Raab J. A. : The Fibonacci Quarterly 1 (1963), No.3, October, 21-31. O

A generalization of the connection between the Fibonacci sequence and Pascal?s triangle.


Rabinowitz S. : Amer. Math. Monthly 95 (1988), No.4, 352. O

Problem E 3264. ( continued fractions ).


Rabinowitz S. : Amer. Math. Monthly 97 (1990), No.2, 157-159. O

Sol. Probl. E 3264 Asymptotic Estimates for Convergents of a Continued Fraction.


Rabinowitz S. : Missouri J. Math. Sci. 6 No.1 (1994), 2 - 9. xiv / xxiv / ?

A perplexing finite continued fractions.


Rabinowitz S. : Applications of Fibonacci Numbers, Proc. (Kluwer), Vol. 6 (1996), 389-408. O

Algorithmic Manupilation of Fibonacci Identities.


Rabinowitz S. : The Fibonacci Quarterly 37 (1999), No.2, May, 122-127. O

Algorithmic summation of reciprocals of products of Fibonacci numbers.


Rabinowitz S. : The Fibonacci Quarterly 37 (1999), No.2, May, 162-177. O

Algorithmic Manipulation of Second-Order Linear Recurrences.


Rabinowitz S. & Wagon S. : Amer. Math. Monthly 102 No.3 (1995), 195-203. O

A Spigot Algorithm for the Digits of Pi.


Rademacher H. : Trans. Amer. Math. Soc. 51 (1942), 609-636. lii / liii

The Ramanujan identities under modular substitutions.


Rademacher H. : J. Indian Math. Soc. 21 (1957), 41-55. xxxiii

On the Selberg formula for Ak (n).


Rademacher H. : ed. E. Grosswald, 1974 MIT Press. O

Collected Papers Volume I.


Rademacher H. : ed. E. Grosswald, 1974 MIT Press. O

Collected Papers Volume II.


Rademacher H. & Zuckermann H. S. : Annals of Math. 39 (1938), 433-462. lxxvii

On the Fourier coefficients of certain modular forms of positive dimension.


Rademacher H. & Zuckermann H. S. : Annals of Math. 40 (1939), 473-489. xlvi

A new proof of two of Ramanujan?s identities.


Radin Ch. : Student Math. Library Vol. 1, 1999 American Mathematical Society. O

Miles of Tiles.


Radoux Ch. : Bull Soc. Math. Belgique 27 (1975), No.1, 59-65. #169

Une nouvelle formule de récurrence pour les sommes de Ramanujan.


Radoux Ch. : Bull. Soc. Math. Belgique Ser. B 36 (1984), No.1, 81-85. lxxxv

Fract. continue de Jacobi-Stieltjes pour la fonction generatrice du nombre de parenthesages non commutatifs de...


Raghavan S. : Glasgow Math. J. : 25 (1984), 203-206. lxvii

On Ramanujan and Dirichlet series with Euler products.


Raghavan S. : Quart. J. Math. (1986), 221-229. xviii

On certain identities due to Ramanujan.


Raghavan S. : J. Indian Inst. Sci. 1987 ( Special Issue ), 45-53. xxxiii / O

Impact of Ramanujan?s work on modern mathematics.


Raghavan S. : Proc. Indian Acad. Sci. (Math. Sci.): Ramanujan B.C.V. 97 (1987), 263-276. O

On Ramanujan's modular identities.


Raghavan S. : Ramanujan Revisited, Proc. Centenary Conference Univ. Illinois (1987), AP (1988), 335-345. O

Euler products, modular identities and elliptic integrals in Ramanujan?s manupscripts I.


Raghavan S. & Rangachari S. S. : Number Theory, Bombat (1988), T.I.F.R. - O.U.P. (1989), 119-149. O

On Ramanujan?s elliptic integrals and modular identities.


Rahman M. : Canadian J. Math. 38 (1986), 605-618. #173

An integral representation of a 10phi9 and continuous bi-orthogonal 10phi9 rational functions.


Rahman M. : Ramanujan Inter. Symp. on Analysis, Pune 1987, ed. N.K. Thakare, Macmillan (1989), 117-137. O

Some infinite integrals of q-Bessel functions.


