Waadeland H. : Norske Vid. Selsk. Skr. (Trondheim) (1966), No.9, 1-22. lxxxviii

A convergence property of certain T-fraction expansions.


Waadeland H. : J. Approx. Theory 27 (1979), 317-328. lxiv / cxiii

On general T-fractions corresponding to functions satisfying certain boundedness properties.


Waadeland H. : J. Approx. Theory 26 (1979), 329-345. lxiv / cxiii

On limit-periodic general T-fraction and holomorphic functions.


Waadeland H. : Proc. Amer. Math. Soc. 90 (1984), 57-64. iii

Tales about tails.


Waadeland H. : Proc. Analytic Theory Continued Fractions II 1985, Lect. Notes Math. 1199 (1986), 294-299. O

A note on partial derivatives of continued fractions.


Waadeland H. : J. Computational & Appl. Math. 19 (1987), No.1, 161-169. xxvi

Derivations of continued fractions with applications to hypergeometric functions.


Waadeland H. : J. Computational & Appl. Math. 20 (1987), 403-415. xxvi

Linear approximations to continued fractions K (Zn / 1).


Waadeland H. : Lect. Notes Math. (Rational Approx.), 1237 (1987), 239-250. cxxxi

Local properties of continued fractions.


Waadeland H. : Appl. Numer. Math. 4 (1988), No.2-4, 361-375. O

Computation of continued fractions by square-root modification: reflections and examples.


Waadeland H. : Proc. Analytic Theory Continued Fractions III 1988, Lect. Notes Math. 1406 (1989), 135-142. O

Boundary versions of Worpitzky?s theorem and parabola theorems.


Waadeland H. : J. Computational & Appl. Math. 36 (1991), No.3, 361-369. xxvi

Boundary version of a twin region convergence theorem for continued fractions.


Waadeland H. : Rocky Mount. J. Math. 21 (1991), No.1, 557-576. xciii

Where do all the values go ? Playing with two-element continued fraction.


Waadeland H. : Rocky Mount. J. Math. 22 (1992), No.3, 1123-1137. xcv

On continued fractions K(An/1), where all An are lying on a Cartesian oval.


Waadeland H. : Proc. Continued Fractions & O. F. IV Norway 1992, Dekker LNPAM 154 (1994), 367-372. O

A limt theorem in frequency analysis.


Waadeland H. : Proc. O. F., M. T. & C. F. V, Brazil 1996, Dekker LNPAM 199 (1998), 409-416. O

Some probabilistic remarks on the boundary version of Worpitzky?s theorem.


Waadeland H. : B.C. Berndt - F. Gesztesy (eds.), Contemporary Mathematics 236 (1999), 357-367. O

Some observations in frequency analysis.


Wada K. : Math. Japon 36 (1991), No.4, 747-767. xxi

Construction of quadratic irrational numbers with the continued fraction expansion of fixed...


Wagon S. : Math. Intell. 7 (1985), No.3, 65-67. Pi : A source book, 557-559.

Is Pi Normal ?.


Wagstaff S. S. Jr. : J. Indian Math. Soc. 45 (1981), 49-65. xxxiii

Ramanujan?s paper on Bernoulli numbers.


Waldvogel J. & Patry J. : Numer. Math. ???. xxix / cx / cxxiv / ?

Comments on "Efficient stable way to calculate continued fractions from some series".


Waldschmidt M. : Proc. Ramanujan Cent. Int. Conf., Annamalainagar 1987, Ramanujan Math. S. (1988), 67-76. O

Some transcendental aspects of Ramanujan's work.


Walsschmidt M. : 5º Conf. Canad. Number Theory Assoc. 1996, R. Gupta... (Eds.), 1999 AMS, 353-375. O

Transcendance et indépendance algébrique de valeurs de fonctions modulaires.


Walker H. M. : Scripta Mathematica 2 (1934), 316-333. cxxxv

Abraham de Moivre.


Wall Ch. R. : The Fibonacci Quarterly 1 (1963), No.4, December, 23-29. O

Some remarks on Carlitz?s Fibonacci array.


Wall H. S. : Trans. Amer. Math. Soc. 31 (1929), 91-115. xxxii

On the Padé approximants associated with the continued fractions and series of Stieltjes. (Thesis)


Wall H. S. : Bull. Amer. Math. Soc. 37 (1931), 575-579. xxv

Convergence criteria for continued fractions.


Wall H. S. : Trans. Amer. Math. Soc. 33 (1931), 511-532. lix

On the Padé approximants associated with a positive definite power series.


Wall H. S. : Trans. Amer. Math. Soc. 34 (1932), 409-416. lix

General theorems on the convergence of sequences of Padé approximants.


Wall H. S. : Amer. Math. Monthly 39 (1932), 96-107. lix

On the expansion of an integral of Stieltjes.


Wall H. S. : Bull. Amer. Math. Soc. 38 (1932), 752-760. lx

On the relationship among the diagonal files of a Padé table.


Wall H. S. : Bull. Amer. Math. Soc. 39 (1933), 942-952. xxv

On the continued fractions which represents meromorphic functions.


Wall H. S. : Bull. Amer. Math. Soc. 40 (1934), 587-592. xxxv

On continued fractions and cross-ratio groups of Cremona transformations.


Wall H. S. : Bull. Amer. Math. Soc. 41 (1935), 727-736. xxxvii

On continued fractions of the form...


Wall H. S. : Bull. Amer. Math. Soc. 44 (1938), 94-99. xxv

On continued fractions representing constants.


