Labelle G. : Adv. in Math. 42 (1981), 217-247. cxxxvii

Une nouvelle démonstration combinatoire des formules d?inversion de Lagrange.


Labelle G. & Pineau D. S. : Adv. in Appl. Math. 15 (1994), No.4, 452-475. cxxxiii

Ensembles et permutations paires : Series indicatrices d?asymetrie et q-series.


Labelle J. & Yeh Y. N. : European J. Combinatorics 9 (1988), No.6, 593-605. eujc1

Some combinatorics of the hypergeometric series.


Labelle J. & Yeh Y. N. : J. Math. Anal. & Appl. 139 (1989), No.1, 36-48. cxxix

Combinatorial proofs of symmetry formulas for the generalized hypergeometric series.


Labhalla S. : Theoret. Comput. Sci. 83 (1991), No.2, 219-235. ci / upv-f1

Complexite du calcul du developpement d?un nombre reel en fractions continues.


Labhalla S. & Lombardi H. : C. R. Acad. Sci. Paris Ser I. Math. 310 (1990), No.6, 483-488. lxxxii

Comparaison des complexites des nombres reels dans differentes representations (... c.f. ).


Labhalla S. & Lombardi H. : Annals pure & Appl. Logic 50 (1990), No.1, 1-28. c / upv-f1

Real numbers, continued fractions and complexity classes.


Labhalla S. & Lombardi H. : Acta Arith. 73 (1995), No.1, 29-41. xxii

Homographic transformation applied to a finite or infinite development in a continued fraction.


Lacroix S. F. : 7th Ed. 1867 Gauthier Villars. e-B

Traité Élémetaire de Calcul Différentiel et de Calcul Integral. Tome 1.


Lacroix S. F. : 7th Ed. 1867 Gauthier Villars. e-B

Traité Élémentaire de Calcul Différentiel et de Calcul Integral. Tome 2.


Laczkovich M. : Amer. Math. Monthly 104 (1997), No.5, 439-443. #154

On Lambert?s proof of the irrationality of Pi.


Lafer Ph. : The Fibonacci Quarterly 2 (1964), No.2, April, 114 & 134. O

Exploring the Fibonacci representation of integers.


Lafforgue L. : C. R. Acad. Sci. Paris Ser. I. Math. 322 (1996), No.7, 605-608. #153

Sur la conjecture de Ramanujan-Petersson pour les corps de fonctions. I. Etude geométrique.


Lafforgue L. : C. R. Acad. Sci. Paris Ser. I. Math. 322 (1996), No.8, 707-710. #153

Sur la conjecture de Ramanujan-Petersson pour les corps de fonctions. II. Etude spectrale.


Lagarias J. : Amer. Math. Monthly. 92 (1985), 3-23. f

The 3x + 1 problem and its generalizations.


Lagarias J. C. : Monatsh. Math. 115 (1993), No.4, 299-328. ciii

The quality of the Diophantine approximations found by the Jacobi-Perron algorithm and related algorithms.


Lagarias J. C. : Proc. London Math. Soc. (3) 69 (1994), No.3, 464-488. xcvii

Geodesic multidimensional continued fractions.


Lagrange J. : Bull. Sci. Math. (2) 84 (1960), 105-110. lxxix

Une formule sommatoire et ses applications.


Lagrange J. L. : Gauthier Villars Paris (1869) Oeuvres Tome 4 , 301-332. xxxi

Sur l'usage des fractions continues dans le calcul intégral.


Lahiri D. B. : Bull. Calcuta Math. Soc. 38 (1946), 193-206. #163

On Ramanujan?s Function tau(n) and the Divisor Function sigma sub k (n). I


Lahiri D. B. : Bull. Calcuta Math. Soc. 39 (1947), 33-52. #163

On Ramanujan?s Function tau(n) and the Divisor Function sigma sub k (n). II


Lakein R. K. : Monat. Math. 77 (1973), 396-403. xxxix

Approximation properties of some complex continued fractions.


Lakin A. : J. London Math. Soc. 27 (1952), 229-234. cxlii

A hypergeometric identity related to Dougall?s theorem.


Lambe C. G. & Ward D. R. : Quart. J. Math. (Oxford) 5 (1934), 81-97. cxliii

Some differential equations ans associated integral equations.


Lambert J. P. : Amer. Math. Monthly 95 (1988), No.2, 141-148. O

An odd / even power sum inequality. Problem E 3102* [ 1985, 507 ], Solution.


Lamphere R. L. : Proc. Amer. Math. Soc. 91 (1984), 416-420. v

Elementary proof of a formula of Ramanujan.


Lamphere R. L. : The Ramanujan Journal 4 (2000), No.1, March, 11-12. O

Note on a Continued Fraction of Ramanujan.


Lan Y. : J. Number Theory 78 (1999), 271-286. #169

A limit formula for zeta(2k + 1).


Landen J. : London 1780-1789. O

Mathematical Memoirs. 2 Volumes in 1.


Landau E. : Bull. Soc. Math. France 27 (1899), 298-300. cxxviii / cxlv

Sur la série des invers de nombres de Fibonacci.


Landau S. : SIAM J. Comp. 21 (1992), No.1, 85-110. xxii

Simplification of nested radicals.


Landau S. : Math. Intell. 16 (1994), No.2, 49-55. O

How to Tangle with a Nested Radical.


Landau S. : Math. Intell. 20 (1998), No.4, 55-60. O

Root(2) + Root(3) : Four Different Views.


Landsberg G. : J. Reine Angew. Math. 109 (1892), 231-237. lxiii / lviii / ?