Rahman M : Canadian J. Math. 45 (1993), No.2, 394-411. cxxxi

Some quadratic and cubic summation formulas for basic hypergeometric series.


Rahman M. : The Ramanujan Journal 1 (1997), No.3, 299-308. O

Some Cubic Summation and Trasnformation Formulas.


Rahman M. : The Ramanujan Journal 4 (2000), No.3, September, 251-265. O

A q-Analogue of Weber-Schfheitlin Integral of Bessel Functions.


Rahman M. & Suslov S. K. : SIAM J. Math. Anal. 25 (1994), No.3, 1002-1022. cii / cxx

Barnes and Ramanujan-type integrals on the q-linear lattice.


Rahman M. & Suslov S. K. : J. Statistical Planning & Inference 54 (1996), No.1, 101-118. #150

A unified aproach to the summation and integration formulas for q-hypergeometric functions. I.


Rahman M. & Verma A. : Trans. Amer. Math. Soc. 335 (1995), No.1, 277-302. cxxxiv

Quadratic transformation formulas for basic hypergeometric formulas.


Raina R. K. : Doklady Bolgarskoi Akad. Nauk 41 (1988), No.3, 13-15. cxxxiv

On certain combinatorial multiple-series identities.


Rainville E. D. : Bull. Amer. Math. Soc. 51 (1945), 714-723. cxlii

The continguous function relations for pFq with applications.


Rainville V E. D. & Bedient Ph. E. & Bedient R. E. : 8ª ed. 1998 Prentice-Hall. O

Ecuaciones Diferenciales.


Rajagopal C. T. : J. London Math. Soc. 44 (1969), 1-6. xlii

K. Ananda-Rau.


Rajagopal C. T. & Vendamurthi Aiyar T. V. : Scripta Math. 17 (1951), 65-74. lxxxii

On the Hindu proof of Gregory?s series.


Rajagopalan K. R. : Ganita-Bharati 8 (1986), No.1-4, 16-26. xci

Srinivasa Ramanujan.


Ralston A. & Rabinowitz Ph. : 2ª ed. 1965 / 1978 McGraw-Hill. O

A First Course in Numerical Analysis.


Ram S. : 1971 / 2000 National Book Trust. O

Srinivasa Ramanujan.


Ramachandra K. : J. Indian Math. Soc. 51 (1987), 111-116. xxxvi

An easy transcendence measure for e.


Ramachandra Rao R. Sita & Subbarao M. V. : Pacific J. Math. 113 (1984), 471-479. #163

Transformation formulae for multiple series.


Ramachandra K. : J. Math. Phys. Sci. 21 (1987), No.6, 545-565. xci

Srinivasa Ramanujan (the inventor of the circle method) (22.12.1887 to 26.4.1920).


Ramamani V. : Ramanujan Inter. Symp. on Analysis, Pune 1987, ed. N.K. Thakare, Macmillan (1989), 277-291. O

On some algebraic identities connected with Ramanujan?s work.


Ramamani V. & Venkatachaliengar K. : Michigan Math. J. 19 (1972), 137-140. xciii

On a partition theorem of Sylvester.


Ramanathan K. G. : Canadian J. Math. 2 (1950), 168. #159

Identities and congruences of the Ramanujan type.


Ramanathan K. G. : Proc. Indian Acad. Sci. 89 (1980), 133-157. xxviii

Ramanujan and the convergence properties of partitions.


Ramanathan K. G. : Current Science 50 (1981), 203-210. xxviii

The unpublished manuscripts of Srinivasa Ramanujan.


Ramanathan K. G. : J. Indian Math. Soc. 46 (1982), No.1-4, 107-136. xxxiii

Remarks on some series considered by Ramanujan.


Ramanathan K. G. : Acta Arith. 43 (1984), 209-226. iii

On Ramanujan?s continued fraction.


Ramanathan K. G. : Proc. Indian Acad. Sci. (Math. Sci.) 93 (1984), 67-77. xxviii

On the Rogers-Ramanujan continued fraction.


Ramanathan K. G. : Indian J. Pure & Appl. Math. 16 (1985), 695-724. xvii

Ramanujan?s continued fractions.


