Nonnegativity of principal minors of generalized inverses of M-matricesMOHAN, S. R; NEUMANN, M; RAMAMURTHY, K. G et al.Linear algebra and its applications. 1984, Vol 58, pp 247-259, issn 0024-3795Article

Complementable and almost definite matricesCARLSON, D; HAYNSWORTH, E. V.Linear algebra and its applications. 1983, Vol 52-53, pp 157-176, issn 0024-3795Article

On parallel summability of matricesSUJIT KUMAR MITRA; ODELL, P. L.Linear algebra and its applications. 1986, Vol 74, pp 239-255, issn 0024-3795Article

On some controllability aspects of discrete-time systems by matrix generalized inverseNAZAR AL-NASR.International journal of systems science. 1984, Vol 15, Num 10, pp 1039-1047, issn 0020-7721Article

Generalized inverses in block designsCATCHPOLE, E. A.Journal of statistical planning and inference. 1984, Vol 10, Num 2, pp 195-202, issn 0378-3758Article

The generalized inverse of an unbounded linear operatorBRYAN, R. N.SIAM journal on mathematical analysis. 1986, Vol 17, Num 1, pp 128-131, issn 0036-1410Article

Nonnegativity of principal minors of generalized inverses of P₀ matricesRAMAMURTHY, K. G; MOHAN, S. R.Linear algebra and its applications. 1985, Vol 65, pp 125-131, issn 0024-3795Article

Restrictions and generalized inverses in linear modelsSEARLE, S. R.The American statistician. 1984, Vol 38, Num 1, pp 53-54, issn 0003-1305Article

Convexity and monotonicity properties of dispersion matrices of estimators in linear modelsPUKELSHEIM, F; STYAN, G. P. H.Scandinavian journal of statistics. 1983, Vol 10, Num 2, pp 145-149, issn 0303-6898Article

Matrices with signed generalized inversesSHAO, Jia-Yu; SHAN, Hai-Ying.Linear algebra and its applications. 2001, Vol 322, pp 105-127, issn 0024-3795Article

Decell's finite algorithm for generalized inverses and tests to determine the rank of a matrixKALABA, R; TISSHLER, A; JIA SONG WANG et al.Computers & mathematics with applications. 1983, Vol 9, Num 5, pp 679-686, issn 0097-4943Article

Report on test matrices for generalized inversesZIELKE, G.Computing (Wien. Print). 1986, Vol 36, Num 1-2, pp 105-162, issn 0010-485XArticle

A multiple model discrimination procedureBOROWIAK, D.Communications in statistics. Theory and methods. 1983, Vol 12, Num 24, pp 2911-2921, issn 0361-0926Article

The restricted generalized inverses corresponding to constrained quadratic systemEVANS, D. J; SUN, W; DE SAMPAIO, R. J. B et al.International journal of computer mathematics. 1996, Vol 62, Num 3-4, pp 285-296, issn 0020-7160Article

Generalized inverses of linear operators in Hilbert spacesVAN HAMME, J.Bulletin de la Société mathématique de Belgique. Série B. 1989, Vol 41, Num 1, pp 83-93, issn 0771-1158Article

The use of generalized inverses in restricted maximum likelihoodHENK DON, F. J.Linear algebra and its applications. 1985, Vol 70, pp 225-240, issn 0024-3795Article

HYPOTHESENTESTS BEI SINGULAEREN AUSGLEICHUNGSPROBLEMEN. = VERIFICATION DES HYPOTHESES AU MOYEN DE PROBLEMES DE COMPENSATION SINGULIERSKOCH KR.1978; Z. VERMESSUNGS.; DTSCH.; DA. 1978; VOL. 103; NO 1; PP. 1-10; BIBL. 17 REF.Article

ALTERNATIVE DERIVATION OF THE SUM OF SQUARES IN A NON-FULL RANK GENERAL LINEAR HYPOTHESIS.WEDDERBURN RWM.1974; J.R. STATIST. SOC., B; G.B.; DA. 1974; VOL. 36; NO 1; PP. 108-109; BIBL. 3 REF.Article

ON GENERALIZED INVERSES AND OPERATOR RANGESNASHED MZ.1981; SER. INT. ANAL. NUMER.; ISSN 0373-3149; CHE; DA. 1981; VOL. 60; PP. 85-96; BIBL. 18 REF.Conference Paper

A CHARACTERIZATION OF SUBCLASSES OF GENERALIZED INVERSES OF SPECIFIED RANK.BHIMASANKARAM P.1974; SANKHYA, A; INDIA; DA. 1974; VOL. 36; NO 2; PP. 214-218; BIBL. 2 REF.Article

A PROPERTY OF APXCHAUBEY YP.1981; SANKHYA, SER. A; ISSN 0581-572X; IND; DA. 1981; VOL. 43; NO 3; PP. 384-385; BIBL. 1 REF.Article

MONOTONICITY AND THE GENERALIZED INVERSEBERMAN A; PLEMMONS RJ.1972; S.I.A.M.J. APPL. MATH.; U.S.A.; DA. 1972; VOL. 22; NO 2; PP. 155-161; BIBL. 9 REF.Serial Issue

STRUTTURA ALGEBRICA DELL' INSIEME DELLE MATRICI RETTANGOLARI DI ORDINE E RANGO QUALSIASI A ELEMENTI IN UN CAMPO. CONNESSIONI CON LA TEORIA DELL' INVERSA GENERALIZZATA SECONDO PENROSE DI UNA MATRICE = STRUCTURE ALGEBRIQUE DE L'ENSEMBLE DES MATRICES RECTANGULAIRES D'ORDRE ET DE RANG QUELCONQUE A ELEMENTS DANS UN CORPS. CONNEXION AVEC LA THEORIE DE LA SECONDE INVERSE GENERALISEE D'UNE MATRICEMATEROZZOLI A.1972; R.C. MAT.; ITAL.; DA. 1972; VOL. 5; NO 3; PP. 503-510; ABS. ANGL.; BIBL. 3 REF.Serial Issue

Iterative methods for computing the generalized inverses A_T⁽²⁾_,S of a matrix AYONG-LIN CHEN.Applied mathematics and computation. 1996, Vol 75, Num 2-3, pp 207-222, issn 0096-3003Article

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