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Operations using fringe projection

Applied Optics, 1986
The study of deformations and topography of both living bodies and inert objects as well as the possibility of repositioning them are operations of great interest in automatic processing, quality control, medical applications, and robotics. We present a simple fringe projection method that performs these operations even on large objects with ...
M, Michalski   +2 more
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Projection Operators

2001
Abstract Theoretical treatments of nonequilibrium systems are often based on master equations or Langevin or Fokker-Planck equations. When we use such models, we typically do not hope for a complete, detailed, and exact treatment of a problem. Rather, we tend to think in terms of approximations in which irrelevant details are omitted and
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Operating systems projects

ACM SIGCSE Bulletin, 2002
The author argues for the use of a real, albeit educational-strength, operating system, instead of simulators, on which to base operating systems projects. Minix developers have created a version that can be run on Windows and Unix platforms, without the need for hard-drive partitioning.
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Minimal projective operators

Mathematica Applicanda, 1979
The author reviews results (without proofs) from the theory of minimal projective operators. As he remarks, an excellent introduction to this theory is the survey paper by E. W. Cheney and K. H. Price [Approximation theory (Proc. Sympos., Lancaster, 1969), pp. 261–289, Academic Press, London, 1970; MR0265842].
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Project Operations

2022
Matt Stevens, John Smolders
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Projection Operator Techniques

2007
Abstract This chapter is devoted to the foundations and to the basic mathematical structure of the non-Markovian quantum dynamics of open systems. It gives a survey of the Nakajima–Zwanzig projection operator methods with the help of which one derives so-called generalized master equations for the reduced system dynamics.
Heinz-Peter Breuer   +1 more
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Projection Operator Method

2011
A general projection operator method in the equation of motion method for the two-time Green functions is formulated. An exact Dyson equation for an arbitrary Green function is derived. The method is used to consider the single-particle electron Green functions for the Hubbard model within the non-crossing approximation for the self-energy.
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