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Frequency-Dependent Losses

The advantages of a quasi-resonant converter over a classic PWM converter are smaller size and typically higher efficiencies. Although when a smaller size is pursued by increasing its operating frequency, the improvement in efficiency is sacrificed due to other frequency dependent losses. [Pg.151]

Thus, the wave equation has been extended by a first-order term, i.e., a term proportional to the first derivative of y with respect to time. More realistic loss approximations would append terms proportional to d3 yldt3, d5y/dt5, and so on, giving frequency-dependent losses. [Pg.525]

The frequency dependences of the storage and loss components of the complex moduli must be introduced (2-A). These must obey causality, as discussed by Hartmann in the present volume. Hence, a frequency dependent modulus always implies a frequency dependent loss factor and vice versa. [Pg.241]

Deutsch A, Kopcsay GV et al (2001) Frequency-dependent losses on high-performance interconnections. IEEE Trans Electromagn Compat 43 446-465... [Pg.273]

The third complicating factor specific to ROESY is the attenuation of cross-peak intensities as a function of resonance offset from the transmitter frequency [69]. Off-resonance spins experience a spin-lock axis that is tipped out of the x-y plane (Section 3.2.1) resulting in a reduction in observable transverse signal in addition to a reduction in cross-relaxation rates. This is more of a problem for quantitative measurements, although fortunately mid-sized molecules show the weakest dependence of ROE cross-relaxation rates on offset. The so-called compensated ROESY sequence [69] eliminates these frequency-dependent losses should quantitative data be required. [Pg.332]

For wire fault detection many requirements for modeling have to be fulfilled. The transmission line should be modeled with high accuracy and efficiency. The frequency-dependent losses of the conductors and dielectric must be considered and the complexity and size of the transmission line models should be reduced. In [24] the ABCD matrix model is applied to simulate the transmission line. [Pg.5]

According to (5.8) the gain factor Go(v) = exp[—2a(y)L] depends on the line profile g v — vq) of the molecular transition Ei E. The threshold condition can be illustrated graphically by subtracting the frequency-dependent losses from the gain profile. Laser oscillation is possible at all frequencies vl where this subtraction gives a positive net gain (Fig. 5.22). [Pg.248]

Fig. 5.38. Some possible schemes of coupled resonators for longitudinal mode selection, with their frequency-dependent losses. For comparison the eigenresonances of the long laser cavity with a mode spacing Av = cjld are indicated... Fig. 5.38. Some possible schemes of coupled resonators for longitudinal mode selection, with their frequency-dependent losses. For comparison the eigenresonances of the long laser cavity with a mode spacing Av = cjld are indicated...
The frequency-dependent increase in storage modulus to 1 GPa and the frequency-dependent loss peaks signify vitrification during cure. Vitrification, as expected, is frequency-dependent since it is the cure-induced glass transition. Gelation, however, is an event that is independent of frequency. It is important to note that the shear sandwich experiment is useful primarily for B-staged resins whose viscosity is sufficient so that the resin does not flow out of the gap between the parallel-plate shear sandwich fixtures. [Pg.450]

Long, A.R. Frequency-dependent loss in amorphous semiconductors. Adv. Phys. 1982 31 553-637... [Pg.1162]

Fig. 10 Mechanical properties of polymeric hydrogels based on catechol-functiomalized PEG at different pH and comparison of a chemical and a physictil hydrogel, assessed by their elastic (GO and viscous (G O shear moduli, a Frequency-dependent loss (G") and storage (GO moduli of gels at pH 5 (green), pH 8 (blue), and pH 12 (red) (C circles-, G" triangles), b Comparison of physically (red) and chemically (black) crosslinked hydrogels, c Recovery of stiffness and cohesiveness after tearing by shear stress (same color code as in b). Modified from Waite et al. [121]. Copyright 2011 National Academy of Sciences of the United States... Fig. 10 Mechanical properties of polymeric hydrogels based on catechol-functiomalized PEG at different pH and comparison of a chemical and a physictil hydrogel, assessed by their elastic (GO and viscous (G O shear moduli, a Frequency-dependent loss (G") and storage (GO moduli of gels at pH 5 (green), pH 8 (blue), and pH 12 (red) (C circles-, G" triangles), b Comparison of physically (red) and chemically (black) crosslinked hydrogels, c Recovery of stiffness and cohesiveness after tearing by shear stress (same color code as in b). Modified from Waite et al. [121]. Copyright 2011 National Academy of Sciences of the United States...

See other pages where Frequency-Dependent Losses is mentioned: [Pg.62]    [Pg.77]    [Pg.226]    [Pg.526]    [Pg.255]    [Pg.261]    [Pg.205]    [Pg.37]    [Pg.8524]    [Pg.8527]    [Pg.288]   


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