Wall H. S. : Trans. Amer. Math. Soc. 48 (1940), 165-184. xxxii

Continued fractions and totally monotone sequences.


Wall H. S. : Duke Math. J. 7 (1940), 146-153. lix

A class of functions bounded in the unit circle.


Wall H. S. : Amer. Math. Monthly 48 (1941), 102-108. xxv

A continued fraction related to some partition formulas of Euler.


Wall H. S. : Bull. Amer. Math. Soc. 47 (1941), 405-423. xxv

Some recent developpments in the theory of continued fractions.


Wall H. S. : Bull. Amer. Math. Soc. 48 (1942), 427-431. xxxv

The behaviour of certain Stieltjes continued fractions near the singular line.


Wall H. S. : Bull. Amer. Math. Soc. 50 (1944), 110-119. xxxvii

Continued fractions and bounded analytic functions.


Wall H. S. : Bull. Amer. Math. Soc. 51 (1945), 97-105. xxv

Note on the expansion of a power series into a continued fraction.


Wall H. S. : Bull. Amer. Math. Soc. 51 (1945), 930-934. xxv

Note on a certain continued fractions.


Wall H. S. : Amer. Math. Monthly 52 (1945), 308-322. xxxv

Polynomials whose zeros have negative real parts.


Wall H. S. : Bull. Amer. Math. Soc. 52 (1946), 138-143. xxxvii

Continued fractions expansions for functions with positive real parts.


Wall H. S. : Bull. Amer. Math. Soc. 52 (1946), 671-679. xxxvii

A theorem on arbitrary J-fractions.


Wall H. S. : Bull. Amer. Math. Soc 52 (1946), 680-685. lx

Reciprocal of J-matrices.


Wall H. S. : Bull. Amer. Math. Soc. 52 (1946), 686-693. lx

Bounded J-fractions.


Wall H. S. : Bull. Amer. Math. Soc. 54 (1948), 528-532. lx

On some criteria of Carleman for the complete convergence of a J-fraction.


Wall H. S. : D. Van Nostrand N. Y. 1948. O

Analytic Theory of Continued Fractions.


Wall H. S. : Bull. Amer. Math. Soc. 55 (1949), 391-394. lx

Convergence of continued fractions in parabolic domains.


Wall H. S. : Amer. Math. Monthly 56 (1949), 96-97. lx

Note on a periodic continued fraction.


Wall H. S. : Amer. Math. Monthly 59 (1952), 163-168. #165

A continued fraction related to some partition formulas of Euler.


Wall H. S. : Proc. Amer. Math. Soc. 7 (1956), 1090-1093. xxxv

Partially bounded continued fractions.


Wall H. S. : Amer. Math. Monthly 64 (1957), 95-103. xviii / ?

Some convergence problems for continued fractions.


Wall H. S. & Wetzel M. : Trans. Amer. Math. Soc. 55 (1944), 373-392. ix

Contributions to the analytic theory of J-fractions.


Wall H. S. & Wetzel M. : Duke Math. J. 11 (1944), 89-102. ix

Quadratic forms and convergence regions for continued fractions.


Wallin H. : Applicable Analysis 4 (1974), 235-251. lxv

The convergence odf Padé approximants and the size of the power series coefficients.


Wallin L. H. : J. Number Theory 48 (1994), 243-251. #174

A remark on differences of theta series.


Wallin L. H. : 4º Conf. Canad. Number Theory Assoc. 1994, K. Dilcher (ed.), 1995 AMS, 387-391. O

Explicit Siegel theory for quadratic forms.


Wallisser R. : Colloquium Mathematicum 23 (1971), 141-144. cxl

Eine bemerkung über irrationale Werte und nichfortsetzbarkeit von potenzreihen mit ganzzahligen koeffizienten.


Walters R. F. C. : J. Austral. Math. Soc. 8 (1968), 205-212. xiv

Alternative derivation of some regular continued fractions.


Wang F. T. : Bull. Amer. Math. Soc. 52 (1946), 319-321. #173

A note on the Riemann zeta function.


Wang L. X. : Scientia Sinica Ser. A Math. Phys. Sci. 28 (1985), No.10, 1009-1017. xcvi

p-adic continued fractions. I.


Wang L. X. : Scientia Sinica Ser. A Math. Phys. Sci. 28 (1985), No.10, 1018-1023. xcvi

p-adic continued fractions. II.


Wang L. X. & Mo D. Z. : Acata Math. Sinica New Series 2 (1986), No.4, 299-308. xcviii

p-adic continued fractions. III.


Wang T. H. : Math. Magazine 53 (1980), 181-184. lxxxv

Problem 1064, solution by R. L. Young and T. M. Apostol.


Wang X. & Hsu L. C. : The Fibonacci Quarterly 41 (2003), No.1, 23-30. O

A Summation Formula for Powers Series Using Eulerian Fractions.


Ward M. : J. London Math. Soc. 5 (1930), 106-107. cxxii

A generalisation of a familiar theorem concerning prime numbers.


Waring E. : 1991 American Mathematical Society. O

Meditationes Algebraicae, An Englidh Translation.


Warnaar S. O. : Communications in Math. Phys. 184 (1997), No.1, 203-232. #149

The Andrews-Gordon identities and q-multinomial coefficients.


Warnaar S. O. : Séminaire Lotharingien de Combinatoire 42 (1998), B42n, 22pp. F.ps

Supernomial Coefficients, Bailey?s Lemma and Rogers-Ramanujan-Type identities.


