algebraic equation
algebraisk ligning
algebraic expression
algebraisk udtryk
algebraic structure
algebraisk struktur
algebraic geometry
algebraisk geometri
algebraic topology
algebraisk topologi
algebraic number
algebraisk tal
algebraic operation
algebraisk operation
algebraic sum
algebraisk sum
They came to think about algebraic objects associated with knots/links that are invariant under isotopy c .J.W.Alexander came up with the first good such quantity, the Alexander polynomiald .
De begyndte at tænke over algebraiske objekter forbundet med knuder/led, der er invariante under isotopi c .J.W.Alexander fandt den første gode sådanne størrelse, Alexander-polynomietd .
The concepts of indecomposable matrices and fully indecomposable matrices over a distributive lattice L are introduced, and some algebraic properties of them are obtained.
Koncepterne om ikke-dekomponérbare matricer og fuldt ikke-dekomponérbare matricer over et distributivt gitter L introduceres, og nogle algebraiske egenskaber ved dem opnås.
algebraic equation
algebraisk ligning
algebraic expression
algebraisk udtryk
algebraic structure
algebraisk struktur
algebraic geometry
algebraisk geometri
algebraic topology
algebraisk topologi
algebraic number
algebraisk tal
algebraic operation
algebraisk operation
algebraic sum
algebraisk sum
They came to think about algebraic objects associated with knots/links that are invariant under isotopy c .J.W.Alexander came up with the first good such quantity, the Alexander polynomiald .
De begyndte at tænke over algebraiske objekter forbundet med knuder/led, der er invariante under isotopi c .J.W.Alexander fandt den første gode sådanne størrelse, Alexander-polynomietd .
The concepts of indecomposable matrices and fully indecomposable matrices over a distributive lattice L are introduced, and some algebraic properties of them are obtained.
Koncepterne om ikke-dekomponérbare matricer og fuldt ikke-dekomponérbare matricer over et distributivt gitter L introduceres, og nogle algebraiske egenskaber ved dem opnås.
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