Sentence examples for systems one can from inspiring English sources

Therefore, according to certain chaotic (hyper-chaotic) systems, one can focus on optimizing the construction of the controller (U t)) to build the scaling matrices W and (Lambda (t)).

Although for purposes of a measurement on one of the two systems one can say that this system is in a mixed state, one can not represent the full state of the two systems by specifying the mixed state of each separate part, as there are correlations between observables of the two systems that are not represented by these two mixed states, but are represented in the joint entangled state.

In the absence of the staged cell-free reconstitution of these steps in mammalian systems, one can only extrapolate on the existing biochemical and dynamic analysis of DRP1 function.

For more works on diffusive predator-prey systems, one can see [18 26] and the references cited therein.

If one looks closely at the development of these systems, one can see that paradoxical constructions have become essential tools for defining objects and proving non-trivial logical mathematical facts.

With such structured systems one can associate a graph.

Based on the results obtained in [32] on the Lorenz system, one can choose a positive constant (L=68) such that Assumption 1 holds.

When one reads the remarks of the judge knowing his belief system, one can only ask: did the judge view this case only on the context of the crime she actually committed, or also in the context of a crime against a god which may not be hers?

Thus, starting from the artificial example given above for a multiplicative grouping system, one can obtain a ciphered system if unrelated names are given to the numbers 1, 2, …, 9; X, 2X, …, 9X; C, 2C, …, 9C; M, 2M, …, 9M.

In passing we would like to mention another important property of K-systems: one can prove that K-systems have positive Kolmogorov-Sinai entropy (KS-entropy); for details see the Appendix, Section C. The KS-entropy itself does not have an intuitive interpretation, but it relates three other concepts of dynamical systems theory in an interesting way, and these do have intuitive interpretations.

In a monadic system one can easily define dyadic deontic operators of sorts (Hintikka 1971).