Warnaar S. O. & Pearce P. A. : Internat. J. of Modern Physics Ser. A 11 (1996), No.2, 291-311. #153

A-D-E- polynomial and Rogers-Ramanujan identities.


Washington L. C. : 4º Conf. Canad. Number Theory Assoc. 1994, K. Dilcher (ed.), 1995 AMS, 393-396. O

Siegel zeros for 2-adic L-functions.


Washington L. C. : The Fibonacci Quarterly 37 (1999), No.4, November, 333-341. O

Some remarks on Fibonacci matrices.


Waterhouse W. C. : Amer. Math. Soc. 93 (1986), No.3, 213-214. Ó

Why square roots are irrational.


Watrous J. : 4º Conf. Canad. Number Theory Assoc. 1994, K. Dilcher (ed.), 1995 AMS, 397-407. O

A polynomial-time algorithm for the Artin-Whaples approximation theorem.


Watson G. N. : Quart. J. Pure & Appl Math. 39 (1907), 27-51. cxxx

The expansion of products of hypergeometric functions.


Watson G. N. : Quart. J. Pure & Appl. Math. 40 (1908), 46-57. cxxx

A series for the square of the hypergeometric function.


Watson G. N. : Quart. J. Pure & Appl Math. 41 (1909), 70-79. cxxx

The cubic transformation of the hypergeometric function.


Watson G. N. : Trans. Cambridge Phil. Soc. 21 (1910), 281-299. xcii

The continuation of functions defined by generalised hypergeometric series.


Watson G. N. : Quart. J. Pure & Appl. Math. 42 (1910), 41-53. cxliii

The singularities of functions defined by Taylor?s series.


Watson G. N. : Quart. J. Pure & Appl. Math. 43 (1911), 152-160. cxliii

The characteristic of asymptotic series.


Watson G. N. : Phil. Trans. Royal Soc. London A 211 (1911), 279-313. xlviii2

A theory of asymptotic series.


Watson G. N. : Rend. Circ. Mat. Palermo 34 (1912), 41-88. cxxvi

The transformation of an asymptotic series into a convergent series of inverse factors.


Watson G. N. : Trans. Cambridge Philos. Soc. 22 (1918), 277-308. xcii-2

Asymptotic expansions of hypergeometric functions.


Watson G. N. : Proc. London Math. Soc. (2) 20 (1922), 189-195. lxxiii

The product of two hypergeometric functions.


Watson G. N. : Proc. London Math. Soc (2) 22 (1924), 163-170. lviii

The theorems of Clausen and Cayley on products of hypergeometric series.


Watson G. N. : Proc. London Math. Soc (2) 23 (1924), xxxi-xxxiii. #143

Dixon's theorem on generalized hypergeometric functions.


Watson G. N. : Proc. London Math. Soc. (2) 23 (1925), xiii-xv. cxxxv

A note on generalized hypergeometric series.


Watson G. N. : J. London Math. Soc. 3 (1928), 216-225. xxvii

Theorems Stated by Ramanujan ( II ) : Theorems on summation of series.


Watson G. N. : J. London Math. Soc. 3 (1928), 282-289. xxvii

Theorems Stated by Ramanujan ( IV ):Theorems on approximate integration and summation...


Watson G. N. : Proc. London Math. Soc. (2) 29 (1929), 293-308. xxvii / xxxix / xliii

Theorems Stated by Ramanujan ( V ) : Approximations connected with e^x.


Watson G. N. : J. London Math. Soc. 4 (1929), 4 - 9. xiii /xcv

A new proof of the Rogers-Ramanujan Identities.


Watson G. N. : J. London Math. Soc. 4 (1929), 39-48. ix

Theorems Stated by Ramanujan ( VII ) : Theorems on Continued Fractions.


Watson G. N. : J. London Math. Soc. 4 (1929), 82-86. xxvii

Theorems Stated by Ramanujan ( VIII ) : Theorems on divergent series.


Watson G. N. : J. London Math. Soc. 4 (1929), 231-237. ix

Theorems Stated by Ramanujan ( IX ) : Two Continued Fractions.


Watson G. N. : J. Indian Math. Soc. 18 (1929), 113-117. lii

Solution to question 722.


Watson G. N. : Quart. J. Math. Oxford Ser. 1 (1930), 310-318. lvi2

The constants of Landau and Lebesgue.


Watson G. N. : J. London Math. Soc. 6 (1931), 59-65. xxvii

Theorems Stated by Ramanujan ( XI ) :


Watson G. N. : J. London Math. Soc. 6 (1931), 65-70. xxvii

Theroems Stated by Ramanujan ( XII ) : A singular modulus.


Watson G. N. : J. London Math. Soc. 6 (1931), 126-132. xxvii

Theorems Stated by Ramanujan ( XIV ) : A singular modulus.


Watson G. N. : J. London Math. Soc. 6 Part 2 (1931), 137-153. O

Ramanujan?s note books.


Watson G. N. : Quart. J. Math. 3 (1932), 81-98. xxxii

Some singular moduli (I).


Watson G. N. : Quart. J. Math. 3 (1932), 189-212. xxxii

Some singular moduli (II).


Watson G. N.: Mathematical Gazette 17 (1933), 5-17. ix

The Marquis and the land-agent, a tale of the eighteenth century.


Watson G. N. : J. Reine Angew. Math. ¿19? (1933), 238-251. lxxviii

Über die Schläflischen Modulargleichungen.


