References
- Aerts, D., Daubechies, I. (1978). Physical justification for using the tensor product to describe two quantum systems as one joint system. Helvetica Physica Acta, 51, 661-675.
- Batitsky, V., Domotor, Z. (2007). When good theories make bad predictions. Synthese, 157, 79-103.
- Benatti, F., Cappellini, V. (2005). Continuous limit of discrete sawtooth maps and its algebraic framework. Journal of Mathematical Physics, 46, 1-25.
- Domotor, Z., Batitsky, V. (2008). The analytic versus representational theory of measurement: A philosophy of science perspective. Measurement Science Review, 8 (6), 129-146.
- Domotor, Z., Batitsky, V. (2009). An algebraic-analytic framework for measurement theory. Under review for publication in Measurement.
- Gelfand, I. M. (1939). On normed rings. Doklady Akad. Nauk U.S.S.R. 23, 430-432.
- Kadison, R. V., Ringrose, J. R. (1983). Fundamentals of the Theory of Operator Algebras, Vol. II. Academic Press, San Diego.
- Lasota, A., Mackey, M. C. (1994). Chaos, Fractals, and Noise. Stochastic Aspects of Dynamics, 2nd edition. Springer-Verlag, New York.
- Lima, F. M. S., Arun, P. (2006). An accurate formula for the period of a simple pendulum oscillating beyond the small angle regime. American Journal of Physics, 74, 892-895.
- Lindblad, G. (1996). On the existence of quantum subdynamics. Journal of Physics A: Math. Gen., 29, 4197-4207.
- Nassopoulos, G. F. (1999). On a comparison of real with complex involutive complete algebras. Journal of Mathematical Sciences 36, 3755-3765.
- Sakai, S. (1998). C*-Algebras and W*-Algebras. Springer, New York.
- Umegaki, H. (1969). Representations and extremal properties of averaging operators, and their applications to information channels. Journal of Mathematical Analysis and Applications, 25, 41-73.
- Walters, P. (1981). Introduction to Ergodic Theory. Springer, Tokyo.
- Yosida, Y. (1980). Functional Analysis, 6th edition. Springer-Verlag, New York.