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By Jfry KSmit

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Extra resources for Applied Statistics and the SAS Programming Language

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Illustration of eigenvalues of fluctuation matrix . . . Finite-lattice effects in internal energy E and specific heat . . 2 Pole in Fourier transform of Green functions Gp,a 220 ω (t) . . . . p Subtracted periodic Green function Gω,e(τ ) − 1/ω and antiperiodic Green function Gaω,e(τ ) for frequencies ω = (0, 5, 10)/¯ hβ . . . 221 p,a Two poles in Fourier transform of Green function Gω2 (t) . . . 222 Subtracted periodic Green function Gpω2 ,e (τ ) − 1/¯ hβω 2 and antiperia odic Green function Gω2 ,e (τ ) for frequencies ω = (0, 5, 10)/¯ hβ .

Logarithmic plot of kth terms in re-expanded perturbation series . Logarithmic plot of N-behavior of strong-coupling expansion coefficients . . . . . . . . . . . . . . . . . Oscillations of approximate strong-coupling expansion coefficient b0 as a function of N . . . . . . . . . . . . . Ratio of approximate and exact ground state energy of anharmonic oscillator from lowest-order variational interpolation . . . . Lowest two energies in double-well potential as function of coupling strength g .

2 Tables of underpasses and directions of overpassing lines for trefoil knot and knot 41 . . . . . . . . . . . . . . 3 Alexander, Jones, and HOMFLY polynomials for smallest simple knots . . . . . . . . . . . . . . . . . 4 Kauffman polynomials in decomposition of trefoil knot . . . . 5 Alexander polynomials A(s, t) and HOMFLY polynomials H(t, α) for simple links of two closed curves up to 8 minimal crossings . . . 1 Comparison between exact perturbation coefficients, semiclassical ones, and those from our variational approximation .

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