Ramanathan K. G. : J. Indian Math. Soc. 51 (1987), 1-25. xxxiii

Srinivasa Ramanujan : 22 December 1887 - 26 April 1920.


Ramanathan K. G. : J. Indian Math. Soc. 52 (1987), 71-89. xxxiii

Some application of Kronecker?s limit formula.


Ramanathan K. G. : J Indian Inst. Sci. 1987 ( Special Issue ), 25-32. xxxiii / O

Ramanujan?s notebooks.


Ramanathan K. G. : Proc. Indian ACad. Sci. (Math. Sci.): Ramanujan... 97 (1987), 277-296. O

Hypergeometric series and continued fractions.


Ramanathan K. G. : J. Number Theory. 29 (1988), No.2, 118-137. iii

Generalizations of some theorems of Ramanujan.


Ramanathan K. G. : Number Theory and Related Topics, Bombay (1988), T.I.F.R. - O.U.P. (1989),151-160. O

On some Theorems Stated by Ramanujan.


Ramanathan K. G. : Acta Arith. 53 (1990), 403-420. viii

Ramanujan's Modular Equations.


Ramanujan M. S. & Thomas E. S. : 1970 The Macmillan and Company. O

Intermediate Analysis.


Ramanujan S. : Quart. J. Math. 45 (1914), 350-372. xxiv / xxxviii

Modular equations and approximations to Pi.


Ramanujan S. : Mess. Math. 46 (1917), 73-80. xxxi

A series for Euler?s constant gamma.


Ramanujan S. : J. Indian Math. Soc. 3 (1911), 219-234, Collected Papers Chelsea (1962), 1-14. O

Some properties of Bernoulli?s numbers.


Ramanujan S. : J. Indian Math. Soc. 4 (1912), 59-61, Collected Papers Chelsea (1962), 15-17. O

On question 330 of professor Sanjana.


Ramanujan S. : J. Indian Math. Soc. 4 (1912), 94-96, Collected Papers Chelsea (1962), 18-19. O

Note on a set of simultaneous equations.


Ramanujan S. : J. Indian Math. Soc. 5 (1913), 105-106, Collected Papers Chelsea (1962), 20-21. O

Irregular numbers.


Ramanujan S. : J. Indian Math. Soc. 5 (1913), 132, Collected Papers Chelsea (1962), 22. O

Squaring the circle.


Ramanujan S. : Quart. J. Math. 45 (1914), 350-372, Collected Papers Chelsea (1962), 23-39. O

Modular equations and approximations to pi.


Ramanujan S. : J. Indian Math. Soc. 7 (1915), 93-96, Collected Papers Chelsea (1962), 40-43. O

On the integral I (0..x) tan^-1 t / t dt.


Ramanujan S. : J. Indian Math. Soc. 7 (1915), 131-133, Collected Papers Chelsea (1962), 44-46. O

On the number of divisors of a number.


Ramanujan S. : J. Indian Math. Soc. 7 (1915), 173-175, Collected Papers Chelsea (1962), 47-49. O

On the sum of the square roots of the first n natural numbers.


Ramanujan S. : J. Indian Math. Soc. 7 (1915), 209-211, Collected Papers Chelsea (1962), 50-52. O

On the product II ( n=0..inf) [ 1 + ( x/ a + nd)^3 ].


Ramanujan S. : Mess. of Math. 44 (1915), 10-18, Collected Papers Chelsea (1962), 53-58. O

Some definite integrals.


Ramanujan S. : Mess. of Math. 44 (1915), 75-85, Collected Papers Chelsea (1962), 59-67. O

Some definite integrals connected with Gauss?s sums.


Ramanujan S. : Mess. of Math 44 (1915), 157-160, Collected Papers Chelsea (1962), 68-71. O

Summation of a certain series.


Ramanujan S. : Quart. J. Math. 46 (1915), 253-260, Collected Papers Chelsea (1962), 72-77. O

New expresion for Riemann?s functions (s) and (t).


Ramanuan S. : Proc. London Math. Soc. (2) 14 (1915), 347-409, Collected Papers Chelsea (1962), 78-128. O

Highly composite numbers.


Ramanujan S. : Mess of Math. 45 (1916), 11-15, Collected Papers Chelsea (1962), 129-132. O

On certain infinite series.


