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- Browsing DM - AMCSS - Artículos de Revistas by Title
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Browsing DM - AMCSS - Artículos de Revistas by Title
Now showing items 1-20 of 68
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2002Advances in Imaging and Electron Physics, 2002, vol. 124, p. 63-137
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An algebraic approach to product-form stationary distributions for some reaction networks
(article) 2022-03-07SIAM Journal on Applied Dynamical Systems, (2022), 21(1), pp.: 588-615. -
2007-06International Journal of Modern Physics A, 2007, vol. 22, n. 18, p. 3039-3064
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Physica Scripta, 2009, vol. 79, n. 6, 065013
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2020-05-01Mathematics of Computation, (2020), 89(323), pp.: 1259-1300.
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de Terán, F., Dopico, F. M. & Pérez, J. (2016). Backward stability of polynomial root-finding using Fiedler companion matrices. IMA Journal of Numerical Analysis, 36(1), pp. 133-173.
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Dopico, F. M., Lawrence, P. W., Pérez, J., Dooren, P. V. (2018). Block Kronecker linearizations of matrix polynomials and their backward errors. Numerische Mathematik, 140(2), pp. 373–426.
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Dopico, F. M., Pérez, J. & Van Dooren, P. (2019). Block minimal bases ℓ-ifications of matrix polynomials. Linear Algebra and Its Applications, 562, pp. 163–204.
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Bueno, M. I., Dopico, F. M., Furtado, S., Medina, L. (2018). A block-symmetric linearization of odd degree matrix polynomials with optimal eigenvalue condition number and backward error. Calcolo, 55(3).
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Dopico, F. M. & González‐Pizarro, J. (2018). A compact rational Krylov method for large‐scale rational eigenvalue problems. Numerical Linear Algebra with Applications, 26(1), e2214.
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2019-03-01Anguas, L. M., Bueno, M. I. & Dopico, F. M. (2019). A comparison of eigenvalue condition numbers for matrix polynomials. Linear Algebra and Its Applications, 564, pp. 170–200.
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2019-08-26Anguas, L. M., Bueno, M. I. & Dopico, F. M. (2019). Conditioning and backward errors of eigenvalues of homogeneous matrix polynomials under Möbius transformations. Mathematics of Computation, 89(322), pp. 767–805.
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De Terán, F., Dopico, F. M., & Van Dooren, P. (2016). Constructing strong ℓ-ifications from dual minimal bases. Linear Algebra and its Applications, 495, 344-372.
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Convolution Systems on Discrete Abelian Groups as a Unifying Strategy in Sampling Theory
(article) Results in Mathematics, (2020), v. 75, Article number: 40. -
Ciaglia, F. M., Di Cosmo, F., Ibort, A., & Marmo, G. (2019). Descriptions of relativistic dynamics with world line condition. Quantum reports, 1(2), 181-192.
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Dopico, F. M., Quintana, M. C., & Dooren, P. V. (2022). Diagonal Scalings for the Eigenstructure of Arbitrary Pencils. SIAM Journal on Matrix Analysis and Applications, 43(3), 1213-1237.
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De Terán, F., Dopico, F.M. & Pérez, J. Eigenvalue condition numbers and pseudospectra of Fiedler matrices. Calcolo 54, 319–365 (2017)
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2009Gaceta de la RSME, 2009, vol. 12, n. 2, p. 301-314
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Hernando, Carlos; Hernando Fuster, Carla2020-01-30
; Martinez-Navarro, Ignacio; Collado-Boira, Eladio; Panizo, Nayara; Hernando, Barbara
Hernando, C., Hernando, C., Martínez-Navarro, I., Collado-Boira, E., Panizo, N., & Hernando, B. (2020). Estimation of energy consumed by middle-aged recreational marathoners during a marathon using accelerometry-based devices. Scientific Reports, 10: 1523. -
An explicit description of the irreducible components of the set of matrix pencils with bounded normal rank
(article) De Terán, F., Dopico, F. M., & Landsberg, J. M. (2017). An explicit description of the irreducible components of the set of matrix pencils with bounded normal rank. Linear Algebra and its Applications, 520, 80-103.
Now showing items 1-20 of 68
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