(algebra) A module (over some ring) with an additional binary operation, a module-element-valued product between module elements, which is bilinear over module addition and scalar multiplication. (N.B.: such bilinearity implies distributivity of the module multiplication with respect to the module addition, which means that such a module is also a ring.)

(algebra) A vector space (over some field) with an additional binary operation, a vector-valued product between vectors, which is bilinear over vector addition and scalar multiplication. (N.B.: such bilinearity implies distributivity of the vector multiplication with respect to the vector addition, which means that such a vector space is also a ring.)

(computing) The study of numerical analysis algorithms to solve mathematical problems in the field of linear algebra.

plural of algebraic graph theory

(uncountable, mathematics, graph theory) The subbranch of graph theory in which algebraic methods are applied to problems about graphs.

(algebraic geometry) K-theory studied from the point of view of algebra.

plural of algebraic fundamental group

(algebraic geometry) A group which is an analogue for schemes of the fundamental group for topological spaces.

(simile, humorous) Very difficult.

plural of algebraic data type