Watson G. N. : J. Indian Math. Soc. 20 (1933), 57-69. lxxxii

Proof of certain identities in combinatory analysis.


Watson G. N. : J. London Math. Soc. 8 (1933), 189-192. cxliv

Notes on generating functions of polynomials. I.


Watson G. N. : J. London Math. Soc. 8 (1933), 194-199. cxliv

Notes on generating functions of polynomials. II.


Watson G. N. : J. London Math. Soc. 8 (1933), 289-292. cxliv

Notes on generating functions of polynomials. III.


Watson G. N. : J. London Math. Soc 9 (1934), 22-28. cxliv

Notes on generating functions of polynomilas. IV.


Watson G. N. : Comp. rendues 2º Congre. Math Pays Slaves (1934), 169-171. O

Über Poissonsche Summationsformeln.


Watson G. N. : Quart. J. Math. Oxford Ser. 5 No. 19 (1934), 221-223. O

An inequality.


Watson G. N. : Mathematical Gazette 18 (1934), 5-18. lii

Scraps from some mathematical note books.


Watson G. N. : Compositio Math. 1 (1934), 39-68. lxxx

Generating functions of class-numbers.


Watson G. N. : Proc. Cambridge Ph. Soc. 31 (1935), 7-17. ix

Ramanujan?s Continued Fractions.


Watson G. N. : J. Tchécoslovaque Math. & Physi. (1935), 1-8. O

Über eine formel für numerische berechnung der bestimmten integrale.


Watson G. N. : Math. Zeitschrift 39 (5) (1935), 712-731. O

Über Ramanujansche Kongruenzeigenschaften der Zerfällungsanzahlen (I).


Watson G. N. : Compos. Math. 1 (1935), 39-68. cxxvii

Generation functions of class numbers.


Watson G. N. : J. London Math. Soc. 11 (1936), 250-251. O

A note on parabolic cylinder functions.


Watson G. N. : J. London Math. Soc. 11 (1936), 256-261. O

An integral equation for the square of a Laguerre polynomial.


Watson G. N. : Quart. J. Math. Oxford Ser. 7 No. 27 (1936), 175-183. O

Ramanujan?s integrals and Gauss?s sums.


Watson G. N. : Proc. London Math. Soc. (2ª) 40 (1936), 83-142. O

Singular moduli (3).


Watson G. N. : Acta Arith. 1 (1936), 284-323. xxviii

Singular moduli (4).


Watson G. N. : J. London Math. Soc. 11 (1936), 3-15. xlii

The final problem : An account of the mock theta functions.


Watson G. N. : J. London Math. Soc. 11 (1936), 55-80. xlii

The final problem : an account of the mock theta functions.


Watson G. N. : Proc. London Math. Soc. (2ª) 42 (1937), 274-304. O

The mock theta functions (2).


Watson G. N. : Proc. London Math. Soc. (2ª) 42 (1937), 377-397. O

Singular moduli (5).


Watson G. N. : Proc. London Math. Soc. (2ª) 42 (1937), 398-409. O

Singular moduli (6).


Watson G. N. : Proc. London Math. Soc. (2ª) 42 (1937), 550-556. O

Two tables of partitions.


Watson G. N. : Quart. J. Math. Oxford Ser. 8 No. 29 (1937), 39-42. O

A note on Spence?s logarithmic transcendant.


Watson G. N. : Quart. J. Math. Oxford Ser. 8 No. 29 (1937), 43-47. O

A note on Lerch?s functions.


Watson G. N. : Rend. R. Acad. Naz. Lincei 26 Ser.6ª 2º sem fasc. 3-4 (1937), 91-96. O

Studio di una particolare funzione definita da un integrale improprio.


Watson G. N. : J. London Math. Soc. 13 (1938), 29-32. O

A note on the polynomials of Hermite and Laguerre.


Watson G. N. : J. London Math. Soc. 13 (1938), 41-44. O

Some integrals involving Bessel functions.


Watson G. N. : Quart. J. Math. Oxford Ser. 9 No. 34 (1938), 128-140. O

A note on Gegenbauer polynomials.


Watson G.N.: S.B.Akad.Wiss Wien Math. Nat. Kl. Abt. IIa , 147Bd. .3 & 4 H.(1938), 153-159.O

Über eine Reihe aus verallgemeinerten Laguerre?schen Polynomen.


Watson G. N. : J. Reine Angew. Math. 179 (1938), 97-128. xlvi

Ramanujans Vermutung über Zerfällungsanzahlen.


Watson G. N. : Monat für Math. 48 (1939), 516-530. xxxii

Über eigenschaften des Ramanujanschen Kettenbrüche.


Watson G. N. : Quart. J. Math. (Oxford) 10 (1939), 266-276. cxliii

Three triple integrals.


Watson G. N. : Proc. London Math. Soc. (2) 51 (1948), 1-13. cxlv

A table of Ramanujan?s function tau(n).


Watson G. N. : Proc. London Math. Soc. (3) 2 (1952), 129-149. cxliv

Periodic sigma functions.


Watson G. N. : Proc. Edinburgh Math. Soc. (2) 11 (1959), 167-174. lxxiv

A theorem on continued fractions.


Weaber R. L. : The Ramanujan Journal 5 (2001), No.1, March, 53-63. O

New Congruences for the Partition Function.


Weber H. : Acta Math. 11 (1888), 333-390. xxxviii

Zur Theorie der Elliptischen Funktionen.