Ramanujan S. : Mess. of Math. 45 (1916), 81-84, Collected Papers Chelsea (1962), 133-135. O

Some formulae in the analytic theory of numbers.


Ramanujan S. : Trans. Cambridge Phil. Soc. 22 (1916), No.9, 159-184, Collected Pap. Chelsea(1962), 136-162. O

On certain arithmetical functions.


Ramanujan S. : Mess. of Math. 46 (1917), 73-80, Collected Papers Chelsea (1962), 163-168. O

A series for Euler?s constant gamma.


Ramanujan S. : Proc. Cambridge Phil. Soc 29 (197), 11-21, Collected Papers Chelsea (1962), 169-178. O

On the expression of a number in the form ax^2+by^2+cz^2+du^2.


Ramanujan S. : Trans. Cambridge Phil. Soc. 22 (1918), No.13, 259-276, Collect. Pap. Chelsea (1962), 179-199. O

On certain trigonometric sums and their applications in the theory of numbers.


Ramanujan S. : Proc. London Math. Soc. (2) 17 (1918), Records for 17 Jan.1918, C. P. Chels. (1962), 200-201. O

Some definite integrals.


Ramanujan S. : J. Indian Math. Soc. 11 (1919), 81-87, Collected Papers Chelsea (1962), 202-207. O

Some definite integrals.


Ramanujan S. : J. Indain Math. Soc. 11 (1919), 181-182, Collected Papers Chelsea (1962), 208-209. O

A proof of Bertrand?s postulate.


Ramanujan S. : Proc. Cambridge Phil. Soc. 19 (1919), 207-210, Collected Papers Chelsea (1962), 210-213. O

Some properties of p(n), the number of partitions of n.


Ramanujan S. : Proc. Cambridge Phil. Soc. 19 (1919), 214-216, Collected Papers Chelsea (1962), 214-215. O

Proof of certain identities in combinatory analysis. ( Notes G. H. Hardy and L. J. Rogers p. 344-346 ).


Ramanujan S. : Quart. J. Math. 48 (1920), 294-310, Collected Papers Chelsea (1962), 216-229. O

A class of definite integrals.


Ramanujan S. : Proc. London Math. Soc. (2) 18 (1920), Records for 13 March 1919, C. P. Chelsea (1962), 230. O

Congruence properties of partitions.


Ramanujan S. : Proc. London Math. Soc. (2) 18 (1920), Records for 13 March 1919, C. P. Chelsea (1962), 231. O

Algebraic relation between certain infinite products.


Ramanujan S. : Math. Zeitsch. 9 (1921), 147-153, Collected Papers Chelsea (1962), 232-238. O

Congruence properties of partitions.


Ramanujan S. & Hardy G. H. : C. R. Acad. Sci. Paris (1917), Collected Papers Chelsea (1962), 239-241. O

Une formule asymptotique pour le nombre des partitions de n.


Ramanujan S. & Hardy G.H. : Proc. London Math. Soc. (2) 16 (1917), R. 14 Dec. 1916, Chel. (1962), 242-243. O

Proof that almost all numbers n are composed of about log log n prime factors.


Ramanujan S. & Hardy G. H. : Proc. London Math. Soc. (2) 16 (1917), R. 1 March 1917, Chelsea (1962), 244. O

Asymptotic formulae in combinatory analysis.


Ramanujan S. & Hardy G. H. : Proc. London Math. Soc. (2) 16 (1917), 112-132, C. P. Chelsea (1962), 245-261. O

Asymptotic formulae for the distribution of integers of various types.


Ramanujan S. & Hardy G. H. : Quart. J. Math. 48 (1917), 76-92, Collected Papers Chelsea (1962), 262-275. O

The normal number of prime factors of a number n.


Ramanujan S. & Hardy G. H. : Proc. London Math. Soc. (2) 17 (1918), 75-115, C. P. Chelsea (1962), 276-309. O

Asymptotic formulae in combinatory analysis.


Ramanujan S. & Hardy G. H. : Proc. of the Royal Soc. A, 95 (1919), 144-155, C. P. Chelsea (1962), 310-321. O

On the coefficients in the expansions of certain modular functions.


