[Wikipedia](http://en.wikipedia.org/wiki/Numerical_methods_for_ordinary_differential_equations) presents a timeline of important developments in Numerical Methods for ODEs, namely:



```
1768 - Leonhard Euler publishes his method.
1824 - Augustin Louis Cauchy proves convergence of the Euler method. In this proof, Cauchy uses the implicit Euler method.
1855 - First mention of the multistep methods of John Couch Adams in a letter written by F. Bashforth.
1895 - Carl Runge publishes the first Runge–Kutta method.
1905 - Martin Kutta describes the popular fourth-order Runge–Kutta method.
1910 - Lewis Fry Richardson announces his extrapolation method, Richardson extrapolation.
1952 - Charles F. Curtiss and Joseph Oakland Hirschfelder coin the term stiff equations.

```

but with no links for the original works. 


The question is: are there references with a timeline like this with links pointing to the original works?



Numerical Methods for ODEs - History
Here are the sources:


[Leonhard Euler: *Institutiones calculi integralis* (1768)](http://books.google.de/books/about/Institutiones_calculi_integralis.html?id=H-dccgAACAAJ&redir_esc=y)


[Augustin Louis Cauchy: Cours d'Analyse: *Equations différentielles ordinaires et aux dérivées partielles* (1824)](http://books.google.de/books?id=nTkXLPD-XuwC&pg=PA58&lpg=PA58&dq=Equations+differentielles+ordinaires+cauchy+1824&source=bl&ots=AILwjv_3Jj&sig=XEsbKdtpk6EHNXobOB7Sl1FGpcU&hl=de&sa=X&ei=8lF0UcXPDoXQtAazt4CYBQ&sqi=2&ved=0CEYQ6AEwAg#v=onepage&q=Equations%20differentielles%20ordinaires%20cauchy%201824&f=false) 


The Adams-Bashforth multistep-method as well as the Adams–Moulton methods are described [here](http://en.wikipedia.org/wiki/Adams_Bashforth)


Carl Runge: *Über die numerische Auflösung von Differentialgleichungen*, Math. Ann. 46 (1895) 167-178


W. Kutta: *Beitrag zur näherungsweisen Integration totaler Differentialgleichungen*, Z. Math. Phys. 46 (1901) 435-453. (Remark: The name is Martin Wilhelm Kutta, the correct year is 1901.)


Lewis Fry Richardson: *The approximate arithmetical solution by finite differences of physical
problems involving differential equations,with an application to the stresses in a masonry dam* Phil. Trans. R. Soc. London Ser. A 210 (1910) 307–57


Of interest in this connection is also E.J. Nyström: *Über die numerische Integration von Differentialgleichungen*, Acta Soc. Sci. Fennicae 50, 13 (1925) 55


[Charles F. Curtiss and Joseph Oakland Hirschfelder: *Integration of stiff equations*, Proc Natl Acad Sci U S A, 38,3 (1952) 235–243](http://www.eng.utah.edu/~cs6220/curtiss-hirschfelder.pdf)