Zur theorie der periodischen kettenbrüche.


Landsberg G. : Classes de Sciences Tome LV , Paris 1896. F

Sur un nouveau développement de la fonction gamma.


Lane R. E. : Bull. Amer. Math. Soc. 51 (1945), 246-250. ix

The convergence and values of periodic continued fractions.


Lane R. E. : Duke Math. J. 12 (1945), 207-216. xxxv

The value region problem for continued fractions.


Lane R. E. & Wall H. S. : Trans. Amer. Math. Soc. 67 (1949), 368-380. ix

Continued fractions with absolutely convergent even and odd parts.


Lang S. : Addison-Wesley 1966. O

Introduction to Transcendental Functions.


Lang S. : third ed. 2nd print, Undergraduate Text in Math., 1987 Springer Verlag. O

Calculus of Several Variables.


Lang S. : Fourth Edition, Graduate Text in Mathematics No. 103, 1999/2001 Springer Verlag. O

Complex Analysis.


Lang S. & Trotter H. : J. Reine Angew. Math. 255 (1972), 112-134. xxxi

Continued fractions for some algebraic numbers.


Lange L. J. : Illinois J. Math. 10 (1966), 97-108. xxx / xxxviii

On a family of twin convergence regions for continued fractions.


Lange L. J. : Proc. Analytic Theory Continued Fractions, Norway 1981, Lect. Notes Math. 932 (1982), 152-175. O

delta-fraction expansions of analytic functions.


Lange L. J. : Proc. Anal T. Continued Fractions II 1985, Lect. Notes Math. 1199 (1986), 220-262. O

Continued fraction applications of zero location.


Lange L. J. : SIAM J. Math. Anal. 14 (1983), 323-368. lxxii

delta-fraction expansions of analytic functions.


Lange L. J. : J. Math. Anal. & Appl. 188 (1994), No.3 , 985-998. xx / cxii

A uniform twin parabola convergence theorem for continued fractions.


Lange L. J. : Proc. Continued Fractions & O. F. IV Norway 1992, Dekker LNPAM 154 (1994), 211-231. O

Srrip convergence regions for continued fractions.


Lange L. J. : Proc. Continued Fractions & O. F. IV Norway 1992, Dekker LNPAM 154 (1994), 233-279. O

Continued fraction representations for functions related to the gamma function.


Lange L. J. : Construct. Approx. 11 (1995), No.3, 321-329. ci / cxix

Convergence region inclusion theorems for continued fractions K(An/1).


Lange L. J. : Proc. O. F., M. T. & C. F. V, Brazil 1996, Dekker LNPAM 199 (1998), 275-326. O

Uniformity and speed of convergence of complex continued fraction K(An/1).


Lange L. J. : Amer. Math. Monthly 106 (1999), No.5, 456-459. #154

An elegant continued fraction for Pi.


Lange L. J. : B.C. Berndt - F. Gesztesy (eds.), Contemporary Mathematics 236 (1999), 179-192. O

A generalization of Van Vleck?s theorem and more on complex continued fractions.


Lange L.J. & Thron W.J. : Math. Zeitschr. 73 (1960), 295-311. xxxvii

A two parameter family of best twin convergence regions for continued fractions.


Langebartel R. G. : SIAM J. Math. Anal. 11 (1980), 506-513. lxxix

Fourier expansions of rational fractions of elliptic integrals and Jacobian elliptic functions.


Langevin M. : 5º Conf. Canad. Number Theory Assoc. 1996, R. Gupta... (Eds.), 1999 AMS, 187-213. O

Liens entre le théorème de Masson et la conjecture (abc).


Laohakosol V. & Ubolsri P. : Bull. Malaysian Math. Soc. (2) 9 (1986), No.1, 1-21. xciv

Continued fractions representing transcendental numbers.


Laohakosol V. & Ubolsri P. : Proc. Amer. Math. Soc. 101 No.3 (1987), 403-410. xv

p-adic continued fractions of Liouville type.


Larcher G. : Proc. Amer. Math. Soc. 103 (1988), No.3, 718-722. xv

A convergence problen connected with continued fractions.


Larcher G. : Manuscripta Math. 61 (1988), No.1, 33-42. xcviii

On the distribution of sequences connected with digit-representation.


Lascoux A. : Séminaire Lotharingien de Combinatoire 42 (1998), B42p, 15pp. F.ps

Square-Ice Enumeration.


Lascoux A. : Séminaire Lotharingien de Combinatoire 44 (2000), Article B44e, 4pp. F.ps.

Motzkin paths and powers of continued fractions.


Lasjannias A. : J. Number Theory 65 (1997), No.2, 206-225. cxlvii / #150

Diophantine approximation and continued fraction expansions of algebraic power series inpositive characteristic.


Lau T. S. : Statist Probab. Lett. 8 (1989), No.1, 9-16. xcvii

Moment inequalities.


Laugwitz D. : Elem. Math. 45 (1990), No.4, 89-98. lxxxviç

Kettenwurzeln und Kettenoperationen.


Laugwitz D. & Rodewald B. : Amer. Math. Monthly 94 (1987), No.6, 534-536. O

A simple characterization of the gamma function.


Laurent H. : Nouv. Ann. Math. (2) 5 (1866), 540-552. xxv

Note sur les fractions continues.


Laurent H. : J. Math. Pures et Appl. (3) 1 (1875), 373-398. lxxii

Mémoire sur les fonctions de Legrendre.


Lauricella G. : Rend. Circ. Mat. Palermo 7 (1893), 111-158. cxxxvii

Sulle funzioni ipergeometriche a piú variabili.


