💡 Words with a Similar Meaning to "Linear form"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| linear functionalnoun | (mathematics) A linear mapping from a vector space to its field of scalars. |
| functional | Useful; serving a purpose, fulfilling a function. |
| positive linear functionalnoun | (mathematical analysis) A kind of linear functional which yields a non-negative scalar when given a non-negative function as parameter. |
| linear algebranoun | (mathematics) The branch of mathematics that deals with vectors, vector spaces, linear transformations and systems of linear equations. |
| bilinear formnoun | (linear algebra) A function of two arguments from the same vector space which maps onto a field of scalars, which acts like a linear form with respect to either one of its arguments when the other one is held constant. |
| bilinear | (linear algebra, of a function in two variables) Linear (preserving linear combinations) in each variable. |
| linear systemnoun | A mathematical model of a system based on the use of a linear operator. |
| two-formnoun | (linear algebra) bilinear form |
| linear transformationnoun | (linear algebra) A map between vector spaces which preserves the operations of vector addition and scalar multiplication. |
| linear functionnoun | (mathematics) Any function whose graph is a straight line: f(x)=ax+b |
| linearitynoun | The state of being linear. |
| linear operatornoun | (mathematics, functional analysis) An operator L such that for functions f and g and scalar λ, L (f + g) = L f + L g and L λf = λ L f. |
| multilinear formnoun | (linear algebra, multilinear algebra) Given a vector space V over a field K of scalars, a mapping Vᵏ → K that is linear in each of its arguments; |
| lie algebranoun | (mathematics) An algebra over a field whose bilinear product is alternating (or, equivalently for a bilinear product, anticommutative) and satisfies the Jacobi identity. Such a bilinear product is called a Lie bracket. |
| linear independencenoun | (algebra) the state of being linearly independent |
| linear sumnoun | (linear algebra) A linear subspace which is the linear span of the union of two subspaces (of some vector space). |
| echelon formnoun | (linear algebra) row echelon form |
| linearizabilitynoun | The condition of being linearizable. |
| linearizationnoun | The modification of a system such that its output is linearly dependent on its input |
| linear spannoun | (linear algebra) A linear subspace generated by all linear combinations of a given subset of vectors of a given vector space. |
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