A welcome resource for a new generation of readers studying Aquinas, this entirely new Companion explores his philosophical thought in relation to the worldview he inherited, developed, altered, and argued for. To contemporary philosophers, the book reveals the strong connections between Aquinas's interests and views and their own.
A welcome resource for a new generation of readers studying Aquinas, this entirely new Companion explores his philosophical thought in relation to the worldview he inherited, developed, altered, and argued for. To contemporary philosophers, the book reveals the strong connections between Aquinas's interests and views and their own.
Jan van Neerven holds an Antoni van Leeuwenhoek professorship at Delft University of Technology. Author of four books and more than 100 peer-reviewed articles, he is a leading expert in functional analysis and operator theory and their applications in stochastic analysis and the theory of partial differential equations.
Inhaltsangabe
1. Banach spaces 2. The classical Banach spaces 3. Hilbert spaces 4. Duality 5. Bounded operators 6. Spectral theory 7. Compact operators 8. Bounded operators on Hilbert spaces 9. The spectral theorem for bounded normal operators 10. The spectral theorem for unbounded normal operators 11. Boundary value problems 12. Forms 13. Semigroups of linear operators 14. Trace class operators 15. States and observables Appendix A. Zorn's lemma Appendix B. Tensor products Appendix C. Topological spaces Appendix D. Metric spaces Appendix E. Measure spaces Appendix F. Integration Appendix G. Notes References Index.
1. Banach spaces 2. The classical Banach spaces 3. Hilbert spaces 4. Duality 5. Bounded operators 6. Spectral theory 7. Compact operators 8. Bounded operators on Hilbert spaces 9. The spectral theorem for bounded normal operators 10. The spectral theorem for unbounded normal operators 11. Boundary value problems 12. Forms 13. Semigroups of linear operators 14. Trace class operators 15. States and observables Appendix A. Zorn's lemma Appendix B. Tensor products Appendix C. Topological spaces Appendix D. Metric spaces Appendix E. Measure spaces Appendix F. Integration Appendix G. Notes References Index.
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