1. Poles
   Nils Andersson, Math. Dept., University of Southampton, Highfield, UK  
2. Pole  
   Eric Weisstein, World of Mathematics, Wolfram Res., Inc., Champaign, IL   
3. Simple Pole  
   Eric Weisstein, World of Mathematics, Wolfram Res., Inc., Champaign, IL   
4. Laurent Series, Singularities And Residues  
   Michael Levitin, Math. Dept., Heriot-Watt University, Edinburgh, Scotland  
5. Pole (complex analysis)  
   Wikipedia, the free encyclopedia  
6. Poles and Zeros  
   Manfred Thole, Netzwerktheorie und Schaltungstechnik, Tech. Univ. Braunschweig, Germany  
7. Pole-Zero Analysis  
   Julius O. Smith, Computer Research in Music and Acoustics, Stanford University, CA  
8. Complex one-pole resonator  
   Julius O. Smith, Computer Research in Music and Acoustics, Stanford University, CA  
9. Poles and Zeros of the Z-Transform  
   Michael Haag, Connexions Project, Rice University, Houston, TX  
10. The singularity at z=0 is a pole of first order.  
    Bernd Thaller, Institute of Mathematics, University of Graz, Austria  
11. Isolated singularities  
    Thierry Dana-Picard, Jerusalem College of Technology, Israel  
12. Residues at Multiple Poles  
    Nils Andersson, Math. Dept., University of Southampton, Highfield, UK  
13. Laurent series  
    Fabricio Ferrari, Physics Dept., Universidade Federal de Santa Catarina, Brasil  
14. Isolated Singularities and Series Expansions  
    Lang Moore; David Smith, Math. Dept., Duke University, Durham, NC  
15. Residues
    John Inglesfield, Physics and Astronomy Dept., Cardiff University, Cardiff, UK  
16. Evaluation of integrals by using the residues at poles  
    Harold V. McIntosh, Dept. de Aplicación de Microcomputadoras, Univ. Autónoma de Puebla, México.  
17. ... Poles of Analytic Functions PDF
    Niles A. Pierce, Math. Dept., California Institute of Technology, Pasadena, CA  
18. Isolated singularities  
    Keith Hirst, Math. Dept., University of Southampton. Highfield, Southampton, UK   

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(c) John H. Mathews 2003