By F. Knight
This lavish choice of royalty-free engravings via the distinguished 19th-century artist F. Knight — reproduced at once from an extraordinary unique version — comprises complex wall work of art with trompe-l’oeil results; scenes of hunters, flanked by means of mythological figures; idealized damsels in rustic settings; and diverse different florid motifs.
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Extra info for 700 Victorian Ornamental Designs
3b) into a time domain difference equation for implementation into FDTD. The ﬁrst task is to shift from the frequency domain to the time domain. 4) σ E(ω). 5) and substitute Eq. 4) into Eq. 3b): D(ω) = εr E(ω) + Taking the ﬁrst term into the time domain is not a problem because it is a simple multiplication. In the second term, Fourier theory tells us that 1/j ω in the frequency domain is integration in the time domain, so Eq. 5) becomes D(t) = εr E(t) + σ j ωε0 t 0 E(t )dt . 23 REFORMULATION USING THE FLUX DENSITY We will want to go to the sampled time domain, so the integral will be approximated as a summation over the time step t: σ· t D = εr E + ε0 n n n Ei .
Vol. EMC-32, August 1990, pp. 222–227. 4. R. M. C. Hagness, and A. Taﬂove, Direct time integration of Maxwell’s equations in linear dispersive media with absorption for scattering and propagation of femtosecond electromagnetic pulses, Optic. , vol. 16, September 1991, pp. 1412–1411. 5. O. P. Gandhi, B. Q. Gao, and Y. Y. Chen, A frequency-dependent ﬁnite-difference time-domain formulation for general dispersive media, IEEE Trans. Microw. Theor. , vol. MTT-41, April 1993, pp. 658–665. 6. D. M. Sullivan, Frequency-dependent FDTD methods using Z transforms, IEEE Trans.
Theor. , vol. MTT-38, July 1990, pp. 919–927. 2. D. M. Sullivan, Mathematical methods for treatment planning in deep regional hyperthermia, IEEE Trans. Microw. Theor. , vol. MTT-39, May 1991, pp. 862–872. 3. R. Luebbers, F. Hunsberger, K. Kunz, R. Standler, and M. Schneider, S frequencydependent ﬁnite-difference time-domain formulation for dispersive materials, IEEE Trans. Electromagn. , vol. EMC-32, August 1990, pp. 222–227. 4. R. M. C. Hagness, and A. Taﬂove, Direct time integration of Maxwell’s equations in linear dispersive media with absorption for scattering and propagation of femtosecond electromagnetic pulses, Optic.
700 Victorian Ornamental Designs by F. Knight