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Revert removal of main part of second Dahlquist barrier by The-erinaceous-one on 26 May 2021, and reformulate it. The previous text was badly written, but correct in spirit. Added specific reference to theorem in Dahlquist's 1963 paper. |
Citation bot (talk | contribs) Alter: pages. Add: s2cid, doi. Formatted dashes. | Use this bot. Report bugs. | Suggested by Whoop whoop pull up | #UCB_webform 897/3485 |
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* {{citation | first1 = Francis | last1 = Bashforth | year = 1883 | title = An Attempt to test the Theories of Capillary Action by comparing the theoretical and measured forms of drops of fluid. With an explanation of the method of integration employed in constructing the tables which give the theoretical forms of such drops, by J. C. Adams | ___location = Cambridge }}.
* {{Citation | last1=Butcher | first1=John C. | author1-link = John C. Butcher | title=Numerical Methods for Ordinary Differential Equations | publisher=John Wiley | isbn=978-0-471-96758-3 | year=2003}}.
* {{Citation | last1=Dahlquist | first1=Germund | author1-link=Germund Dahlquist | title=Convergence and stability in the numerical integration of ordinary differential equations | year=1956 | journal=Mathematica Scandinavica | volume=4 | pages=
* {{Citation | last1=Dahlquist | first1=Germund | author1-link=Germund Dahlquist | title=A special stability problem for linear multistep methods | doi=10.1007/BF01963532 | year=1963 | journal=BIT | issn=0006-3835 | volume=3 | pages=27–43| s2cid=120241743 }}.
* {{citation | first1 = Herman H. | last1 = Goldstine | author1-link = Herman Goldstine | year = 1977 | title = A History of Numerical Analysis from the 16th through the 19th Century | publisher = Springer-Verlag | ___location = New York | isbn = 978-0-387-90277-7 }}.
* {{citation | first1 = Ernst | last1 = Hairer | first2 = Syvert Paul | last2 = Nørsett | first3 = Gerhard | last3 = Wanner | year = 1993 | title = Solving ordinary differential equations I: Nonstiff problems | edition = 2nd | publisher = Springer Verlag | ___location = Berlin | isbn = 978-3-540-56670-0 }}.
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