Ramanujan S. : J. Indian Math. Soc., Collected Papers Chelsea (1962), 322-334. O

Questions and Solutions.


Ramanujan S. : Collected Papers Chelsea (1962), 335-348. O

Appendix I : Notes on the papers.


Ramanujan S. : Collected Papers Chelsea (1962), 349-355. O

Appendix II : Further extracts from Ramanujan?s letters to G. H. Hardy.


Ramanujan S. :Eds. G.H. Hardy, P.V. Seshu Aiyar and B.M. Wilson, Cambridge University Press (1927), xxxvi+355pp. O

Collected Papers of Srinivasa Ramanujan.


Ramanujan S. : Eds. G.H. Hardy, P.V. Seshu Aiyar and B.M. Wilson, Chelsea (1962), xxxvi + 355 pp. O

Collected Papers of Srinivasa Ramanujan.


Ramanujan S. : Eds. G. H.Hardy, P. V. Seshu Aiyar amd B. M. Wilson, and B. C. Berndt. Chelsea-AMS 2000. O

Collected Papers of Srinivasa Ramanujan.


Ramanujan S. (annotated by J. L. Nicolas - G. Robin) : The Ramanujan Journal 1 (1997), No.2, 119-153. O

Highly Composite Numbers.


Ramasamy A. M. S. : Indian J. Pyre & Appl. Math. 25 (1994), No.6, 577-581. lxxxi1

Polynomial solutions for the Pell?s equation.


Ramaseshan S. : Proc. Ramanujan Cent. Inter. Conf., Annamalainagar 1987, Ramanujan Math. Soc. (1988), 1-14. O

Srinivasa Ramanujan.


Ramaswami V. : J. London Math. Soc. 9 (1934), 165-169. #168

Notes on Riemann?s Zeta-function.


Ramharter G. : Ann. Univ. Sci. Budapest. Eotvos Sect. Math. 28 (1985), 11-15. lxxxi1

Eine Bemerkung über gewisser Nullmengen von kettenbrüchen.


Ramus C. : J. Reine Angew. Math. 20 (1839), 13-26. xxi

Remarques sur les fractions continues periodiques.


Ramus C. : J. Reine Angew. Math. 20 (1839), 26-27. xxi

Addition aux remarques du mémoire précédent.


Raney G. N. : Trans. Amer. Math. Soc. 94 (1960), 441-451. cxxvi / cxxxix

Functional composition patterns and power series reversion.


Raney G. N. : Math. Annalen 206 (1973), 265-283. xlvii

On continued fractions and finite automata.


Rangachari M. S. : J. Indian Inst. Sci. 1987 (Special Issue), 3-9. xxxiii / O

The indian tradition in mathematics.


Rangachari S. S. : Proc. Indian Acad. Sci. (Math. Sci.) 91 (1982), 1-15. xxiv

Ramanujan and Dirichlet series with Euler products.


Rangachari S. S. : Ramanujan Revisited, Proc. Centenary Conference Univ. Illinois (1987), AP (1988), 347-357. O

Euler products, modular identities and elliptic integrals in Ramanujan?s manuscripts II.


Rangachari S. S. : J. Number Theory 48 (1994), No.3, 364-372. cii / cxx

On a result of Ramanujan on theta functions.


Rankin R. A. : Proc. Cambridge Phil. Soc. 35 (1939), 351-356. lxxvii

Contributions to the theory of Ramanujan?s function tau (n) and similar arithmetical functions (i).


Rankin R. A. : Proc. Cambridge Phil. Soc. 35 (1939), 357-372. lxxvii

Contributions to the theory of Ramanujan?s function tau (n) and similar arithmetical functions (ii).


Rankin R. A. : Proc. Cambridge Phil. Soc. 36 (1940), 150-151. lxxvii

Contributions to the theory of Ramanujan?s function tau (n) and similar artihmetical functions (iii).


Rankin R. A. : J. London Math. Soc. 41 (1966), 551-565. xlii

George Neville Watson.


Rankin R. A. : Proc. Royal Soc. Edinburgh 76 A (1976), 107-117. xciii

Elementary proofs of relations between Eisenstein series.


Rankin R. A. : Modular Functions of one Variable V Bonn 1976, Lect. Notes Math. 601 (1977), 3-15. O

Ramanujan?s unpublished work on congruences.


