Abstract
The level of mathematical sophistication assumed of the reader cannot be perfectly uniform throughout the work, although the present chapter has been designed to alleviate this situation. In the sequel we at times need to refer to outside literature for some rather deep tools. This chapter contains some such results, though many statements are given with full proofs.
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References
Schaefer, H.H.: Topological Vector Spaces, vol. 3. Springer, New York (1971). (Corrected third printing, Graduate Texts in Mathematics)
Takesaki, M.: Theory of Operator Algebras. I, Encyclopaedia of Mathematical Sciences, vol. 124. Springer, Berlin (2002). (Reprint of the first (1979) edition, Operator Algebras and Non-commutative Geometry, 5)
Greub, W.H.: Multilinear Algebra. Die Grundlehren der Mathematischen Wissenschaften, Band, vol. 136. Springer New York, Inc., New York (1967)
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Busch, P., Lahti, P., Pellonpää, JP., Ylinen, K. (2016). Miscellaneous Algebraic and Functional Analytic Techniques. In: Quantum Measurement. Theoretical and Mathematical Physics. Springer, Cham. https://doi.org/10.1007/978-3-319-43389-9_6
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DOI: https://doi.org/10.1007/978-3-319-43389-9_6
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