Lavoie J. L. : Math. Comp. 46 (1986), 215-218. xxxix2 / cxii

Some evaluations for the generalized hypergeometric series.


Lavoie J. L. : Math. Comp. 49 (1987), 269-274. xxxix2 / cxii

Some summation formulas for th series 3F2(1).


Lavoie J. L. & Grondin F. : J. Math. Anal. & Appl. 186 (1994), 393-401. cxxxvii

The Kampé de Fériet functions : A family of reduction.


Lavrentiev M. A. & Shabat B. V. : Mir Moscu, 1973-91. O

Métodos de la Teoría de las Funciones de una Variable Compleja.


Lay-Yong L. & Tian-Se A. : Historia Mathematica 13 (1986), 325-340. Pi : A source book, 20-35.

Circle Measurement in Ancient China.


Le M. H. : Acta Arithm. 58 (1991), No.3, 289-298. cii / cxx

On the generalized Ramanujan-Nagell equation x^2 - D = p^n.


Le M. H. : Acta Arithm. 60 (1991), No.2, 149-167. cii / cxx

On the number of solutions of the generalized Ramanujan-Nagell equation x^2 - D = 2^(n+2).


Le M. H. : Trans. Amer. Math. Soc. 334 (1992), No.2, 809-825. ciii

On the generalized Ramanujan-Nagell equation x^2 - D = 2^(n+2).


Le M. H. : Publicat. Math. Debrecen 45 (1994), 239-254. #149

On the number of solutions of the generalized Ramanujan-Nagell equation X^2 - D = p^n


Le M. H. : J. Number Theory 50 (1995), No.2, 193-201. cii / cxx

A note on the generalized Ramanujan-Nagell equation.


Le M. H. : Acta Arithm. 78 (1996), No.1, 11-18. #152

A note on the number of solutions of the generalized Ramanujan.Nagell equation X^2-D = K^n.


Le M. H. : J. Number Theory 62 (1997), No.1, 100-106. #152

A note on the number of solutions of the generalized Ramanujan-Nagell equation D1X^2 + D2 = 4p^n.


Leathem J. G. : 1925 G. Bell & Sons. O

Elements of the Mathematical Theory of Limits.


Lebesgue V. A. : J. Math. Pures et Appl. 5 (1840), 42-71. cvi

Sommation de quelques series.


Le Besgue V. A. : J. Math. Pures et Appl. 5 (1840), 281-308. lxxii

Résolution de l?equation du secon degré à une inconnue par les fractions continues.


Lecacheux O. : 4º Conf. Canad. Number Theory Assoc. 1994, K. Dilcher (ed.), 1995 AMS, 229-243. O

Unités de corps de nombres et courbes de genre un et deux.


Lee G. Y. & Kim J. S. & Cho T. H. : The Fibonacci Quarterly 41 (2003), No.2, May, 108-121. O

Generalized Fibonacci Functions and Sequences of Generalized Fibonacci Functions.


Leech J. : J. London Math. Soc. 31 (1956), 160-169. lxx

On the representation of 1,2,...n by differences.


Leech J. : J. London Math. Soc. 32 (1957), 56-58. xlii

Note on the distribution of prime numbers.


Legrendre A. M. : Tome II Chap. 17 (1826) Paris. li /???.

Traité des fonctions elliptiques et des integrales Eulériennes.


Lehmer D. H. : Annals. Math. (2) 23 (1932), 143-150. xxx

Arithmetical properties of Bessel functions.


Lehmer D. H. : Annals of Math. 36 (1935), 637-649. #163

Lacunary Recurrence Formulas for the Numbers of Bernoulli and Euler.


Lehmer D. H. : J. London Math. Soc. 11 (1936), 114-118. xlv

On a conjecture of Ramanujan.


Lehmer D. H. : J. London Math. Soc. 12 (1937), 171-176. xlv

On the Hardy-Ramanujan series for the partition function.


Lehmer D. H. : Duke Math. J. 4 (1937), 323-340. xviii

A cotangent analogue of continued fractions.


Lehmer D. H. : Bull. Amer. Math. Soc. 44 (1938), 84-90. xlvi

An application of Schläfli?s modular equation to a conjecture of Ramanujan.


Lehmer D. H. : Amer. Math. Monthly 45 (1938), 657-664. lxxxii

On Arctangent relations for Pi.


Lehmer D. H. : Trans. Amer. Math. Soc. 43 (1938), 271-295. cxxvi / cxxxix

On the series for the partition function.


Lehmer D. H. : Trans. Amer. Math. Soc. 46 (1939), 362-373. #161

On the remainders and convergence of the series for the partition function.


Lehmer D. H. : Bull. Amer. Math. Soc. 52 (1946), 538-544. cxxxi

Two nonexistence theorems on partitions.


Lehmer D. H. : Math. Student 27 (1959), 105-116. lvii

Some functions of Ramanujan.


Lehmer D. H. : J. Math. Analysis & Appl. 36 (1971), 183-200. cxxvii

On the compounding of certain means.


Lehmer D. H. : Scripta Math. 29 (1973), 17-24. xxii

Continued fractions containing arithmetic progresions.


Lehmer D. H. : Amer. Math. Monthly. 92 (1985), 449-457. f

Interesting series involving the central binomial coefficient.


Lehmer D. H. & Powers R. E. : Bull. Amer. Math. Soc. 37 (1931), 770-776. lx

?????????.


Lehmer D. N. : Annals of Math. (2) 2 (1900-1901), 146-147. lxxii

A theorem in continued fractions.