Rankin R. A. : Bull. London Math. Soc. 14 (1982), 81-97. xxv

Ramanujan?s manuscripts and notebooks.


Rankin R. A. : Proc. Indian Acad. Sci. ( Math. Sci. ) 93 (1984), 79-100. xxviii

Ramanujan as a patient.



Rankin R. A. (Ed.) : 1984 Ellis Horwood Ltd - J. Wiley and Sons. O

Modular Forms.



Rankin R. A. : Math. Proc. Cambridge Philos Soc. 100 (1986), 5-29. cxxvi

Fourier coefficients of cusp forms.


Rankin R. A. : Bull. Inst. Math. & Appl. 23 (1987), No.10-11, 145-152. xci

Srinivasa Ramanujan (1887-1920).


Rankin R. A. : Ramanujan Revisited, Proc. Centenary Conference Univ. Illinois (1987), AP (1988), 245-268. O

Ramanujan?s tau-function and its generalizations.


Rankin R. A. : Collected Papers of Hans Arnold Heilbronn, Wiley 1988, 52. O

Brief Recollections of Heilbronn.


Rankin R. A. : Bull. London Math. Soc. 21 (1989), 351-365. xxiv

Ramanujan?s manuscripts and notebooks II.


Rankin R. : Number Theory and Related Topics, Bombay (1988), T.I.F.R. - O.U.P. (1989), 161-175. O

The adjoint Hecke operator II.


Rankin R. A. : The Rademacher Legacy to Math., Contemporary Math. A.M.S. 166 (1994), 107-118. O

Diagonalizing Eisenstein series IV.


Rao A. N. : Math. Student 4 (1936), 116-118. xxxvi

P. V. Seshu Aiyar.


Rao A. N. : Math. Student 4 (1936), 168-169. xxxvi

Ddewan Bahadur R. Ramachandra Rao.


Rao A. N. : Math. Student 4 (1936), 169. xxxvi

Rao Bahadur S. Narayana Ayyar.


Rao A.N. & Iyer V.G. : Math. Student 29 (1961), 1-14. xxxvi

R. Vaidyanathawamy (1894-1960).



Rao K. Srinivasa & Jagannathan R. & Van den Bergue G. (Eds.) : 1998 Allied Publishers Ltd. O

Special Functions and Differential Equations.



Rao R. Ramachandra : J. Indian Math. Soc. 12 (1920), 87-90. xxxiv2

In memoriam S. Ramanujan.


Rao K. Srinivasa : 1998 East West Books. O

Srinivasa Ramanujan, A Mathematical Genius.



Rao K. Srinivasa : Harvard University Pre-Prints arXiv:math.HO/0003184, 28 Mar 2000, 30pp. F.ps

Life and Work of the Mathemagician Srinivasa Ramanujan.


Rasch G. : Annals Math. (2) 32 (1931), No.3, 591-599. O

Notes on gamma function.


Rassias Th. M. & Singh S. N. : Complex-Variables Theory & Appl. 18 (1992), No.1-2, 3-6. cxxxiii

Certain transformations involving basic hypergeometric series.


Rassias Th. M. & Singh S. N. : Computers & Mathematics with Appl. 27 (1994), No.1, 33-39. cvii

Some q-generating functions associated with basic multiple hypergeometric series.


Rasulov M. L. : 1967 North-Holland / John Wiley and Sons. O

Methods of Contour Integration.


Ratliff M. : Fibonacci Quarterly 31 (1993), No.3, 263-267. O

Mandelbrot?s functional iteration and continued fractions.


Rav Y. : J. Reine Angew. Math. 222 (1966), 207-213. #174

On the representation of rational number as a sum of a fixed number of units fractions.


Rawlings D. : Proc. Amer. Math. Soc. 83 (1983), 560-562. #172

The combinatorics of certain products.


Rawlings D. : Adv. in Appl. Math. 18 (1997), No.2, 133-148. #150

Absorption processes : models for q-identities.


Ray D. K. & Chaud H. (Eds.) : Proc. Symp. Pure Mathematics No. 34 , American Math. Society, 1979. O

Relations between Combinatorics and other Parts of Mathematics.


