Publications

Found 240 results
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Davydov A., Basto-Gonçalves J. Controllability of generic inequalities near singular points. J. Dynam. Control Systems. 2001;7:77-99.Edit
Davydov A., Basto-Gonçalves J. Controllability of inequalities at 2-singular points. Uspekhi Mat. Nauk. 2000;55:121-122.Edit
[2017-15] Freitas AC, Freitas JM, Magalhães MA. Convergence of Marked Point Processes of Excesses for Dynamical Systems .
Freitas AC, Freitas JM, Magalhães MA. Convergence of Marked Point Processes of Excesses for Dynamical Systems. Journal of the European Mathematical Society. In Press.
[2010-33] d'Almeida FD, Vasconcelos PB. Convergence of Multipower Defect Correction for Spectral Computations of Integral Operators .
d'Almeida FD, Vasconcelos PB. Convergence of Multipower Defect-Correction for spectral computations of integral operators. Applied Mathematics and Computation. 2012;219:1601-1606.
Carvalho M, Lourenço JN. Convergence of p-adic series. Vol 72 Bol. Soc. Port. Mat. 2015.Edit
Freitas JM, Haydn N, Nicol M. Convergence of rare event point processes to the Poisson process for planar billiards. Nonlinearity. 2014;27:1669-1687.Edit
[2010-24] Cardoso JR, Loureiro AF. On the convergence of Schröder iteration functions for pth roots of complex numbers .Edit
Conde-Sousa E, Aguiar P. Conversion from spatial patterns of activity to sequences of neuronal activations using gate interneurons. BMC Neuroscience. 2013;14:P3.
Yakubovich SB. On the convolution for the Kontorovich-Lebedev transformation and its applications to integral equations. Dokl. Akad. Nauk BSSR. 1987;31:101-103, 188.
Yakubovich SB. Convolution Hilbert spaces associated with the Kontorovich-Lebedev transformation. Thai J. Math.. 2003;1:9-16.
Yakubovich SB, Gusarevich L.. On convolution integral equations associated with the Kontorovich-Lebedev transform. In: Boundary value problems, special functions and fractional calculus (Russian) (Minsk, 1996). Belorus. Gos. Univ., Minsk; 1996. 3. p. 391-400p. Edit
Raina R., Yakubovich SB, Saigo M. On convolution integrals associated with $H$-transforms. J. Fract. Calc.. 1997;11:53-65.Edit
Srivastava H., Yakubovich SB, Luchko Y.. The convolution method for the development of new Leibniz rules involving fractional derivatives and of their integral analogues. Integral Transform. Spec. Funct.. 1993;1:119-134.Edit
[2011-15] Yakubovich SB, Vieira N, Rodrigues M.. A convolution operator related to the generalized Mehler-Fock and Kontorovich-Lebedev transforms .Edit
Rodrigues M., Vieira N, Yakubovich SB. A convolution operator related to the generalized Mehler-Fock and Kontorovich-Lebedev transforms. Results Math.. 2013;63:511-528.Edit
[2008-7] Yakubovich SB, Britvina LE. Convolution operators related to Fourier cosine and Kontorovich-Lebedev Transformations .Edit
Yakubovich SB, Britvina LE. Convolution operators related to the Fourier cosine and Kontorovich-Lebedev transformations. Results Math.. 2009;55:175-197.Edit
[2006-43] Yakubovich SB, Britvina LE. A convolution related to the inverse Kontorovich-Lebedev transform .Edit
Yakubovich SB, Britvina LE. A convolution related to the inverse Kontorovich-Lebedev transform. Sarajevo J. Math.. 2007;3(16):215-232.Edit
Fisher B, Yakubovich SB, Telci M.. Convolutions and neutrix convolution in connection with the incomplete gamma function. Rad. Mat.. 2002;11:37-47.Edit
Yakubovich SB, Hai NT, Buschman R.. Convolutions for $H$-function transformations. Indian J. Pure Appl. Math.. 1992;23:743-752.Edit
Luchko Y., Yakubovich SB. Convolutions of the generalized fractional integration operator. In: Complex analysis and generalized functions (Varna, 1991). Publ. House Bulgar. Acad. Sci., Sofia; 1993. 1. p. 199-211p. Edit
[2009-16] Yakubovich SB, Britvina LE. Convolutions related to the Fourier and Kontorovich-Lebedev transforms revisited .Edit

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