Lehmer D. N. : Bull. Amer. Math. Soc. (2) 21 (1914), 166-167. lxviii

Some further results in the theory of continued fractions representing the sur R^1/2.


Lehmer D. N. : Bull. Amer. Math. Soc. 23 (1917), 401-402. lxviii

Certain divisibility theorems concerning the convergents of Hurwitzian continued fractions.


Lehmer D. N. : Bull. Amer. Math. Soc. 24 (1918), 417-418. lxviii

On Jacobi?s extension of the continued fraction algorithm.


Lehmer D. N. : Amer. J. Math. 40 (1918), 375-390. xxxii

Arithmetical theory of certain Hurwitzian continued fractions.


Lehmer D. N. : Proc. Nat. Acad. Sci. 4 (1918), 214-218. xxx

Arithmetical theory of certain Hurwitzian continued fractions.


Lehmer D. N. : Proc. Nat. Acad. Sci. USA 4 (1918), 360-364. lxvii

On Jacobi?s extension of continued fraction algorithm.


Lehmer D. N. : Bull. Amer. Math. Soc. 37 (1931), 565-569. xxv

Inverse ternary continued fractions.


Lehmer D. N. : Tohoku Math. J. 37 (1933), 436-445. xxxi / xlvii

On ternary continued fractions.


Lehmer D. N. : Annals of Math. 36 (1935), 637-649. cviii

Lacunary recurrence formulas for the numbers of Bernoulli and Euler.


Lehmer E. : The Fibonacci Quarterly 2 (1964), No.3, October, 229-230. O

On the infinitude of Fibonacci pseudo-primes.


Lehner J. : Duke Math. J. 8 (1941), 631-655. cxlvi

A partition function associated with the modulus five.


Lehner J. : Amer. J. Math. 65 (1943), 492-520. cxxvi

Ramanujan?s identities involving the partition function for the moduli 11^a.


Lehner J. : Proc. Amer. Math. Soc. 1 (1950), 172-181. #149

Proof of Ramanujan?s partition congruence for the modulus 11^3.


Lehner J. : Trans. Amer. Math. Soc. 87 (1958), 130-143. lxxxiii

Partial fraction decomposition and expansions of zero.


Lehner J. : Holt, Rinehart and Winston 1966. O

A Short Course in Automorphic Functions.


Lehner J. : London Math. Soc. Lect. Note Ser. No.173 (Discrete groups and geometry), CUP 1992, 165-170. xcvii

Farey series and sums of continued fractions.


Lehner J. & Wing M. : The Rademacher Legacy to Math., Contemporary Math. A.M.S. 166 (1994), 81-82. O

On Weyl?s inequality for eigenvalues.


Leighton W. : Bull. Amer. Math. Soc. 42 (1936), 184. lx

A continued fraction expansions.


Leighton W. : Duke Math. J. 4 (1938), 775-778. vi2

Sufficient conditions for the convergence of a continued fraction.


Leighton W. : Duke Math. J. 5 (1939), 298-308. vi2

Convergence theorems for continued fractions.


Leighton W. : Bull. Amer. Math. Soc. 45 (1939), 97-100. xxxv

A test-ratio test for continued fractions.


Leigthon W. : Amer. Math. Monthly 47 (1940), 274-280. xxxi

Proper continued fractions.



Leigthon W. : 1952 McGraw-Hill. O

An Introduction to the Theory of Differential Equations.



Leighton W. & Scott W. T. : Bull. Amer. Math. Soc. 45 (1939), 596-605. vi2

A general continued fraction expansion.


Leighton W. & Thron W. J. : Duke Math. J. 9 (1942), 763-772. ii

Continued fractions with complex elements.


Leigthon W. & Thron W. J. : Bull. Amer. Math. Soc. 48 (1942), 917-920. xxxv

On value regions for continued fractions.


Leighton W. & Thron W. J. : Ann. of Math. (2) 44 (1943), 80-89. xviii

On the convergence of continued fractions to meromorphic functions.


Leighton W. & Wall H. S. : Bull. Amer. Math. Soc. 39 (1933), 873. lx

On the transformation and convergence of continued fractions.


Leighton W. & Wall H.S. : Ame. J. Math. 58 (1936), 267-281. ii

On the transformation and convergence of continued fractions.


Lelong P. & Gruman L. : G.M.W. 282, 1986 Springer Verlag. O

Entire Functions of Several Complex Variables.


Lembarki A. : J. Computational & Appl. Math. 19 (1987), No.1, 109-116. xxvi

Acceleration of limit periodic continued fractions by the T+m transformation.


Lembarki A. : Appl. Numer. Math. 4 (1988), No.2-4, 337-349. O

Convergence acceleration of limit k-periodic continued fractions.


Lembarki A. : J. Computational & Appl. Math. 25 (1989), No.2, 125-131. xxvi

On a Khovanskii transformation for continued fractions.


Lengyel T. : The Fibonacci Quarterly 41 (2003), No.1, February, 72-79. O

Divisibility Properties by Multisection.


Lennes N. J. : Amer. Math. Monthly 46 (1939), 434-436. #162

The ratio test for convergence of series.


Lenstra A. K. & Lenstra H. W. & Lovasz L. : Math. Annalen 261 (1982), 515-534. cxlvi / #155

Factoring polynomials with rational coefficients.


Lenstra H. W. Jr. : Bull. Amer. Math. Soc. (2) 26 (1992), 211-244. cviii

Algorithms in algebraic number theory.


Lenstra H. W. Jr. & Shallit J. O. : Math. Comp. 61 No.203 (1991), 351-354. xvi

Continued fractions and linear recurrences.


