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In this paper, we have derived a system of transport equations for the shock strength and the induced continuity.
Using kinematics of one-dimensional motion, we have derived a system of transport equations for the variation of shock strength and induced discontinuities behind shocks of weak strength traveling into quiescent non-ideal gas.
We derived a system of two-dimensional equations for thickness-extensional vibrations of a four-layered plate consisting of a piezoelectric thin film on an elastic substrate with driving and ground electrodes.
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We derive a system of partial differential equations characterizing our Whittaker functions.
The two major components of the system, the chamber and the EPPDV are analyzed to derive a system mathematical model.
We derive a system of nonlinear differential equations for the coordinates of the track regarded as a parametric curve.
A Galerkin projection is used to derive a system of deterministic equations for the stochastic modes of the solution.
In particular, we derive a system of non-commutative stochastic differential equations (the non-commutative Belavkin-Kalman filter) that minimizes a least squares error criterion.
By drawing on Berezin's theory of radial parts, we derive a system of differential equations which in combination with certain other properties ultimately determines (chi ).
To carry out numerical simulations for large scale networks, we derive a system of semi-classical Langevin equations based on the Wigner-transformation as described in [10].
In particular, a Nonlinear Set Membership (NSM) identification technique is used to derive a system model and a bound of the related uncertainty.
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Justyna Jupowicz-Kozak
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