The Recursion Method and Its Applications: Proceedings of the Conference, Imperial College, London, England September 13-14, 1984 - Couverture souple
Synopsis
I Introduction.- Why Recur?.- The Recursive Solution of Schroedinger's Equation.- II Asymptotic Behaviour.- Asymptotic Behaviour of Continued Fraction Coefficients Related to Singularities of the Weight Function.- Band Gaps and Asymptotic Behaviour of Continued Fraction Coefficients.- Computing Greenians: Quadrature and Termination.- Application of Linear Prediction for Extrapolating Recursion Coefficients.- III Related Methods.- On a Generalized-Moments Method.- The Equation of Motion Method.- Use of Cyclic Matrices to Obtain Analytic Expressions for Crystals.- IV Solid State Applications.- Continued Fractions and Perturbation Theory: Application to Tight Binding Systems.- Response Functions and Interatomic Forces.- The Recursion Method with a Non-Orthogonal Basis.- V Lanczos Method Applications.- Hamiltonian Eigenvalues for Lattice Gauge Theories.- The Lanczos Method in Lattice Gauge Theories.- A Dedicated Lanczos Computer for Nuclear Structure Calculations.- VI Conference Summary.- Conference Summary.- Index of Contributors.
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