Leonard I. E. & Duemmel J. : Amer. Math. Monthly 92 (1985), No.8, 588-589. Ó

More -- and moore - power series without Taylor?s theorem.


Leopold E. : J. Approx. Theory 43 (1985), No.1, 15-24. xvi

Localization of the zeros of polynomials satisfying three-term recurrence relation III.


LePage W. R. : 1961 McGraw-hill. O

Complex Variables and the Lapalce Transform for Engineers.


Lepowsky J. & Feingold A. : Adv. Math. 29 (1978), 271-309. cxxi

The Weyl-Kac character formula and power series identities.


Lepowsky J. & Milne S. : Adv. Math. 29 (1978), 15-59. cxxi

Lie algebraic approach to classical partition identities.


Lepowsky J. & Wilson R. L. : Proc. Natl. Acad. Sci. USA 78 (1981), 699-701. lxxix

The Rogers-ramanujan identities : Lie theoretic interpretation and proof.


Lepowsky J. & Wilson R. L. : Proc. Natl. Acad. Sci. USA 78 (1981), 7254-7258. cxvi / cxx

A new family of algebras underlying the Rogers-Ramanujan identities and generalizations.


Lepowsky J. & Wilson R. L. : Adv. Math. 45 (1982), 21-72. cxi / cxxi

A Lie-theoretic interpretation and proof of the Rogers-Ramanujan identities.


Lepowsky J. & Wilson R. L. : Inventiones Math. 77 (1984), 199-290. cxxi

The structure of standard modules-I : Universal algebras and the Rogers-Ramanujan identities.


Lepowsky J. & Wilson R. L. : Inventiones Mathematicae 79 (1985), 417-442. #170

The structure of standard modules, II : The case A1,(1), principal gradation.


Lekkerkerker C. K. : Simon Stevin 29 (1952), 190-195. xlvii

Representations of natural numbers as a sum of Fibonacci numbers.


Lerch M. : J. Sci. Math. Astrom. 14 (1901), 65-69. xxxvii

Sur la fonction zeta(s) pour valeurs impaires d?argument.


LeRoy E. : Annales de la Fac. Sci. Univ. Toulouse (2) 2 (1900), 317-430. xcii-2

Sur les séries divergentes et les fonctions définies par un développement de Taylor.


Lesaje J. L. : J. Number Theory 73 (1998), No.2, 390-425. #166

Différence entre puisances et carrés d?entiers.


Leshchiner D. : J. Number Theory 13 (1981), 355-362. xxxix2 / cx

Some new identities for zeta(k).


Levesque C. : J. Math. & Phys. Sci. 22 (1988), No.1, 11-44. xxxiv2

Continued fractions expansions and fundamental units.


Levesque C. & Rhin G. : Utilitas Math. 30 (1986), 79-107. lxxxv

A few classes of periodic continued fractions.


Levin B. Ja. : Trans. Math. Mono. Vol. 5, 1964 American Mathematical Society. O

Distribution of Zeros of Entire Functions.


Levrie P. : J. Comp. Appl. Math. 14 (1986), 439-445. xli / upv-i1

Pringsheim?s theorem for generalized continued fractions.


Levrie P. : J. Computational & Appl. Math. 25 (1989), No.1, 93-104. xxvi

Pringsheim?s theorem revisited.


Levrie P. : Numer. Math. 56 (1989), 501-512. lxiv / cxiii

Improving a method for computing nondominant solution of certain second-order recurrence relations...


Levrie P. : J. Computational & Appl. Math. 32 (1990), No.1-2, 159-167. xxvi

On the relationship between generalised continued fractions and G-continued fractions.


Levrie P. : Appl. Numer. Math. 7 (1991), No.6, 481-492. xxiii

Convergence acceleration for n-fractions.


Levrie P. : Appl. Numer. Math. 8 (1991), No.3, 225-242. xxiii

G-continued fractions and convergence aceleration inthe solution of third-order linear...


Levrie P. : J. Computational & Appl. Math. 51 (1994), No.1, 85-97. xxvi

Some identities for G-continued fractions and generalized continued fractions.


Levrie P. & Bultheel A. : J. Computational & Appl. Math. 24 (1988), No.3, 403-409. xxvi

A note on two convergence acceleration methods for ordinary continued fractions.


Levrie P. & Bultheel A. : SIAM J. Math. Anal. 27 (1990), No.1, 166-177. lxxxvii / cxviii

Convergence acceleration for the numerical solution of second order linear recurrence relations.


Levrie P. & Bultheel A. : Numerical Algorithms 4 (1993), No.3, 225-239. xcviii

A note on Thiele n-fractions.


Levrie P. & Jacobsen L. : Trans. Amer. Math. Soc. 305 No.1 (1988), 263-275. xvi

Convergence acceleration for genelalized continued fractions.


Levy H. & Lessman F. : 1959 S. Isaacs Pitman and Sons. O

Finite Difference Equations.


Lévy P. : Rend. Circ. Mat. Palermo 1 (1952), 170-208. lxi

Fractions continues aléatoires.


Lewanowicz S. : Math. Of Comput 63 (1994), 741-745. #170

A somple approach to the summation of certain slowly convergent series.


Lewanowicz S. : J. Comput & Appl. Math. 121 (2000), 297-312. #166

Recursion formula for basic hypergeometric functions.


Lewis D. J. : Collected Papers of Hans Arnold Heilbronn, Wiley 1988, 52-53. O

Brief Recollections of Heilbronn.


Lewanowicz S. : Math. of Comput. 63 (1994), 741-745. #178

A simple approach to the summation of certain slowly convergent series.


