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1. Full Text Orthogonalization corrections for semiempirical methods
by Weber, Wolfgang and Thiel, Walter
Theoretical chemistry accounts, ISSN 1432-881X, 4/2000, Volume 103, Issue 6, pp. 495 - 506
Semiempirical methods – Orthogonalization – Effective core potentials | Orthogonalization | Effective core potentials | Semiempirical methods | Physical Sciences | Chemistry | Chemistry, Physical | Science & Technology
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2. Full Text An Integer Approximation Method for Discrete Sinusoidal Transforms
by Cintra, R J
Circuits, systems, and signal processing, ISSN 0278-081X, 12/2011, Volume 30, Issue 6, pp. 1481 - 1501
Nonorthogonal transforms | Engineering | Orthogonalization | Signal, Image and Speech Processing | Electronics and Microelectronics, Instrumentation | Approximate transforms discrete sinusoidal transforms | Low-complexity transforms | Circuits and Systems | Electrical Engineering | Engineering, Electrical & Electronic | Technology | Science & Technology | Androgens | Analysis | Methods | Integer programming | Integral transforms | Fourier transforms | Combinatorics | Integers | Approximation | Circuits | Mathematical analysis | Transforms | Blocking | Fourier analysis | Orthogonality
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3. Full Text Restarted Hessenberg method for solving shifted nonsymmetric linear systems
by Gu, Xian-Ming and Huang, Ting-Zhu and Yin, Guojian and Carpentieri, Bruno and Wen, Chun and Du, Lei
Journal of computational and applied mathematics, ISSN 0377-0427, 03/2018, Volume 331, pp. 166 - 177
Restarted Hessenberg method | Hessenberg process | Pivoting strategy | Fractional differential equations | Shifted linear system | Collinear | MATRIX | ALGORITHM | EQUATIONS | FULL ORTHOGONALIZATION METHOD | To be checked by Faculty | KRYLOV METHODS | GMRES | FAMILIES | CONVERGENCE | MODEL-REDUCTION | CMRH | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Linear systems | Computer science | Algorithms | Analysis | Methods | Differential equations
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4. Full Text Modified bidirectional extreme learning machine with Gram–Schmidt orthogonalization method
by Zeng, Guoqiang and Zhang, Baihai and Yao, Fenxi and Chai, Senchun
Neurocomputing (Amsterdam), ISSN 0925-2312, 11/2018, Volume 316, pp. 405 - 414
Orthogonalization method | Universal approximator | Inefficient nodes | Incremental extreme learning machine | Least square solution
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5. Full Text A general approach for designing the MWGS-based information-form Kalman filtering methods
by Tsyganova, Julia V and Kulikova, Maria V and Tsyganov, Andrey V
European journal of control, ISSN 0947-3580, 11/2020, Volume 56, pp. 86 - 97
Array algorithms | MWGS orthogonalization | Kalman filter | Information filter | Usage | Algorithms | Analysis | Methods
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6. Full Text ANDERSON ACCELERATION FOR FIXED-POINT ITERATIONS
by HOMER F. WALKER and PENG NI
SIAM journal on numerical analysis, ISSN 0036-1429, 1/2011, Volume 49, Issue 3/4, pp. 1715 - 1735
Linear systems | Mathematical extrapolation | Iterative solutions | Mathematics | Matrices | Secant function | Mathematical vectors | Truncation | Cost efficiency | Jacobians | Mixture densities | Acceleration methods | Alternating least-squares | Expectation-maximization algorithm | Arnoldi (full orthogonalization) method | Generalized minimal residual method | Nonnegative matrix factorization | Iterative methods | Fixed-point iterations | Physical Sciences | Mathematics, Applied | Science & Technology | Numerical analysis. Scientific computation | Numerical methods in probability and statistics | Algebra | Linear and multilinear algebra, matrix theory | Numerical analysis | Global analysis, analysis on manifolds | Exact sciences and technology | Topology. Manifolds and cell complexes. Global analysis and analysis on manifolds | Numerical analysis in abstract spaces | Sciences and techniques of general use
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7. Full Text Flexible and deflated variants of the block shifted GMRES method
by Sun, Dong-Lin and Huang, Ting-Zhu and Carpentieri, Bruno and Jing, Yan-Fei
Journal of computational and applied mathematics, ISSN 0377-0427, 01/2019, Volume 345, pp. 168 - 183
Shifted systems | Deflation | Block Krylov subspace methods | ORTHOGONALIZATION | RESIDUAL METHOD | SYMMETRIC LINEAR-SYSTEMS | PAGERANK | ALGORITHM | RESTARTED GMRES | INEXACT BREAKDOWNS | To be checked by Faculty | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Computer science | Usage | Methods
