Download e-book for iPad: Analytic Theory of Continued Fractions II: Proceedings of a by Christopher Baltus, William B. Jones (auth.), Wolfgang J.

By Christopher Baltus, William B. Jones (auth.), Wolfgang J. Thron (eds.)

ISBN-10: 3540167684

ISBN-13: 9783540167686

ISBN-10: 3540388176

ISBN-13: 9783540388173

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Read or Download Analytic Theory of Continued Fractions II: Proceedings of a Seminar-Workshop held in Pitlochry and Aviemore, Scotland June 13–29, 1985 PDF

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Additional resources for Analytic Theory of Continued Fractions II: Proceedings of a Seminar-Workshop held in Pitlochry and Aviemore, Scotland June 13–29, 1985

Example text

2, > is In fLs SSMP shown that in occur as THEOREM 9. ) with = ~. It positive and L (C) of the Under C, namely T-fraction z a could generated {Cn}n=_ a positive with a pair fLs 2 we associated L(C) for start can a pair and M-table 0 We Definition determinants and the such to { - C _ n } n = _ ~, here. 7]} = n = b~-infinite satisfyinq = n. Lo(C) Also, that C the in at the n = since i, Gn the deg(Bn(Z)) = O(z n+i) - An(Z) Bn(Z)L - An(Z ) = O_(zO). (C) satisfies th which will be T-fraction and that i, 2, this ...

J. theory and applications. CATIONS, No. Oval convergence regions and circular an K(-i-). In preparation. fractions Thron, regions 11, Addison-Wesley, and truncation Mathematik Thron, 47, 191-215 Reading, Mass. Reflections for continued convergence Analytic AND ITS APPLI- 1980. on value regions, fractions. limit Numerische regions for continued fractions, 173-182. Local properties a. Appl. Math. fractions: OF MATHEMATICS (1985). 69, 1958, 6. Haakon Waadeland, Comp. errors On parabolic Zeitschr.

Math. 34 (1980), 11. , (1984), 57-64. , Die 1957. , Even and to a p p e a r in J. Odd Parts CAM. of Limit W. , Continued Fractions: Analytic Encyclopedia of Math. , Uber die Konvergenz unendlicher A k a d . W i s s . M a t h . - Nat. K!. , On Parabolic Math. Zeitschr. 69 Convergence Regions (1958), 1 7 3 - 1 8 2 . II, B. G. Kettenbruche, 295-324. for Continued 155-170. Tales about Tails, Proc. Amer. Math. Soc. 90 O N SIMPLE C O N V E R G E N C E R E G I O N S FOR C O N T I N U E D F R A C T I O N S K(an/1) A THEOREM Lisa J a c o b s e n D e p a r t m e n t of M a t h e m a t i c s and S t a t i s t i c s The U n i v e r s i t y of T r o n d h e i m AVH N-7055 Dragvoll, Norway I.

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Analytic Theory of Continued Fractions II: Proceedings of a Seminar-Workshop held in Pitlochry and Aviemore, Scotland June 13–29, 1985 by Christopher Baltus, William B. Jones (auth.), Wolfgang J. Thron (eds.)


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