Lewanowick S. & Paszkowski S. : Math. Comput. 64 (1995), No.210, 691-713. cxxvii

An analytic method for convergence acceleration of certain hypergeometric series.


Lewin L. : MacDoanld 1958, UMI-Bell&Howell 2001. F

Dilogarithms and Associated Functions.


Lewin L. : J. Australian Math. Soc. Ser. A : 33 (1982), 302-330. vii

The Dilogarithm in Algebraic Fields.


Lewin L. : J. Number Theory 19 (1984), 345-373. #171

The inner structure of the dilogarithm in algebraic field.


Lewin L. : Aequationes Math. 30 (1986), 1-20. #171

The order-independence of the polylogarithmic ladder structure-implications for a new category of functional equations.


Lewis R. P. : Amer. Math. Monthly 91 (1984), No.7, 420-423. Ó

A combinatorial proof of the triple product identity.


Lewis R. P. : Bull. London Math. Soc. 23 (1991), 417-421. #169

On the ranks of partitions modulo 9.


Lewis R. & Liu Z. -G. : The Ramanujan Journal 3 (1999), No.3, September, 335-338. O

On two identities of Ramanujan.


Lewis R. & Liu Z. -G. : The Ramanujan Journal 4 (2000), No.4, December, 347-352. O

A Conjecture of Hirschhorn on the 4-Dissection of Ramanujan?s Continued Fraction.


Lewittes J. : Trans. Amer. Math. Soc. 159 (1971), 505-509. lxxx

Analytic continuation of the series S(m+nz)^(-3).


Lewittes J. : Trans. Amer. Math. Soc. 171 (1972), 469-490. lix

Analytic continuation of Eisenstein series.


Lewittes J. : D. V. Chudnovsky... (eds.) : Number Theory New York Sem. 1989-1990, Springer (1991), 203-210. O

On certain q-polynomials.


Li H. Ch. : The Fibonacci Quaterly 37 (1999), No.1, February, 77-84. O

Fibonacci Primitive Roots and Wall?s Question.


Li H. Ch. : The Fibonacci Quarterly 37 (1999), No.4, November, 342-349. O

On second-order linear recurrence sequences : Wall and Wyler revisited.


Li J. L. : J. Math. Anal. & Appl. 250 (2000), No.2, October, 722-725. #167

Notes on an inequality involving the constant e.


Li J.S. & Piatetski-Shapiro I. & Sarnak P. : Proc. Indian Acad.Sci. (Math. Sci.), 97 (1987), 231-237. O

Poincaré series for SO(n,1).


Li J. S. : 5º Conf. Canad. Number Theory Assoc. 1996, R. Gupta... (Eds.), 1999 AMS, 215-229. O

On the trace of Hecke operators for Maass forms.


Li X. : Proc. O. F., M. T. & C. F. V, Brazil 1996, Dekker LNPAM 199 (1998), 327-341. O

Separation theorem of Chebyshev-Markov-Stieltjes type for Laurent polynomials orthogonal on (0,inf).


Li X. : B.C. Berndt - F. Gesztesy (eds.), Contemporary Mathematics 236 (1999), 193-204. O

Convergence of interpolating Laurent polynomials on an Annulus.


Li Z. G. : Electronic Journal of Combinatorial Number Theory 1 (2001), #A03, 14pp. pdf-pri

Some Theta Functions Identities Associated With The Modular Equations of Degree 5.


Liang J. J. Y. & Todd J. : Research Nat. Bur. Standards 76 (1972), 161-178. cxxviii

The Stieltjes constants.


Liaw W. C. : Thesis University of Illinois at Urbana-Champaign, 1999, viii + 92. T-4-5.

Contributions to Ramanujan's Theories of Modular Equations, Ramanujan-type Series for 1/pi and Partitions.


Liaw W. -C. : The Ramanujan Journal 3 (1999), No.4, December, 385-388. O

Note on the Monotonicity of Coefficients for Some q-Series Arising from Ramanujan?s Lost Notebook.


Lieman D. B. : The Rademacher Legacy to Math., Contemporary Math. A.M.S. 166 (1994), 83-92. O

The GL (2) Rankin-Selberg convolution for higher level non-cuspidal forms.


Ligozat G. : Bull. Soc. Math. France 43 (1972), 1-80. #168

Courbes modulaires de genre 1.


Lilly G. M. & Milne S. C. : Construc. Approx. 9 (1993), No.4, 473-500. cxxxii

The C1 Bailey transform and Bailey lemma.


Lin S. S. & Lin F. C. : Comput. Math. Appl. 21 (1991), No.2-3, 1-6. lxxxvi

An O(log n) algorithm for computing periodic continued fractions anf its applications.


Lindelöf E. : Chelsea Publ. Co. N.Y. . O

Le Calcul des Residues et ses Applications a la Theorie de Fonctions.


Lindemann F. : (1882). Pi : A source book, 194-206.

Ueber die Zahl Pi.


Lindhurst S. : 5º Conf. Canad. Number Theory Assoc. 1996, R. Gupta... (Eds.), 1999 AMS, 231-242. O

An analysis of Shanks?s algorithm for computing square roots in finite fields.


Lindskog G. : BIT 22 (1982), 519-527. lxvii

The continued fraction methods for the solution of systems of linear equations.


Lindvall T. : Ann. Probab. 19 (1991), No.3, 929-934. xxiii

W. Doeblin 1915-1940.


Linés E. : Rev. Soc. Mat. Esp. 4 (1914), 138-143. lix

Sobre fracciones continuas ordinarias.