Ray S. K. & Das A. G. : Ramanujan Inter. Symp. Anal, Pune 1987, ed. Thakare, Macmillan (1989), 373-395. O

A new definition of RS*k integral and generalized Stieltjes resultant.


Reddy P. V. & Hanumanthachari J. : Southeast Asian Bull. Math. 13 (1989), No.1, 43-51. cv

Structure of a class of integers and its applications to certain totients and allied Ramanujan sums.


Reed I. S. : Duke Math. J. 11 (1944), 565-572. cxxvi

The Mellin type of double integrals.


Reid W. M. : Proc. Analytic Theory Continued Fractions, Norway 1981, Lect. Notes Math 932 (1982), 206-224. O

Parameterizations and factorizations of element regions for continued fractions K(An/1).


Reitwiesner G. W. : (1950),11-15. Pi : A source book, 277-281.

An ENIAC determination of Pi and e to more than 2000 decimal places.


Remak R. : Arch. der Math. u. Phys. (3) 15 (1908), 186-193. lxxx

Elementare Verallgemeinerung einer bekamten Eigenschaft der Zahl 30.


Remmert R. : GTM 172, 1998 Springer Verlag. O

Classical Topics in Complex Function Theory.


Ribenboim P. : Expo. Math. 2 (1984), 193-221. cv

Consecutive powers.


Ribenboim P. : L? Enseignement Math. 3 (1985), 249-259. cxxviii

Representation of real numbers by means of Fibonacci numbers.


Ribenboim P. : 4º Conf. Canad. Number Theory Assoc. 1994, K. Dilcher (ed.), 1995 AMS, 279-294. O

Fermat?s last theorem, before June 23, 1993.


Ribenboim P. : 5º Conf. Canad. Number Theory Assoc. 1996, R. Gupta... (Eds.), 1999 AMS, 391-392. O

Homework !.


Ribitska O. M. & Syavavko M. S. : J. Soviet Math. 67 (1993), No.5, 3257-3264. lxxxv

Application of integral continued fractions for solving linear equations of the second kind.


Richards D. St. P. : Proc. on q-series & partitions, March 7-11 1988, IMA Vol. 18, Springer (1989), 109-137. O

Analogs and extensions of Selberg?s integral.


Richards D. St. P. : Linear Algebra & Appl. 137-138 (1990), 467-478. cxxix

Totally positive kernels, Polya frecuency functions, and generalized hypergeometric series.


Richert N. : J. Number Theory 25 (1987), No.2, 162-168. xcix / cxviii

Regular chains for equivalent complex irrationals.


Richert N. : Amer. Math. Monthly 98 (1991), No.2, 133-139. O

Hypocycloids, Continued Fractions, and Distribution Modulo One.


Richert N. : Amer. Math. Monthly 99 (1992), No.2, 101-107. O

Strang?s strange figures.


Richmond B. & Szekeres G. : Acta Scientarum Mathematicarum 40 (1978), 347-369. xciii

The Taylor coefficients of certain infinite products.


Richmond B. & Szekeres G. : J. Australian Math. Soc. Ser. A : 31 (1981), 362-373. vii

Some formulas related to dilogaritms, the zeta-function and the Andrews-Gordon identities.


Richmond H. W. : Mess. Math. 21 (1892), 77-78. liii

The sum of the cubes of the coefficients in (1-x)^2n.


Richtmyer R.D. & Devaney M. & Metropolis N. : Numer. Math. 4 (1962), 68-84. iv2

Continued fractions expansions of algebraic numbers.


Ridley J. N. : The Ramanujan Journal 5 (2001), No.2, June, 159-165. O

Fourth Order Linear Recurrences Satisfied by Wythoff Pairs.



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Einige Rekursionsformwln für summen mit Binomialkoeffizienten.


Rieger G. J. : The Fibonacci Quarterly 37 (1999), No.2, May, 178-179. O

The Golden Section and Newton Approximation.


Riese A. : Electronic J. Combinatorics 3 (1996), R19. ejc1

A generalization of Gosper?s algorithm to bibasic hypergeometric summation.


Riesel H. : BIT 13 (1973), 97-113. xxv

Some series related to infinite series given by Ramanujan.


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