Weber K. : S. B. Bayer. Akad. Wiss. Math. Nat. Abt. 1 (1926), 41-62. O

Kettenbrüche mit kulminierenden und fastkulminierenden perioden.


Webster R. : Fourteenth Annual IMO Lecture at the Royal Society 17 Sep, 1991, Pi : A source book, 654-657.

The Tail of Pi.


Weidlinger P. & Wright J. : Math. Intell. 17 No.4 (1995), 3. O

A Ramanujan Puzzle.


Weierstrass K. : (1885). Pi : A source book, 207-225.

Zu Lindemann?s Abhandlung : " Über die Ludolph?sche Zahl ".


Weil A. : Amer. Math. Monthly 91 (1984), No.9, 537-542. Ó

Euler.


Weinstock R. : Amer. Math. Monthly 97 (1990), No.1, 39-42. O

Elementary evaluations of INT e-x^2 , cos x^2, and sin ^2 .


Weintraub S. H. : Amer. Math. Monthly 104 (1997), No.7, 623-632. #154

Early transcendentals.


Weisner L. : Trans. Amer. Math. Soc. 38 (1935), 474-484. cxxxviii / #154

Abstract theory of inversion of finite series.


Weniger E. J. : J. Comput. & Appl. Math. 32 (1990), No.1-2, 291-300. upv-i1

On the summation of some divergent hypergeometric series and related perturbation expansions.


Wermuth E. M. E. : Amer. Math. Monthly 99 No.6 (1992), 530-537. O

Some Elementary Properties of Infinite Products.



Werner H. & Bünger H. J. (Eds.) : Bad Honnef 1983, Proceedings. LNM 1071, 1984 Springer Verlag. O

Padé Approximation and its Applications.



Wetherfield M. : Math. Gazette 80 (1996), 333-344. lxxxii / lxxxiv

The enhancement of Machin?s formula by Todd?s process.


Wheeler J. C. : Rocky Mount. J. Math. 4 (1974), No.2, 287-296. lxv

Gaussian Quadrature and modified moments.


Wheelon A. D. : Advanced Physics Monographs, Holden-Day 1968. O

Tables of Summable Series and Integrals involving Bessel Functions.


Whinihan M. J. : The Fibonacci Quarterly 1 (1963), No.4, December, 9-13. O

Fibonacci nim.


Whipple F. J. W. : Proc. London Math. Soc. (2) 23 (1925), 104-114. liii

On well-poised series, generalized hypergeometric series having parametrers in pairs, each...


Whipple F. J. W. : Proc. London Math. Soc. (2) 24 (1926), 247-263. xliv

On well-poised series, generalized hypergeometric series having parameters in pairs, each pair...


Whipple F. J. W. : Proc. London Math. Soc. (2) 25 (1926), 525-544. lxv

Well-poised series and other generalized hypergeometric series.


Whipple F. J. W. : J. London Math. Soc. 1 (1926), 138-145. xlv

A fundamental relation between generalised hypergeometric series.


Whipple F. J. W. : Proc. London Math. (2) 26 (1927), 257-272. liii

Some transformations of generalized hypergeometric series.


Whipple F. J. W. : J. London Math. Soc. 2 (1927), 85-90. lxi

Algebraic proof of the theorems of Cayley and Orr concerning the products of certain Hypergeom. series.


Whipple F. J. W. : Proc. London Math. Soc. (2) 28 (1928), 431-437. cxliii

On a theorem due to F. S. Macaulay concerning the enumeration of power products.


Whipple F. J. W. : J. London Math. Soc. 4 (1929), 48-50. lxi

On a formula implied in Orr?s theorems converning the products of hypergeometric series.


Whipple F. J. W. : J. London Math. Soc. 5 (1930), 192. xlv

The sum of the coefficients of a hypergeometric series.


Whipple F. J. W. : Proc. London Math. Soc. (2) 30 (1930), 81-94. lxv

On series allied to the hypergeometric series with argument -1.


Whipple F. J. W. : J. London Math. Soc. 9 (1934), 137-140. lxi

On transformations of terminating well-poised hypergeometric series of type 9F8.


Whipple F. J. W. : Proc. London Math. Soc. (2) 40 (1936), 336-344. cxlv / #155

Relations between well-poised hypergeometric series of the type 7F6.


Whipple F. J. W. : Proc. London Math. Soc. (2) 42 (1937), 410-421. cxlv

Well-poised hypergeometric series and cognate trigonometric series.


Whittaker E. T. : Bull. Amer. Math. Soc. 10 (1904), 125-134. cxxxvii

An expresion of certain known functions as generalized hypergeometric functions.


Whittaker E. T. : J. London Math. Soc. 12 (1937), 145-155. lxi

Alfred Carden Dixon.


Whittaker E. & Robinson G. : Blackie & Son Limited, London & Glasgow, Fourth edition, 1946. 397pp. O

The Calculus of Observations, A Treatise on Numerical Mathematics.


Whittaker E. T. & Watson G. N. : 4th ed. 1980 Cambridge University Press. O

A Course of Modern Analysis.


Wickmann B. : J. London Math. Soc. 38 (1963), 465-466.

A note on restricted difference bases.


Widder D. V. : Math. Mag. 23 (1950), 171-182. lii / lviii

An inversion of the Lambert transforms.


Widder D. V. : Princeton University Press 1946 / 1952. O

The Laplace Transform.


Widder D. V. : 1971 Academic Press. O

An Introduction to Transform Theory.


Wielonsky F. : B.C. Berndt - F. Gesztesy (eds.), Contemporary Mathematics 236 (1999), 369-379. O

Some properties of Hermite-Padé approximants to e^z.


