## Search Results for tauberian-remainder-theorems

**Author**: Tord H. Ganelius

**Publisher:** Springer

**ISBN:** 9783540369790

**Category:** Mathematics

**Page:** 76

**View:** 505

*[V23] Strouse, E., see Esterle Strube, S.P.M. [1974] [1975] A Tauberian remainder theorem with applications to Lambert summability. Math. Scand. 34. 137–144. [VII.20] Tauberian remainder theorems for the Borel methods. J. Reine Angew.*

**Author**: Jacob Korevaar

**Publisher:** Springer Science & Business Media

**ISBN:** 9783662102251

**Category:** Mathematics

**Page:** 483

**View:** 962

**Author**: SIN PHING MOO STRUBE

**Publisher:**

**ISBN:** OCLC:68281585

**Category:**

**Page:** 75

**View:** 768

**Author**: Tord H. Ganelius

**Publisher:**

**ISBN:** OCLC:610012502

**Category:**

**Page:** 75

**View:** 746

*In this dissertation the following three papers by the author are summarized: A. On general Tauberian remainder theorems, Math. Scand. 17 (1965), 77-88. B. Tauberian problems for the n-dimensional Laplace transform I, Math. Scand.*

**Author**: Lennart Frennemo

**Publisher:**

**ISBN:** CORNELL:31924001103807

**Category:** Convolutions (Mathematics)

**Page:** 10

**View:** 801

*PREFACE Tauberian theorems are usually assumed to connect the asymptotic behaviour of a generalized function (or a ... in M.A. Subhankulov's Tauberian Theorems with Remainder (1979), and in T.H. Ganelius' " Tauberian remainder theorems' ...*

**Author**: V.S. Vladimirov

**Publisher:** Springer Science & Business Media

**ISBN:** 9789400928312

**Category:** Mathematics

**Page:** 293

**View:** 185

*Z. Wahrscheinlichkeitstheor: Verw. Geb. 65, 35–48. Feller, W. (1966). An Introduction to Probability Theory and Its Applications. V II. Wiley, New York– London—Sydney. Frennemo, L. (1965). On general Tauberian remainder theorems. Math.*

**Author**: Arsen L. Yakimiv

**Publisher:** Walter de Gruyter

**ISBN:** 9783110195293

**Category:** Mathematics

**Page:** 233

**View:** 635

*T. GANELIUS , Some applications of a lemma on Fourier series , Acad . Serbe । 1 3 . 1 3 9015 04041 4651 Distr. Sci . Publ . Inst . Math . 11 ( 1957 ) , 9—18 . 7. T. GANELIUS , General and special tauberian remainder theorems , C. R. du ...*

**Author**: Tord H. Ganelius

**Publisher:**

**ISBN:** UOM:39015040414651

**Category:** Convolutions (Mathematics)

**Page:** 13

**View:** 445

*Remainder formulations Tauberian remainder theorems typically deduce f ( x ) = c + 062 , ( x ) ) ( x > 00 ) from kf ( x ) = ck ( 0 ) + ( 22 ( x ) ) , under Tauberian conditions . Here the Pi are specified o ( 1 ) functions .*

**Author**: N. H. Bingham

**Publisher:** Cambridge University Press

**ISBN:** 0521379431

**Category:** Mathematics

**Page:** 494

**View:** 444

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