Weighted composition operators between Fock spaces ${{ℱ}}^{\infty }(ℂ)$ and ${{ℱ}}^p(ℂ)$

References

• 1. J. Bonet, P. Domański, M. Lindström and J. Taskinen, Composition operators between Banach spaces of analytic functions, J. Austral. Math. Soc. Ser. A 64 (1998) 101–118. Crossref, Google Scholar
• 2. B. Carswell, B. MacCluer and A. Schuster, Composition operators on the Fock space, Acta Sci. Math. 69 (2003) 871–887. Google Scholar
• 3. I. Chalendar, E. A. Gallardo-Gutierrez and J. R. Partington, Weighted composition operators on the Dirichlet space: Boundedness and spectral properties, Math. Ann. 363 (2015) 1265–1279. Crossref, Web of Science, Google Scholar
• 4. M. D. Contreras and A. G. Hernández-Díaz, Weighted composition operators in weighted Banach spaces of analytic functions, J. Austral. Math. Soc. Ser. A 69 (2000) 41–60. Crossref, Google Scholar
• 5. K. J. Izuchi and S. Ohno, Path connected components in weighted composition operators on $h^{\infty }$ and $H^{\infty }$ with the operator norm, Trans. Amer. Math. Soc. 365 (2013) 3593–3612. Crossref, Web of Science, Google Scholar
• 6. B. MacCluer and J. Shapiro, Angular derivatives and compact composition operators on the Hardy and Bergman spaces, Can. J. Math. 38 (1986) 878–906. Crossref, Web of Science, Google Scholar
• 7. T. Mengestie, Volterra type and weighted composition operators on weighted Fock spaces, Integr. Equ. Oper. Theory 76 (2013) 81–94. Crossref, Web of Science, Google Scholar
• 8. J. H. Shapiro and C. Sundberg, Isolation amongst the composition operators, Pacific J. Math. 145 (1990) 117–152. Crossref, Web of Science, Google Scholar
• 9. P. T. Tien and L. H. Khoi, Weighted composition operators between different Fock spaces, Potential Anal. 50 (2019) 171–195. Crossref, Web of Science, Google Scholar
• 10. S. Ueki, Weighted composition operators on some function spaces of entire functions, Bull. Belg. Math. Soc. Simon Stevin 17 (2010) 343–353. Crossref, Web of Science, Google Scholar