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Stabilized matrix

Wastes containing high levels of halogenated salts, zinc, lead, or mercury may pose problems for this technology due to volatilization and/or incomplete incorporation into the stabilized matrix. [Pg.996]

The stability matrix carries the necessary information related to the vicinity of the trajectory and provides an efficient numerical procedure for computing the response function. It plays an important role in the field of classical chaos the sign of its eigenvalues (related to the Lyapunov exponents) controls the chaotic nature of the system. Interference effects in classical response functions have a different origin than their quantum counterparts. For each initial phase-space point we need to launch two trajectories with very close initial conditions. [For 5(n) we need n trajectories.] The nonlinear response is obtained by adding the contributions of these trajectories and letting them interfere. [Pg.387]

S. Mukamel While there are some signatures of chaos in the linear response, my point is that the nonlinear response carries much more direct and sensitive information. The reason is that the stability matrix enters the nonlinear response directly, reflecting interference of initially close trajectories. Such interference is absent in the linear response. [Pg.388]

Leitner et al. have synthesized the PEG-modified silica stabilized and immobilized palladium nanoparticles for aerobic alcohol oxidation in combination with scC02 as reaction medium under mild conditions, which show high activity and excellent stability under continuous-flow operation [68], ScC02 could diffuse the substrates and products from the active nanoparticles in a gas-like manner. This allows rapid chemical transformation at the active center, ensures efficient removal of the products from the surface, and minimizes the mobility of solid-supported catalytically active species [69]. In this way, catalysts based on palladium nanoparticles together with PEG as stabilizing matrix could avoid aggregating and forming less active and selective Pd-black [20, 60, 70]. [Pg.29]

Various types of cement and pozzolanas (e.g., coal burning fly ash, lime, blastfurnace slag and similar materials) are mostly used as the stabilizing matrix. That stabilization technique is used for the immobilization of inorganic or organic waste. [Pg.166]

The linear stability matrix for chemical reaction systems is computed... [Pg.157]

Table 6. Example of stability matrix for in 0.9 % NaCl (saline) or PBS solution... Table 6. Example of stability matrix for in 0.9 % NaCl (saline) or PBS solution...
In the analogous analysis in the phase-space treatment, one examines the stability matrix... [Pg.182]

The stability of the equilibrium points can be determined in either of two ways. We can evaluate the eigenvalues of the matrix of second derivatives of the potential energy surface, or we can evaluate the eigenvalues of the stability matrix again evaluated. In either case we evaluate the matrices at the equilibrium points. These eigenvalues are given, respectively, in Tables III and IV. [Pg.203]

Additional support for the existence of non-oxo uranyl analogues may be found in the reactions of uranium atoms with small molecules (N2, NO, CO, etc.) in argon matrices. Although not stable outside of the stabilizing matrix, vibrational spectroscopy is consistent with the formation of other linear triatomic species such as NUN, NUO, and... [Pg.265]

The time-evolution equations of the stability matrix M(t, 0) are the variational equation of Eq. (1), given by... [Pg.504]

Now we introduce the finite-time Lyapunov exponents and corresponding vectors, utilizing the SVD of the stability matrix. The SVD of any n x n matrix, say A, is a matrix factorization [18]... [Pg.504]

Any matrix, and thus the stability matrix M(tf, f,), is also factorized in the following SVD form ... [Pg.504]

In this section, we have applied our novel method to the detecting ordered motions with the linear increase of singular values of stability matrixes. From the crossover times of local instabilities that change from linear to exponential increases, lifetimes of... [Pg.516]


See other pages where Stabilized matrix is mentioned: [Pg.8]    [Pg.639]    [Pg.249]    [Pg.228]    [Pg.105]    [Pg.360]    [Pg.94]    [Pg.1120]    [Pg.165]    [Pg.387]    [Pg.94]    [Pg.30]    [Pg.389]    [Pg.160]    [Pg.187]    [Pg.11]    [Pg.11]    [Pg.156]    [Pg.220]    [Pg.224]    [Pg.234]    [Pg.204]    [Pg.259]    [Pg.292]    [Pg.339]    [Pg.761]    [Pg.503]    [Pg.506]    [Pg.507]    [Pg.510]   
See also in sourсe #XX -- [ Pg.234 ]




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Matrix stabilization

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