Результаты поиска

...Journal of Linear Algebra]]''.<ref>{{cite web|title=Electronic Journal of Linear Algebra|url=https://www.math.technion.ac.il/iic/ela/Home.html|accessdate=27 ...he author of over 160 research papers. His research covered many topics in linear algebra, such as Perron Frobenius theory and related topics, inertia theor ...

...related this problem to problems in other areas of mathematics including [[linear algebra]] and [[topological sorting]] of [[Graph (discrete mathematics)|gra [[Category:Algebraists]] ...

|fields = [[Numerical Analysis]] <br> [[Linear Algebra]]<ref>{{cite web | url=https://sites.google.com/a/lbl.gov/hh11/hous ...l Analysis]]''. He opened up his wide personal bibliography on [[numerical linear algebra]] in form of a [[Key Word in Context|KWIC]] index. He also organize ...

...thor2=John Clark |author3=Charles I. Vinsonhaler |title=Advanced Topics in Linear Algebra: Weaving Matrix Problems through the Weyr Form|year=2011|publisher= [[Category:Linear algebraists]] ...

...u}} was an American mathematician at [[Auburn University]] who worked in [[linear algebra]] and [[matrix theory]]. She gave the name to [[Schur complement]]s ...was offered the job consisted entirely of working on a research problem in linear algebra with Parker.{{r|cmu}} ...

*with [[Yuri Manin]]: ''Linear algebra and geometry'', Gordon and Breach 1989; [https://books.google.com/b *''Exercises in algebra: a collection of exercises in algebra, linear algebra and geometry'', Gordon and Breach 1996 ...

...Algebra Society]]''<ref>[http://mirror.math.temple.edu/iic/ International Linear Algebra Society] {{webarchive|url=https://web.archive.org/web/2008072423274 [[Category:Algebraists]] ...

| sub_discipline = [[Numerical linear algebra]] ...sity]] in Philadelphia. He has made contributions to numerical and applied linear algebra as well as matrix theory.<ref name="amsfellow" /><ref name="siamfel ...

...r's rule]], giving a general formula for the solution for any unknown in a linear equation system having a unique solution, in terms of [[determinant (mathem [[Category:Linear algebraists]] ...

* The [[Jordan normal form]] and the [[Jordan matrix]] in [[linear algebra]] * [[Jordan's theorem on finite linear groups]] ...

...s'', co-written by him with [[Roger Horn]], are standard texts in advanced linear algebra.<ref>{{cite book|title=Matrix Analysis|isbn=0521386322|last1=Horn|f ...Charles R. Johnson|series=Princeton Series in Applied Mathematics|journal=Linear Algebra and Its Applications|volume=436|issue=9|year=2012|pages=3790–3792 ...

[[Category:Linear algebraists]] ...

[[Category:Linear algebraists]] ...

...eries and Hilbert polynomial|Hilbert functions]], [[Betti number]]s, and [[linear programming]]. He has written a number of highly cited papers in these area [[Category:Algebraists]] ...

...neralisations of [[Euclidean space]]), in that they endow a [[vector space|linear space]] with an "[[inner product]]" that takes values in a [[C*-algebra]]. ...r '''pre-Hilbert <math>A</math>-module''') is a [[complex number|complex]] linear space <math>E</math> equipped with a compatible right [[Module (mathematics ...

...heory of radicals, theory of categories, theory of [[universal algebra]]s, linear multioperator rings and algebras, Ω-rings, etc.<ref>{{cite book|author=Kos [[Category:Algebraists]] ...

D. K. Faddeev and V. N. Faddeeva co-authored ''Numerical Methods in Linear Algebra'' in 1960, followed by an enlarged edition in 1963. For instance, t [[Category:Algebraists]] ...

...the [[Brauer group]], and the implications seem to have been well known to algebraists of the 1930s. Denote by <math>GL_n(L)</math> the [[general linear group]] in <math>n</math> dimensions. Then Hilbert 90 is the <math>n=1</ma ...

[[Category:Linear algebraists]] ...

...c, Singapore, (2022), [https://www.google.com/search?tbm=bks&q=lectures+on+linear+algebra] [[Category:Algebraists]] ...