Modul 39 Literatur Aufgaben und Lösungen Module

Numerische Berechnung von e als Dezimalzahl, Konvergenzverbesserung

Literatur:

[ 1] E.P. Stoschek. Abenteuer Algorithmus. Teil2. Dresden 1997

[ 2] S. Finch. Infinite Product Representations involving e.
http://www.mathsoft.com/asolve/constant/e/infprd.html

[ 3] E.P. Stoschek. Abenteuer Algorithmus. Teil1. Dresden 1996

[ 4] E.W. Weisstein. e. http://www.astro.virginia.edu/~eww6n/math/math.html

[ 5]  E.P. Stoschek. Abenteuer Algorithmus. Teil 3. Dresden 1998

[ 6]  A.O. Gelfond. Differenzenrechnung. Berlin 1958

[ 7]  L. Brand. Differential and Difference Equations. New York 1992

[ 8]  H. Levy, F. Lessman. Finite Difference Equations. New York 1996

[ 9]  S.N. Elyadi. An Introduction to Difference Equations. New York 1996

[10]  G. Fulford, P. Forrester, A. Jones. Modelling with Differential and Difference Equations. New York 1997

[11]  E. Maor. e: The Story of a Number. Princeton 1993

[12]  S. Finch. Favorite Mathematical Constants.http://www.mathsoft.com/asolve/constant/constant.html

[13]  S. Finch. Favorite Mathematical Constants. http://www.mathsoft.com/asolve/constant/table.html

[14]  S. Plouffe. Tables of Constants. http://www.cecm.sfu.ca/projects/ISC/Id.html

[15]  S. Plouffe. Welcome to Plouffe's Inverter. http://www.lacim.uqam.ca/pi/

[16]  S. Plouffe. Plouffe's Inverter. Tables of Constants. http://www.lacim.uqam.ca/pi/table.html

[17]  S. Finch. The Natural Logarithmic Base. http://www.mathsoft.com/asolve/constant/e/e.html

[18]  S. Finch. Continued Fraction Representations involving e. http://www.mathsoft.com/asolve/constant/e/cntfrc.html

[19]  I. Peterson. Hunting e. http://www.maa.org/mathland/mathtrek_11_9_98.html

[20]  e=2.718281828... . http://duke.usask.ca/~fowlerr/e.html

[21]  H.J. Brothers, J.A. Knox. New closed-form Approximations to the Logarithmic Constant e. Mathematical Intelligencer 20(1998)4, 25-29

Aufgaben und Lösungen
Die Module