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Applicable Analysis
An International Journal
Volume 98, 2019 - Issue 4
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Articles

A surjection problem leading to the Ax-Grothendieck theorem

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Pages 843-850 | Received 27 Oct 2017, Accepted 04 Nov 2017, Published online: 21 Nov 2017

References

  • Ax J . The elementary theory of finite fields. Ann Math Second Ser. 1968;88:239–271.
  • Dunford N , Schwartz S . Linear operators, part 1, general theory. New York: Interscience; 1958.
  • Engel K , Nagel R . One-parameter semigroups for linear evolution equations. Graduate Texts in Mathematics 194. New York (NY): Springer; 2000.
  • Gohberg I , Goldberg S , Kaashoek MA . Classes of linear operators. 1. Basel: Birkhauser; 1991.
  • Grothendieck A . Elements de gometrie algebrique. IV. Etude locale des schemas et des morphismes de schemas. III.. Inst Hautes Etudes Sci Publ Math. 1966;28:103–104.
  • Krantz SG . Dictionary of algebra arithmetic and trigonometry. Boca Raton (FL): CRC Press; 2000.

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