebyshev Approximation.
C.B. DUNHAM
p. 147-152
Remarks on Band Matrices.
R.M. REDHEFFER
;
L. ELSNER
p. 153-161
A Generalization of a Theorem of Fan on Gershgorin Disks.
G.W.III STEWART
p. 162
Correction to Convergence of the QR Algorithm.
B. PARLETT
p. 163-164
On the Calculation of the Largest Eigenvalue of an Integral Equation.
C.W. CRYER
p. 165-176
Smoothing by Spline Functions.
CH.H. REINSCH
p. 177-183
An Effective Algorithm for Minimization.
A.A. GOLDSTEIN
;
J.F. PRICE
p. 184-189
Théorèmes de caractérisation d'une meilleure approximation dans un espace norme et généralisation de l'algorithme de Rémès.
P.J. LAURENT
p. 190-208
Konvergenz von Mehrschrittverfahren zur Lösung halblinearer Anfangswertaufgaben.
R. ANSORGE
p. 209-219
Nichtlineare Aufgaben in halbgeordneten Räumen.
E. BOHL
p. 220-231
The Condition Numbers of the Matrix Eigenvalue Problem.
R.A. SMITH
p. 232-240
Die numerische Behandlung von Integralgleichungen nach der Kollokationsmethode.
H. KADNER
p. 241-260
Fehlerschranken für Näherungslösungen bei Differentialgleichungen.
N.J. LEHMANN
p. 261-288
Handbook Series Methods of Approximation. Rational Chebyshev Approximation.
J. STOER
;
H. WERNER
;
W. BOMMAS
p. 289-306
Single Step Methods for Linear Differential Equations.
G.J. COOPER
;
E. GAL
p. 307-315
Iterated Deferred Corrections for Nonlinear Operator Equations.
V. PEREYRA
p. 316-323
A Sieve Method for Classifying Composite Numbers.
J.T. RYAN
p. 324-326
Construction of Fully Symmetric Numerical Integration Formulas.
F. STENGER
;
J. McNAMEE
p. 327-344
L-Splines.
R.S. VARGA
;
M.H. SCHULTZ
p. 345-369
Optimal Approximation and Error Bounds in Seminormed Spaces.
J. MEINGUET
p. 370-388
On Power-Bounded Operators and Operators Satisfying a Resolvent Condition.
J.J.H. MILLER
p. 389-396
On the Numerical Solution of ut=urr+ (2.. r)ur .
D. EISEN
p. 397-409
Existenzaussagen und Fehlerabschätzungen bei gewissen nichtlinearen Randwertaufgaben mit gewöhnlichen Differentialgleichungen.
P. FORSTER
p. 410-422
Ein Verfahren zur Berechnung des charakteristischen Exponenten der Differentialgleichung y'' + (...+ 2...1 cos x + 2..2 cos 2x) y = 0 .
H.J. STOSS
p. 423-436
Numerical Mapping of Exterior Domains.
G.T. SYMM
p. 437-445
High Speed Computation of Group Characters.
J.D. DIXON
p. 446-450
Algorithms in Unnormalized Arithmetic. II. Unrestricted Polynomial Evaluation.
N. METROPOLIS
;
M. MENZEL
p. 451-462