Wiener J. & Shah S. M. : J. Math. & Phys. Sci. 21 (1987), No.6, 527-543. xxxiv2

Continued fractions arising in a class of functional-differential equations.


Wiener N. : 1933 / 1958 Dover Publications. O

The Fourier Integral and certain of its Applications.


Wigert S. : Acta Math. 41 (1916), 197-218. xxxi

Sur la série de Lambert et son application á la théorie des nombres.


Wilansky A. : Blaisdell Publ. Co. Ginn & Co. 1964. O

Functional Analysis.


Wilansky A. : 1970 Ginn A Xerox The College Division, Massch. O

Topology for Analysis.


Wilansky A. : North-Holland 1984. O

Summability through Functional Analysis.


Wildeshaus J. : Lectures Notes Mathematics 1650, Springer Verlag 1995. O

Realizations of Polylogarithms.


Wilf H. S. : Amer. Math. Monthly 94 (1987), No.1, 3-6. O

A Greeting, and a View of Riemann?s Hypothesis.


Wilf H. S. : Séminaire Lotharingien de Combinatoire 42 (1998), B42k 4pp. F.ps

The Number-Theoretic content of the Jacobi Triple Product Identity.


Wilf H. S. : Séminaire Lotharingien de Combinatoire 44 (2000), Article B44c, 3pp. F.ps

Identically Distributed Pairs of Partitions Statistics.


Wilf H. S. & Zeilberger D. : J. Amer. Math. Soc. 3 (1990), 147-158. lxxvii

Rational functions certify combinatorial identities.


Wilf H. S. & Zeilberger D. : Bull. Amer. Math. Soc New Ser. 23 (1990), 77-83. lxxvii

Towards computerized proofs of identities.


Wilf H. S. & Zeilberger D. : Bull. Amer. Math. Soc New Ser. 27 (1992), 148-153. cviii

Rational function certification of multisum / integral / 'q' identities.


Wilf H. S. & Zeilberger D. : Invent. Math. 108 (1992), 575-633. cxi / cxxvii

An algorithmic proof theory for hypergeometric ( ordinary and 'q' ) multisum / integral identities.


Williams G. T. : Amer. Math. Monthly 52 (1945), 323-327. lxxxiii

Numbers generated by the function e^e^x-1.


Williams G. T. : Amer. Math. Monthly 60 (1953), 19-25. lv

A new method of evaluating zeta(2n).


Williams H. C. : J. Reine Angew. Math. 315 (1980), 1-15. cxxxvii

Some results, concerning the nearest integer continued fraction expansion of root(D).


Williams H. C. : Math. Comput. 36 (1981), 593-601. cxxvii

A numerical investigation into the length of the period of the continued fraction of root(D).


Williams H. C. : Utilitas Mathematica 28 (1985), 201-209. cxxiii

A note on the period length of the continued fraction expansion of certain root(D).


Williams H. C. : Rocky Mount. J. Math. 15 (1985), 621-655. lxxi

Continued fractions and number theoretic computations.


Williams H. C. : Utilitas Mathematica 37 (1990), 145-157. xxiv

Eisenstein?s problem and continued fractions.


Williams H. C. : Publicat. Math. Debrecen 37 (1990), No.3-4, 245-264. #149

The period lenght of Voronoi?s algorithm for certain cubic orders.


Williams H. C. & Buhr P. : Math. Comput. 33 (1979), 369-381. cxxxvii

Calculation of the regulator of Q(root(D)) by use of the nearest integer continued fraction algorithm.


Williams H. C. & Dueck G. : Math. Comput. 42 (1984), 683-705. cxxvii

An analogue of the nearest integer continued fraction for certain cubic irrationalities.


Williams H. C. & Wunderlich M. C. : Math. Comp. 48 (1987), No.177, 405-423. lxxi

On the parallel generation of the residues for the continued fraction factoring algorithm.


Williams K. S. : J. Number Theory 38 (1991), No.1, 118-133. xvi

On a assertion of Ramanujan concerning binary quadratic forms.


Williams K. S. : 4º Conf. Canad. Number Theory Assoc. 1994, K. Dilcher (ed.), 1995 AMS, 409-416. O

Some refinements of an algorithm of Brillhart.


Williams K. S. : The Ramanujan Journal 3 (1999), No.4, December, 367-384. O

Some Lambert Series Expansions of Products of Theta Functions.


Williams K. S. & Buck N. : Proc. Amer. Math. Soc. 120 (1994), No.4, 995-1002. c / cxvii

Comparison of the lengths of the continued fractions of ...


Williamson C. J. : 4º Conf. Canad. Number Theory Assoc. 1994, K. Dilcher (ed.), 1995 AMS, 417-431. O

On the algebraic construction of tri-diagonal matrices with given characteristic polynomial.


Williamson B. : Longmans Green 1920. O

An Elementary Treatise on the Integral Calculus.



Williamson J. H. : 1962 Holt Rinehart and Winston. O

Lebesgue Integration.



Wilson B. M. : Proc. London Math. Soc. (2) 21 (1923), 235-255. xliv

Proofs of some formulae enunciated by Ramanujan.


Wilson E. B. : 1911-1912 / 1958 Dover Publications. O

Advanced Calculus.


Wilson J. A. : SIAM J. Math. Anal. 11 (1980), 690-701. lxxxv

Some hypergeometric orthogonal polynomials.