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8. Orthogonal sets and polar methods in linear algebra
: applications to matrix calculations, systems of equations, inequalities, and linear programming
by Castillo, Enrique, 1946
1999, Pure and applied mathematics, ISBN 9780471328896, xii, 422
Orthogonalization methods | Algebras, Linear
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9. Full Text Stiff string approximations in Rayleigh–Ritz method for rotating beams
by Ganesh, R and Ganguli, Ranjan
Applied mathematics and computation, ISSN 0096-3003, 05/2013, Volume 219, Issue 17, pp. 9282 - 9295
Rotating beams | Stiff string function | Rayleigh–Ritz | Gram–Schmidt orthogonalization | Rayleigh’s quotient | Rayleigh-Ritz | Gram-Schmidt orthogonalization | Rayleigh's quotient | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Beams (radiation) | Approximation | Mathematical analysis | Differential equations | Mathematical models | Rotating | Strings | Estimates
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10. Full Text Akin-based Orthogonal Space (AOS): a subspace learning method for face recognition
by Singha, Anu and Bhowmik, Mrinal Kanti and Bhattacherjee, Debotosh
Multimedia tools and applications, ISSN 1380-7501, 2020, Volume 79, Issue 47-48, pp. 35069 - 35091
Representative score | Subspace | Akinity | Liability | Custom VGG | Orthogonalization | Computer Science, Information Systems | Engineering | Technology | Computer Science | Engineering, Electrical & Electronic | Computer Science, Theory & Methods | Computer Science, Software Engineering | Science & Technology | Computer science | Algorithms | Liability (Law) | Analysis | Data mining | Methods | Biometry | Teaching methods | Face recognition | Normal distribution | Machine learning | Gaussian distribution | Luminance distribution
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11. Full Text Random noise attenuation using local signal-and-noise orthogonalization
by Chen, Yangkang and Fomel, Sergey
Geophysics, ISSN 0016-8033, 11/2015, Volume 80, Issue 6, pp. WD1 - WD9
poststack migration | least-squares analysis | applied (geophysical surveys & methods) | attenuation | data processing | Geophysics | digital simulation | seismic migration | orthogonalization | deconvolution | seismic methods | signal-to-noise ratio | noise | seismic attributes | data acquisition | geophysical methods | statistical analysis | Physical Sciences | Science & Technology | Geochemistry & Geophysics | Operators | Random noise | Weighting | Similarity | Noise | Noise reduction | Attenuation
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12. Full Text Sound source localization method by using a single moving microphone and inner product calculation
by Zhao, Xiaodan and Liu, Ben and Shi, Haitao
Applied acoustics, ISSN 0003-682X, 06/2021, Volume 177
Acoustic measurement | Sound source localization | Noise | Schmidt orthogonalization
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13. Full Text Efficient variants of the CMRH method for solving a sequence of multi-shifted non-Hermitian linear systems simultaneously
by Gu, Xian-Ming and Huang, Ting-Zhu and Carpentieri, Bruno and Imakura, Akira and Zhang, Ke and Du, Lei
Journal of computational and applied mathematics, ISSN 0377-0427, 09/2020, Volume 375, p. 112788
Shifted CMRH methods | Krylov subspace methods | FDEs | Shifted linear systems | Hessenberg procedure | GMRES | ALGORITHM | IMPLEMENTATION | RESTARTED GMRES | FULL ORTHOGONALIZATION METHOD | BICG | KRYLOV METHODS | FAMILIES | CONVERGENCE | Q-OR | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology
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14. Full Text On the stability of the reduced basis method for Stokes equations in parametrized domains
by Rozza, Gianluigi and Veroy, Karen
Computer methods in applied mechanics and engineering, ISSN 0045-7825, 2007, Volume 196, Issue 7, pp. 1244 - 1260
Gram–Schmidt basis orthogonalization | Parametrized Stokes equations | Inf–sup condition | Supremizer | Approximation stability | Galerkin approximation | Reduced basis methods | Algebraic stability | Inf-sup condition | Gram-Schmidt basis orthogonalization | Mathematics, Interdisciplinary Applications | Engineering | Physical Sciences | Technology | Engineering, Multidisciplinary | Mechanics | Mathematics | Science & Technology | Fundamental areas of phenomenology (including applications) | Fluid dynamics | General theory | Mathematical methods in physics | Exact sciences and technology | Computational techniques | General | Physics | Mechanical engineering | Analysis | Methods
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