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Vera Angelova
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Investigations in the area of soft computing targeted state of the art report
V Angelova
Cybernetics and Information Technologies 9 (1), 18-24, 2009
262009
Sensitivity of the matrix equation A_0+∑_{i=1}k \sigma_i A_i^* X^n A_i = 0, \sigma_i = \pm 1
M Konstantinov, P Petkov, I Popchev, V Angelova
Appl. Comput. Math 10 (3), 409-427, 2011
222011
Norm-wise, mixed and component-wise condition numbers of matrix equation A0+∑ k i= 1 σiA∗ i Xpi Ai= 0, σi=±1
I Popchev, M Konstantinov, P Petkov, V Angelova
Appl. Comput. Math 14, 18-30, 2014
182014
Perturbation Bounds for the Nonlinear Matrix Equation X + A^H X^{-1} A + B^H X^{-1} B = I
I Popchev, P Petkov, M Konstantinov, V Angelova
International Conference on Large-Scale Scientific Computing, 155-162, 2011
13*2011
CONDITION NUMBERS FOR THE MATRIX EQUATION X + A (H) X (-1) A + B(H) X(-1) B= I
I Popchev, M Konstantinov, P Petkov, V Angelova
COMPTES RENDUS DE L ACADEMIE BULGARE DES SCIENCES 64 (12), 1679-1688, 2011
112011
Sensitivity of a complex fractional–affine matrix equation
MM Konstantinov, PH Petkov, VA Angelova, IP Popchev
Proc. Jub. Sci. Conf. Univ. Arch. Civil Eng. Geod 8, 495-504, 2002
112002
Risk averseness and emotional stability in e-commerce
I Popchev, R Ketipov, V Angelova
Cybernetics and Information Technologies 21 (3), 73-84, 2021
102021
Approximate solutions to large nonsymmetric differential Riccati problems with applications to transport theory
V Angelova, M Hached, K Jbilou
Numerical Linear Algebra with Applications 27 (1), e2272, 2020
92020
Perturbation bounds for coupled matrix Riccati equations
M Konstantinov, V Angelova, P Petkov, D Gu, V Tsachouridis
Linear algebra and its applications 359 (1-3), 197-218, 2003
92003
On the sensitivity of the matrix equations X±A∗ X− 1A= Q
I Popchev, V Angelova
Cybernetics and Information Technologies 10 (4), 36-61, 2010
82010
Perturbation analysis for the matrix equation X = A_1 + \sigma A_2^H X^{-2}A_2, \sigma = \pm 1
V Angelova
Ann. Inst. Arch. Genie Civil Geod., 41 (2000-2001), 2003, fasc. II Math. 41 …, 2003
8*2003
Sensitivity analysis of the differential matrix Riccati equation based on the associated linear differential system
M Konstantinov, V Angelova
Advances in Computational Mathematics 7, 295-301, 1997
81997
Norm-wise, mixed and component-wise condition numbers of matrix equation A0+∑ k i= 1 σiA∗ i Xpi Ai= 0, σi= 소 1
I Popchev, M Konstantinov, P Petkov, V Angelova
Appl. Comput. Math 14, 18-30, 2014
52014
PERTURBATION BOUNDS FOR THE MATRIX EQUATION X^s +/- A^H X^t A= Q
M Konstantinov, P Petkov, I Popchev, V Angelova
COMPTES RENDUS DE L ACADEMIE BULGARE DES SCIENCES 63 (9), 1265-1272, 2010
52010
Perturbation analysis of differential and difference matrix quadratic equations: a survey
MM Konstantinov, PH Petkov, G Pelova, VA Angelova
Proceedings of Bulgarian-Turkish-Ukrainian Scientific Conference …, 2010
42010
PERTURBATION BOUNDS FOR THE MATRIX EQUATION C+∑_{i=1}^r A_i X B_i + D X^* E = 0
M Konstantinov, P Petkov, I Popchev, V Angelova
C. R. Acad. Bulgare Sci., Mathématiques, Mathématiques appliqués 61 (9 …, 2008
4*2008
Sensitivity of the solution to nonsymmetric differential matrix Riccati equation
V Angelova, M Hached, K Jbilou
Mathematics 9 (8), 855, 2021
32021
CONDITION NUMBERS AND LOCAL PERTURBATION BOUNDS FOR THE MATRIX EQUATION X^s ± A^H X^t A= Q
IP Popchev, VA Angelova
Comptes rendus de l’Academie bulgare des Sciences 66 (1), 21-28, 2013
32013
Perturbation analysis for the complex linear matrix equation \alpha X + \sigma A^H X A = I, \alpha, \sigma = \pm 1
V Angelova
Comptes rendus de l'Académie bulgare des sciences: sciences mathématiques et …, 2003
32003
Comparison of perturbation bounds for the matrix equation X= A_1+ A^H_2 X^{−1} A_2
MM Konstantinov, VA Angelova, PH Petkov, IP Popchev
Ann. Inst. Arch. Genie Civil Geod., 41 (2000-2001), 2003, fasc. II Math. 41 …, 2003
32003
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