Ling C. B. : SIAM j. Math. Anal. 5 (1974), 551-562. lxxxiv

On summation of series of hyperbolic functions.


Ling C. B. : SIAM J. Math. Anal. 6 (1975), 129-139. lxxxiv

On summation of series of hyperbolic functions II.


Ling C. B. : SIAM J. Math. Anal. 9 (1978), 34-48. v

Generalizations of certain summations due to Ramanujan.


Liouville J. : J. Math. Pures et Appl. (1) 16 (1851), 133-142. lxiii

Sur des classes très-étendues de quantités dont la valeur n?est ni algébrique, ni même reductible à des ...


Lipshitz L. & Rubel L.A. : Number Theory New York Seminar 1989-1990, Springer (1991), 211-214. O

A gap theorem for differentially algebraic power series.


Lipson J. D. : Addison-Wesley Publishing Co. 1981. O

Elements of Algebra and Algebraic Computing.


Lisonek P. & Paule P. & Strehl V. : J. Symbolic Comp. 16 (1993), 243-258. lxxiii

Improvement of the degree setting in Gosper?s algorithm.


Littauer S. B. : MIT 1929. O

A New Tauberian Theorem with Applications to the Summability of Fourier Series.


Little D. P. : Séminaire Lotharingien de Combinatoire 42 (1998), B42h, 10pp. F.ps

An Extension of Franklin?s Bijection.


Littlewood D. E. & Richardson A. R. : Quart. J. Math. (Oxford) 6 (1935), 184-198. cxliii

Some special S-functions and q-series.


Littlewood J. E. : ???. cxxvii

Sur la distribution des nombres premiers.


Littlewood J. E. : Math. Gaz. 14 (1929), 425-428. lii

Review of " Collected Papers of Srinivasa Ramanujan. ".


Liu S. S. & Liu F. C. : Computer & Math. Appl. 21 (1991), No.2-3, 1-6. cxi

An O(log n ) algorithm for computing periodic continued fractions and its applications.


Liu M-Ch. & Wang T. : 5º Conf. Canad. Number Theory Assoc. 1996, R. Gupta... (Eds.), 1999 AMS, 243-264. O

On the equation a1p1 + a2p2 + a3p3 = b with prime variables in arithmetic progressions.


Liu Z-G. : The Ramanujan Journal 4 (2000), No.1, March, 43-50. O

The Borwein?s Cubic Theta Function Identity and Some Cubic Modular Identities of Ramanujan.


Liu Z. G. : J. Number Theory 83 (2000), No.1, 59-75. #164

On certain identities of Ramanujan.


Liu Z. G. : J. Number Theory 85 (2000), No.2, December, 231-252. #167

Some Eisenstein Series Identities.


Liu Z. G. : The Ramanujan Journal 5 (2001), No.2, June, 129-151. O

Residue Theorem and Theta Function Identities.


Liu Z. G. : The Ramanujan Journal 6 (2002), No.4, December, 429-447. O

An Expansion Formula for q-Series and Applications.


Ljunggren W. : Pacific J. Math. 14 (1964), 585-596. #149

On the Diophantine equation Cx^2 + D = y^n.


Loeb D. E. : Adv. in Math. 86 (1991), 155-234. cxl

The iterated logarithmic algebra. I :


Loeb D. E. : J. Math. Anal. & Appl. 156 (1991), 172-183. cxxxix

The iterated logarithmic algebra II : Sheffer sequences.


Loeb D. E. & Rota G.-C. : Adv. in Math. 75 (1989), 1-118. cxxxv

Formal power series of logarithmic type.


Loiseau J. F. & Codaccioni J. P. & Caboz R. : Math. Comput. 50 (1988), No.182, 501-512. cxxix

Hyperelliptic integrals and multiple hypergeometric series.


Loiseau J. F. & Codaccioni J. P. & Caboz R. : Math. Comput. 53 (1989), No.187, 335-342. cxxix

Incomplete hyperelliptic integrals and hypergeometric series.


Loney S. L. : 5th ed. & 1st ed., Cambridge University Press, 1938/1931. O

Plane Trigonometry Part I and Part II.


Lopes G. L. : Math. USSR Sbornik 39 (1981), 281-288. #170

On the convergence of Padé approximants for Stieltjes type functions.


Lopes G. L. : Math. USSR Sbornik 56 (1985), 207-219. #170/#178

On the asymptotics of the ratio of orthogonal polynomials and convergence of multipoint Padé approximants.


Lopes G. L. : Math. USSR Sbornik 64 (1989), No.1, 207-227. lxxxiv

Convergence of Padé approx. for meromorphic funct. of Stieltjes type and comparative asympt. for orthog. polynom.


Lord N. : Math. Gazette 76 (1992), 231-242. lxxxii / lxxxiv

Recent calculations of Pi : The Gauss-Salamin algorithm.


Lorentzen L. : J. Computational & Appl. Math. 32 (1990), No.1-2, 169-178. xxii / xxvi

Composition of contractions.


Lorentzen L. : J. Computational & Appl. Math. 40 (1992), No.3, 297-304. xxvi

Bestness of the parabola theorem for continued fractions.


Lorentzen L. : Num. Math. 61 No.4 (1992), 489-499. xv

Arithmetics operations with regular C-fractions.


Lorentzen L. : J. Computational & Appl. Math. 47 (1993), No.1, 123-133. xxvi

A note on separate convergence for continued fractions.



Lorentzen L. : Rocky Mountain J. Math. 23 No.2 (1993), 683-706. xiv

Analytic continuation of functions given by continued fractions. revisited.


