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DGFs have been marketed as "new generation" balanced funds.
Recently, the discrete Green's function (DGF) [1-4] has been proven to be an efficient tool facilitating the finite-difference time-domain (FDTD) method [5-11].
At this stage, the problem is that the currents and DGFs are not periodic.
A function g : [R.sup.+] [right arrow] [R.sup.+] satisfying the assumptions 0 < I(g) < [infinity] where I(g) = [[integral].sup.[infinity].sub.0] [r.sup.n- 1]g(r)dr is called a density generating function (dgf),
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