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Czechoslovak Journal of Physics

, Volume 54, Issue 11, pp 1257–1263 | Cite as

Change of Variables in Factorization Method for Second-order Functional Equations

  • Alina Dobrogowska
  • Tomasz Goliński
  • Anatol Odzijewicz
Article

Abstract

The factorization is a well-known method of solving difference and differential equations. We discuss the change of variables in the approach based on the notion of generalized derivative operator. It is shown that the method is equivariant with respect to the change of variables. Example related to the case of Rosen-Morse potential is presented.

Keywords

functional and q-difference equations factorization method discretization 

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Copyright information

© Institute of Physics, Academy of Sciences of Czech Republic 2004

Authors and Affiliations

  • Alina Dobrogowska
    • 1
  • Tomasz Goliński
    • 2
  • Anatol Odzijewicz
    • 3
  1. 1.Institute of Mathematics
  2. 2.Institute of Mathematics
  3. 3.Institute of Mathematics

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