Variational structures for the Fokker-Planck equation with general Dirichlet boundary conditions. [PDF]
Quattrocchi F.
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Emotional intelligence in action: theoretical models for educators to enhance learning and connection in the classroom: a conceptual review. [PDF]
Matjie MA.
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Bounds on Fluctuations of First Passage Times for Counting Observables in Classical and Quantum Markov Processes. [PDF]
Bakewell-Smith G +3 more
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A Note on Why Low-Symmetry Lanthanide Clusters Can Be Good Single Molecule Magnets. [PDF]
Waldmann O.
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Lattice distortion leads to glassy thermal transport in crystalline Cs<sub>3</sub>Bi<sub>2</sub>I<sub>6</sub>Cl<sub>3</sub>. [PDF]
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An Extension of Classical Measure Theory
SIAM Review, 1984The author has generalized the classical measure theory by considering, as the domain of a measure function, not an algebra, but a \(\sigma\)-base, i.e. a collection of sets closed under complementation and countable unions of pairwise disjoint sets only.
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Classical properties of measure theory on effect algebras
Fuzzy Sets and Systems, 2006The paper deals with sequences of measures on special effect algebras. The author generalizes the Nykodym property, Grothendiek property, and the Vitali-Hahn-Saks property studied by \textit{W. Schachermayer} [Diss. Math. 204, 1--33 (1982; Zbl 0522.28007)] from Boolean algebras to special effect algebras called quantum natural algebras.
Aizpuru, A., Tamayo, M.
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Classical Theory of Measurement: A Big Step Towards the Quantum Theory of Measurement
1996One of us, in previous years, has published several articles [1–8] the quantum theory of measurement. These papers have not been much quoted, perhaps because they have been difficult to understand. After a review of the history of the subject, the present paper outlines a purely classical approach to the measurement problem in nonrelativistic classical
Willis E. Lamb, Heidi Fearn
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