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Mathematics from Leningrad to Austin : George G. Lorentz' selected works in real, functional, and numerical analysis

Author: G G Lorentz; Rudolph A Lorentz
Publisher: Boston : Birkhäuser, ©1997.
Series: Contemporary mathematicians.
Edition/Format:   Print book : EnglishView all editions and formats
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The first volume contains, in addition, an autobiography, a complete list of publications, a list of doctoral students and four unpublished essays on mathematics in general: a) A report on the  Read more...

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Additional Physical Format: Online version:
Lorentz, G.G.
Mathematics from Leningrad to Austin.
Boston : Birkhäuser, ©1997
(OCoLC)811472395
Document Type: Book
All Authors / Contributors: G G Lorentz; Rudolph A Lorentz
ISBN: 0817637109 9780817637101 3764337109 9783764337100 0817639225 9780817639228 3764339225 9783764339227 0817639233 9780817639235 3764339233 9783764339234
OCLC Number: 34545890
Language Note: English and German.
Description: 2 volumes : illustrations ; 26 cm.
Contents: - Volume 1.- Mathematics in a Broader Perspective (unpublished papers).- A Report on the University of Leningrad.- On the Work of the Mathematical Mind.- Proofs in Mathematics.- Writing Mathematical Books.- I. Summability and Number Theory.- G.G. Lorentz and the Theory of Summability.- [1] UEber lineare Summierungsverfahren.- [8] Beziehungen zwischen den Umkehrsatzen der Limitierungstheorie.- [10] UEber Limitierungsverfahren, die von einem Stieltjes-Integral abhangen.- [11] Eine Bemerkung uber Limitierungsverfahren, die nicht schwacher als ein Cesaro-Verfahren sind.- [12] Fourier-Koeffizienten und funktionklassen.- [14] Tauberian theorems and Tauberian conditions.- [17] A contribution to the theory of divergent sequences.- [22] Direct theorems on methods of summability.- [23] (with K. Knoop) Beitrage zur absoluten.- [28] Direct theorems on methods of summability.- [29] Riesz methods of summation and orthogonal series.- [31] (with M.S. Macphail) Unbounded operators and a theorem of A. Robinson.- [33] Multiplicity of representation of integers by sums of elements of two given sets.- [36] (with A.G. Robinson) Core-consistency and total inclusion for methods of summability.- [37] Tauberian theorems for absolute summability.- [38] On a problem of additive number theory.- [39] Borel and Banach properties of methods of summation.- [42] (with K.L Zeller) UEber Paare von limitierungsverfahren.- [43] (with K.L Zeller) Series rearrangements and analytic sets.- [44] (with P. Erdoes) On the probability that n and g(n) are relatively prime.- [45] (with B.J. Eisenstadt) Boolean rings and Banach lattices.- [54] (with K.L. Zeller) Strong and ordinary summability.- [56] (with K.L. Zeller) Summation of sequences and series.- [80] (with K.L. Zeller) o-but not O-Tauberian theorems.- II. Interpolation.- The work of G.G. Lorentz on Birkhoff interpolation.- [76] Birkhoff approximation and the problem of free matrices.- [82] The Birkhoff interpolation theorem: New methods and results.- [84] (with K.L Zeller) Birkhoff interpolation problem; coalescence of rows.- [85] Zeros of splines and Birkhoff's kernel.- [88] Independant knots in Birkhoff's interpolation.- [91] Coalescence of matrices, regularity and singularity of Birkhoff interpolation problems.- [94] (with S.D. Riemenschneider) Birkhoff quadrature matrices.- [95] Symmetry in Birkhoff matrices.- [97] (with S.D. Riemenschneider) Probabilistic approach to Schoenberg's problem in Birkhoff interpolation.- [99] (with S.D. Riemenschneider) Birkhoff interpolation: some applications of coalescence.- [102] Independent sets of knots and singularity of interpolation matrices.- [103] (with R.A. Lorentz) Probability and interpolation.- [104] (with N. Dyn and S.D. Riemenschneider) Continuity of the Birkhoff interpolation.- [105] The analytic character of the Birkhoff interpolation polynomials.- [109] (with K. Jetter and S.D. Riemenschneider) Rolle theorem in spline interpolation.- [114] (with R.A. Lorentz) Multivariate interpolation.- [116] (with R.A. Lorentz) Solvability problems of bivariate interpolation.- [117] Classic interpolation by polynomials in two variables.- [118] (with R.A. Lorentz) Solvability problems of bivariate approximation II: Applications.- [122] Solvability of multivariate interpolation.- [124] Notes on approximation.- [126] (with R.A. Lorentz) Bivariate Hermite interpolation and application to algebraic geometry.
Series Title: Contemporary mathematicians.
Responsibility: George G. Lorentz ; Rudolph A. Lorentz, editor.

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