Wilson R. : Proc. London Math. Soc. Ser. 2ª 26 (1927), 159-168. xiii

Divergent continued fractions and polar singularities.


Wilson R. : Proc. London Math. Soc. Ser. 2ª 27 (1928), 497-512. xiii

Divergent continued fractions and polar singularities II.


Wilson R. : Proc. London Math. Soc. Ser. 2ª 28 (1928), 128-144. xiii

Divergent continued fractions and polar singularities III.


Wilson R. : Proc. London Math. Soc. Ser. 2ª 30 (1928), 38-57. xiii

Divergent continued fractions and nonpolar singularities.


Wilton J. R. : Messenger of Math. 52 (1922-1923), 90-93. #166

A proof of Burnside?s formula for log gamma(x+1) and certain allied properties of Riemann zeta-function.


Wilton J. R. : Proc. Camb. Philos. Soc. 25 (1929), 121-129.xlvi

A note on Ramanujan?s arithmetical functions r(n).


Wilton J. R. : Proc. Camb. Philos. Soc. 25 (1929), 255-264. xlvi

On Ramanujan?s arithmetical function Sigma r,s (n).


Wimp J. : Canadian J. Math. 34 (1987), 983-1000. #168

Explicit formulas for the associated Jacobi polynomials and some appications.


Wimp J. : J. Comput. & Appl. Math. 32 (1990), No.1-2, 301-310. ci / upv-i1

Pollaczek polynomials and Pade approximants : Some closed-form expressions.


Wimp J. : The Math. Intelligencer 20 (1998), No.2, 62-79. O

Reviews : To Catch the Spirit : The Memoir of A.C. Aitken. by A. C. Aitken.


Wingler E. : Amer. Math. Monthly 97 No.9 (1990), 836-839. O

An Infinite Product Expansion for the Square Root Function.


Winquist L. : J. Combin. Theory 6 (1969), 56-59. cxxi

An elementary proof of p(11m+6)=0 (mod 11).


Wirsching R. D. : Diplomarbeit, Math. Inst. Univ. Heidelberg Juni 1970. O

Identitäten Ramanujanscher Art zur Jacobishen Thetafunktion.


Wirsing E. : Michigan Math. J. 13 (1966), 215-218. cxxxi

On the monotonicity of the zeros of two power series.


Wlodarski J. : The Fibonacci Quaterly 1 (1963), No.4, December, 61-63. O

The " Golden Ratio " and the Fibonacci numbers in the world of atoms.


Woepcke F. : J. Reine Angew. Math. 42 (1851), 83-90. lxxxiv

Note sur l?expression (((a^a)^a....) et les fonctions inverses correspondantes.


Wójcik J. : Acta Arithmetica 11 (1966), 433-436. cix

A refinement of a theorem of Schur on primes in artihmetic progressions.


Wójcik J. : Acta Arithmetica 12 (1966/1967), 97-109. cix

A refinement of a theorem of Schur on primes in arithmetic progressions. II.


Wójcik J. : Acta Arithmetica 15 (1968/1969), 193-197. cix

A refinement of a theorem of Schur on primes in arithmetic progressions. III.


Wolfart J. : Collq. Math. Soc. Janos Bolyai 51 (1987), 1051-1063. lxxi / ?

Values of Gauss?Continued fractions.


Wolfram S. : Amer. Math. Monthly 91 (1984), No.9, 566-571. Ó

Geometry of binomial coefficients.


Wolke D. : Acta Arithm. 55 (1990), 323-331. xxiv

Über die Zahlentheoretische Funktion.


Woll J. W. : 1966 Harcourt Brace & World, Inc. O

Functions of Several Variables.


Wolstenholme J. : Proc. London Math. Soc. 4 (1873), 283-287. cxxx

On the summation of certain series.


Woltman G. : The Fibonacci Quarterly 37 (1999), No.4, November, 367-370. O

On the discovery of the 38th known Mersenne prime.


Wong S. : 5º Conf. Canad. Number Theory Assoc. 1996, R. Gupta... (Eds.), 1999 AMS, 377-383. O

On the rank of ideal class groups.


Worley R. T. : J. Austral. Math. Soc. 15 (1973), 112-116. xiv

Denominator sequences of continued fractions I.


Worley R. T. : J. Austral. Math. Soc. 15 (1973), 470-475. xiv

Denominator sequences of continued fractions II.


Worley R. T. : J. Austral. Math. Soc. Ser. A 26 No.1 (1978), 53-56. xiv

Denominator sequences of continued fractions III.


Worley R. T. : J. Austral. Math. Soc. Ser. A 31 No.2 (1981), 202-206. xiv

Estimating | a - p/q |.


Worpitzky J. : Friedrichs-Gymnasium und Realschule Jahresbericht Berlin (1865), 3-39. lxxxviii / xc

Untersuchungen über die Entwickelung der monodromen und monogenen funktionen durch kettenbrüche.


Worpitzky J. : J. Reine Angew. Math. 94 (1883), 203-233. xxxviii

Studien über die Bernoulli?schen und Euler?schen Zahlen.


Wrench J. W. Jr. : The Mathematics Teacher (1960), 644-650. Pi : A source book, 319-325.

The evolution of extended decimal approximations to Pi.


Wrench J. W. & Shanks D. : Math. of Comp. 20 (1966), 444-448. #169

Questions concerning Khintchine?s Constant and the efficient computation of regular continued fractions.


Wright E. M. : Quart. J. Math. (Oxford) 2 (1931), 177-189. #155

Asymptotic Partition Formulae II : Weighted Partitions.


