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Image Matching for UAV Geolocation: Classical and Deep Learning Approaches. [PDF]
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The Goldilocks Zone for 3-T MRS Studies Using Semi-LASER: Determining the Optimal Balance Between Repetition Time and Scan Time. [PDF]
Ensworth AG +4 more
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Lanczos-type Methods for Continuation Problems
Numerical Linear Algebra with Applications, 1997The authors introduce Lanczos type methods as fast solvers for continuation problems. The symmetric Lanczos method is modified, moreover, for indefinite linear systems. The presented algorithms are used for calculation of simple bifurcation points on the solution curve.
Chien, C.-S., Weng, Z.-L., Shen, C.-L.
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Transpose-free Lanczos methods
2020The Lanczos methods studied in Chapter 8 have two shortcomings. First, they can suffer from breakdowns. Second, in each iteration we need to do a matrix-vector product with \(A^T\) (or \(A^*\)). In this chapter we study iterative methods, derived from those of Chapter 8, that do not need a multiplication with the transpose of A.
Gérard Meurant, Jurjen Duintjer Tebbens
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Lanczos Propagation and Reflection Methods
Integrated Photonics Research, 1992While wide-angle algorithms have recently been developed to describe the propagation of highly-divergent beams, only the first non-trivial wide-angle procedure, which is limited to beam half-widths below about 35 — 40°, can be efficiently implemented with standard numerical procedures.[1, 2] To circumvent this limitation, Lanczos recursion[3, 4] may be
David Yevick +3 more
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Lanczos-based fast blind deconvolution methods
Journal of Computational and Applied Mathematics, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dykes, L. +4 more
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Restarted block Lanczos bidiagonalization methods
Numerical Algorithms, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Baglama, James, Reichel, Lothar
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Vector-Orthogonality and Lanczos-Type Methods
Numerical Algorithms, 2002A Lanczos-type method, using formal vector orthogonality, is proposed for solving a linear system. An algorithm is given with a strategy being defined to change the dimension of vector orthogonality by increasing or decreasing the dimension, which allow for leading the algorithm and controlling the numerical problem.
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Physics Letters A, 1991
Abstract A new version of the Rayleigh-Schrodinger perturbation theory with continued fractions is presented. Its main idea lies in the use of degenerate (finite-dimensional, exact) Lanczos bound states as its zero-order approximants. The structure and broad applicability of the new formulas is illustrated on the example V(r)= r 2 +λr 2
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Abstract A new version of the Rayleigh-Schrodinger perturbation theory with continued fractions is presented. Its main idea lies in the use of degenerate (finite-dimensional, exact) Lanczos bound states as its zero-order approximants. The structure and broad applicability of the new formulas is illustrated on the example V(r)= r 2 +λr 2
openaire +1 more source

