Emilie V. Haynsworth

Author

Auburn University

Also Known As

E. V. Haynsworth, Emilie Haynsworth, Emilie V. Haynsworth

Publications

2.5K

Citations

H-Index

Concepts

All Affiliations

Auburn University

About

Emilie V. Haynsworth is an author at Auburn University specializing in representation theory, mathematical programming, and functional analysis.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Functional Analysis	4	4	70
2	Engineering	3	3	117
3	Education	1	1	35
4	Geometric Group Theory	1	1	35
5	Integral Geometry	1	1	20

Emilie V. Haynsworth

Publications

2.4K

Citations

H-Index

Page 1

	Year	Citations
The Theory of Matrices in Numerical Analysis. Emilie V. Haynsworth, A. S. Householder American Mathematical Monthly Numerical AnalysisMatrix MethodMatrix TheoryMatrix AnalysisNumerical Methods	1966	1.4K
Determination of the inertia of a partitioned Hermitian matrix Emilie V. Haynsworth Linear Algebra and its Applications Matrix MethodPartitioned Hermitian MatrixMatrix TheoryMatrix Analysis	1968	233
A Generalization of the Schur Complement by Means of the Moore–Penrose Inverse David Carlson, Emilie V. Haynsworth, Thomas L. Markham SIAM Journal on Applied Mathematics	1974	159
An identity for the Schur complement of a matrix Douglas E. Crabtree, Emilie V. Haynsworth Proceedings of the American Mathematical Society Quotient IdentityRepresentation TheoryNonsingular Principal SubmatrixMatrix MethodMatrix Theory	1969	120
Generalized Inverse Formulas Using the Schur Complement Fennell Burns, David Carlson, Emilie V. Haynsworth, SIAM Journal on Applied Mathematics Mathematical ProgrammingSpectral TheoryEngineeringRepresentation TheoryPartitioned Complex Matrix	1974	82
Two remarks on compositive matrices Emilie V. Haynsworth, Alan J. Hoffman Linear Algebra and its Applications Matrix MethodMatrix TheoryCompositive MatricesMatrix Analysis	1969	55
ON THE SCHUR COMPLEMENT. Emilie V. Haynsworth Schubert CalculusRepresentation TheoryAlgebraic CombinatoricsGroup RepresentationThe Schur Complement	1968	49
Applications of an inequality for the Schur complement Emilie V. Haynsworth Proceedings of the American Mathematical Society Mathematical ProgrammingRepresentation TheoryOrdered TripletHermitian MatrixMatrix Method	1970	45
On the inertia of some classes of partitioned matrices Emilie V. Haynsworth, Alexander Ostrowski Linear Algebra and its Applications Geometric Group TheoryRepresentation TheoryEducationMatrix MethodMatrix Theory	1968	35
A theorem on matrices of 0’s and 1’s Michael P. Drazin, Emilie V. Haynsworth Pacific Journal of Mathematics Matrix MethodMatrix TheoryMatrix Analysis’ S	1963	31

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