Wright E. M. : Proc. London Math. Soc. (2) 36 (1933), 117-141. #155

Asymptotic Partition Formulae I : Plane Parittions.


Wright E. M. : Proc. London Math. Soc. (2) 38 (1933), 257-270. cxliii

The asymptotic expansion of the generalized Bessel function.


Wright E. M. : J. London Math. Soc. 8 (1933), 71-79. cxliv

On the coefficients of power series having exponential singularities.


Wright E. M. : Acta Math. (Stockholm) 63 (1934), 112-120. cxlv

Asymptotic partition formulae, partitions into k-th powers.


Wright E. M. : Acta Math. (Stockholm) 63 (1934), 143-191. #152

Asymptotic partition formulae III : Partitions into kth powers.


Wright E. M. : J. London Math. Soc. 10 (1935), 286-293. cxliv

The asymptotic expansion of the generalized hypergeometric function.


Wright E. M. : Quart. J. Math. (Oxford) 11 (1940), 36-48. cxliii

The generalized Bessel function of order greater than one.


Wright E. M. : Proc. London Math. Soc. (2) 46 (1940), 389-408. cxlv

The asymptotic expansion of the generalized hypergeometric function. II.


Wright E. M. : Phil. Trans. Royal Soc. London A 238 (1940), 423-451. xlviii2

The asymptotic expansion of integral functions defined by Taylor sereis. I.


Wright E. M. : Phil. Trans. Royal Soc. London A 239 (1941), 217-232. xlviii2

The asymptotic expansion of integral functions defined by Taylor series. II.


Wright E. M. : Trans. Amer. Math. Soc. 64 (1948), 409-438. cxlv

The asymptotic expansion of integral functions and of the coefficients in their Taylor series.


Wright E. M. : J. London Math. Soc. 24 (1949), 40-43. cxliv

The Taylor coefficients of integral functions.


Wright E. M. : J. London Math. Soc. 24 (1949), 304-309. cxliv

On the coefficients of power series having exponential singularities. II.


Wright E. M. : Proc. London Math. Soc. (2) 54 (1951), 254. cxlv

Corrigendum.


Wright E. M. : J. London Math. Soc. 27 (1952), 256. cxliv

The asymptotic expansion of the generalized hypergeometric function, a correction.


Wright E. M. : J. London Math. Soc. 40 (1965), 56-57. lxx

An enumerative proof of an identity of Jacobi.


Wright E. M. & Yates B. G. : Quart. J. Math. (Oxford) (2) 1 (1950), 41-53. cxlv

The asymptotic expansion of a certain integral.


Wrinch D. M. : Proc. London Math. Soc. (2) 22 (1924), xxii-xxiii. cxliii

The hypergeometric function with k denominators.


Wunderlich M. C. : Lect. Notes. Math. (Number Theory Carbondale) 751 (1979), 328-342. lxiii / ?

A running time analysis of Brillhart?s continued fraction factoring method.


Wunderlich M. C. : Math. Comp. 44 (1985), 251-260. viii

Implementing the continued fractions factoring algorithm on parallel machines.


Wunsch A. D. : 2ª ed. 1997 Addison-Wesley. O

Variable Compleja con Aplicaciones


Wuytack L. (Ed.) : Antwerp 1979, Proceedings, LNM 765, 1979 Springer Verlag. O

Padé Approximation and its Applications.



Wynn P. : Proc. Cambridge Phil. Soc. 52 (1956), 663-671. cxlvi

On a Procrustean technique for the numerical transformation of slowly convergent sequences and series.


Wynn P. : Numer. Math. 1 (1959), 272-307. iv2

Converging Factors for Continued Fractions Part I.


Wynn P. : Numer. Math. 1 (1959), 308-320. iv2

Converging Factors for Continued Fractions Part II.


Wynn P. : Math. Comp. 14 (1960), 147-186. lxiv / cxiii

The rational approximation of functions which are formally defined by a power series expansions.


Wynn P. : BIT 4 (1962), 231-255. cxlv

An arsenal of Algol procedures for complex arithmetic.


Wynn P. : Arch. Rat. Mech. Anal. 12 (1963), 273-312. viii

Continued fractions whose coefficients obey a non-commutative law of multiplication.


Wynn P. : Numer. Math. 5 (1963), 332-352. xxviii

Note on a converging factor for a certain continued fraction.


Wynn P. : SIAM J. Num. Anal. Ser. B 1 (1964), 177-197. vi2

On some recent developpments in the theory and application of continued fractions.


Wynn P. : Revue Francaise de Traitment de l?Information 8 (1965), 23-62. cxxxviii

A note on programming repeated application of the e-algorithm.


Wynn P. : Revue Francaise de Traitement de l?Information 9 (1966), 327-362. cxlvi

An arsenal of Algol procedures for the evaluation of continued fractions and for effecting the epsilon algorithm.


Wynn P. : Arch. Rat. Mech. Anal. 28 (1968), 83-148. xxxviii

Upon the definition of an integral as the limit of a continued fraction.


Wynn P. : Computing J. 14 (1971), 437-441. cv-2

A note on the generalized Euler transformation.


Wynn P. : C. R. Acad. Sci. Paris 275 (1972), 1351-1352. cxxxviii

Transformation de séries à l?aide de l?e-algorithme.


Wynn P. : Rocky Mountain J. Math. 4 (1974), 297-323. cxxiii

Some recent developements in the theories of continued fractions and Padé table.