Operators with an ergodic power

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1. [1] T. Bermúdez, M. González and A. Martinón, On the poles of the local resolvent, Math. Nachr. 193 (1998), 19-26. Zbl0918.47008
2. [2] T. Bermúdez, M. González and M. Mbekhta, Local ergodic theorems, Extracta Math. 13 (1997), 243-248. 
3. [3] T. Bermúdez and A. Martinón, On Neumann operators, J. Math. Anal. Appl. 200 (1996), 698-707. Zbl0870.47001
4. [4] L. Burlando, A generalization of the uniform ergodic theorem to poles of arbitrary order, Studia Math. 122 (1997), 75-98. Zbl0869.47007
5. [5] I. Colojoară and C. Foiaş, Theory of Generalized Spectral Operators, Gordon and Breach, 1968. 
6. [6] D. Drissi, On a theorem of Gelfand and its local generalizations, Studia Math. 123 (1997), 185-194. Zbl0894.47018
7. [7] N. Dunford, Spectral theory I. Convergence to projections, Trans. Amer. Math. Soc. 54 (1943), 185-217. Zbl0063.01185
8. [8] U. Krengel, Ergodic Theorems, de Gruyter Stud. Math. 6, Berlin, 1985. 
9. [9] K. B. Laursen and M. Mbekhta, Operators with finite chain length and the ergodic theorem, Proc. Amer. Math. Soc. 123 (1995), 3443-3448. Zbl0849.47008
10. [10] M. Mbekhta et J. Zemánek, Sur le théorème ergodique uniforme et le spectre, C. R. Acad. Sci. Paris Sér. I Math. 317 (1993), 1155-1158. 
11. [11] M. Radjabalipour, Decomposable operators, Bull. Iranian Math. Soc. 9 (1978), 1L-49L. Zbl0696.47032
12. [12] R. Sine, A note on the ergodic properties of homeomorphisms, Proc. Amer. Math. Soc. 57 (1976), 169-172. Zbl0333.54027
13. [13] A. C. Taylor and D. C. Lay, Introduction to Functional Analysis, 2nd ed., Wiley, New York, 1980. Zbl0501.46003
14. [14] H.-D. Wacker, Über die Verallgemeinerung eines Ergodensatzes von Dunford, Arch. Math. (Basel) 44 (1985), 539-546. Zbl0555.47008