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The achievement of the ground state of mechanical motion using nanoelectromechanical systems (NEMS), as demonstrated recently in remarkable experiments [1 6], opens up a new path for studying quantum behavior in macroscopic systems.
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This paper proposes a mathematical programming model for sustainable water management in macroscopic systems.
Finally, the collapse theories account in a completely satisfactory way for the classical behavior of macroscopic systems.
Finite size and interface effects may cause fundamentally different behavior compared to three dimensional macroscopic systems.
There is plenty of experimental data related to integral test facilities (ITFs) that constitute macroscopic systems behavior information and a consolidated data base for such purposes.
In the macroscopic system, boundaries lie close to the macroscopically most stressed planes.
In fact, not only gases but also all other macroscopic systems behave in this way, irrespective of their specific makeup.
In this macroscopic system, both concepts are very easy to visualize.
In macroscopic closed systems, nonconservative forces act to change the internal energies of the system, and are often associated with the transfer of heat.
Chaos only exists in nonlinear systems (at least for classical macroscopic systems; see sec. 6 for subtitles regarding quantum chaos).
This pure chance process will quickly drive macroscopic systems into near eigenfunctions of position while leaving isolated micro-systems in superposition states.
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