Lorentzen L. : Proc. Edinburg Math. Soc. (2) 37 (1993), No.1, 39-46. xcviii

The clousure of convergence sets for continued fractions are convergence sets.


Lorentzen L. : Math. Comp. 62 No.206 (1994), 671-686. xv

Divergence of continued fractions related to hypergeometric series.


Lorentzen L. : J. Math. Anal. & Appl. 185 (1994), No.2, 229-255. xcix / cxvii

Properties of limit sets and convergence of continued fractions.


Lorentzen L. : Proc. Continued Fractions & O. F. IV Norway 1992, Dekker LNPAM 154 (1994), 281-304. O

A convergence property for sequences of linear fractional transformations.


Lorentzen L. : Proc. Continued Fractions & O. F. IV Norway 1992, Dekker LNPAM 154 (1994), 305-344. O

Circular twin value sets for continued fractions and how they imply convergence.


Lorentzen L. : Numerical Algorithms 10 No.1-2 (1995), 69-111. xiv / xxiv / xxxvii

Computation of limit periodic continued fractions. A survey.


Lorentzen L. : J. Math. Anal. Appl. 199 (1996), No.1, 130-137. #152

Continued compositions of linear fractional transformations.


Lorentzen L. : Rocky Mount. J. Math. 27 (1997), No.1, 187-229. #155

Asymptotic behaviour of solutions of three-term Poincaré difference equations.


Lorentzen L. : B.C. Berndt - F. Gesztesy (eds.), Contemporary Mathematics 236 (1999), 205-255. O

Convergence criteria for continued fractions K(An/1) based on value sets.


Lorentzen L. & Ruscheweyh : J. Math. Anal. & Appl. 179 (1993), No.2, 349-370. c / cxvii

Simple convergence sets for continued fractions K(An/1).


Louboutin S. : J. Number Theory 30 No.2 (1988), 166-176. xv

Continued fractions and real quadratic fields.


Louboutin S. : C. R. Acad. Sci. Paris Ser. I Math. 308 (1989), No.17, 511-513. xciii

Une version effective d?un theoreme de A. Schinzel sur les longueurs des periodes de certains developp. en fract. cont.


Louboutin S. & Mollin R.A. : 5º Conf. Canad. Number Theory Assoc. 1996, Gupta... (Eds.), 1999 AMS, 265-280. O

Solutions to x^2 - Dy^2 = Q.


Love E. R. : Proc. London Math. Soc. 69 (1994), 629-672. cxxxvii

Abel summability of certain Legendre series.


Love E. R. & Hunter M. N. : Proc. London Math. Soc. 64 (1992), 579-601. cxxxviii

Expansions in series of Legendre functions.


Lovejoy J. : J. Number Theory 85 (2000), No.2, December, 283-290. #167

Ramanujan type congruences for three colored Frobenius Partitions.


Lovejoy J. : Advances in Mathematics 158 (2001), No.2, March 25, 253-263. m-01

Divisibility and Dsitribution of Partitions into Distinct Parts.


Loxton J. H. : Acta Arithm. 43 (1984), 155-166. lxxxvii / cxviii

Special values of the dilogarithm functions.


Lubkin S. : J. Res. Nat. Bur. Standards 48 (1952), 228-254. xciii

A method of summing infinite series.


Lubinsky D. S. : Constr. Approx. 1 (1985), 349-358. lxiv / cxiii

Padé tables of entire functions of very slow and smooth growth.


Lubinsky D. S. : Numer. Math. 54 (1988), No.1, 33-39. lxxxvii / cxvi

Power series equivalent to rational functions : a shifting-origin Kronecker type theorem and normality of Padé tables.


Luca A. de : Theoretical Comput. Sci. 204 (1998), No.1-2, 75-86. #161

A conjecture on continued fractions.


Luca F. : The Fibonacci Quarterly 37 (1999), No.3, August, 265-268. O

Arithmetic Functions of Fibonacci Numbers.


Luca F. & Porubsky S. : The Fibonacci Quarterly 41 (2003), No.2, May, 122-132. O

The Multiplicative Group Generated by the Lehmer Numbers.


Lucht L. : Acta Arithm. 70 (1995), No.1, 25-42. cii / cxx

Weighted relationship theorems and Ramanujan expansions.


Lucht L. : Arch. Math. (Basel) 64 (1995), No.2, 121-128. cii / cxix

Ramanujan expansions revisited.


Luckaz T. : Mathematika 44 (1997), No.1, 50-53. cxlviii

On the fractional dimension of sets of continued fractions.


Ludington-Young A. L. : The Fibonacci Quarterly 37 (1999), No.2, May, 145-153. O

Even Ducci-Sequences.


Luke Y. L. : SIAM J. Math. Anal. 1 (1970), 266-281. lviii

Evaluation of the gamma function by menas of Padé approximations.


Luke Y. L. : Applicable Analysis 1 (1971), 65-73. lviii

Rational approximations for the logarithmic derivarive of the gamma function.


Lüneburg H. : 1989 B I . O

Tools and Fundamental Constructions of Combinatorial Mathematics.


Lunnon W. F. : Comp. Math. Research (Cardiff 1986), Inst. Math. Appl. Conf. Ser. N.S. 14, O.U.P. 1988, 41-56. cxi

Multidimensional continued fractions and their applications.


Lupianez F. Gallego : Questions-Answers Gen. Topology 8 (1990), No.2, 457-465. lxxxv

On continued fractions and the Sorgenfrey line.


Lüroth J. : Math. Annalen 21 (1883), 31-42. #162

Ueber eine eindeutige Entwickelung von Zahlen in eine unendliche Reihen.