Search results
Results from the WOW.Com Content Network
1984: Daniel Gallin, Finite Mathematics, Scott Foresman; 1984: Gary G. Gilbert & Donald O. Koehler, Applied Finite Mathematics, McGraw-Hill; 1984: Frank S. Budnick, Finite Mathematics with Applications in Management and the Social Sciences, McGraw Hill; 2011: Rupinder Sekhon, Applied Finite Mathematics, Open Textbook Library
By making a modular multiplicative inverse table for the finite field and doing a lookup. By mapping to a composite field where inversion is simpler, and mapping back. By constructing a special integer (in case of a finite field of a prime order) or a special polynomial (in case of a finite field of a non-prime order) and dividing it by a. [6]
They are used for control applications and in the field of computational linguistics. In control applications, two types are distinguished: Moore machine The FSM uses only entry actions, i.e., output depends only on state. The advantage of the Moore model is a simplification of the behaviour. Consider an elevator door.
Finite element exterior calculus (FEEC) is a mathematical framework that formulates finite element methods using chain complexes. Its main application has been a comprehensive theory for finite element methods in computational electromagnetism , computational solid and fluid mechanics.
Finitism is a philosophy of mathematics that accepts the existence only of finite mathematical objects. It is best understood in comparison to the mainstream philosophy of mathematics where infinite mathematical objects (e.g., infinite sets) are accepted as existing.
In mathematics, the field trace is a particular function defined with respect to a finite field extension L/K, which is a K-linear map from L onto K. Definition [ edit ]
In mathematics, more specifically abstract algebra, a finite ring is a ring that has a finite number of elements. Every finite field is an example of a finite ring, and the additive part of every finite ring is an example of an abelian finite group, but the concept of finite rings in their own right has a more recent history.
A finite projective space defined over such a finite field has q + 1 points on a line, so the two concepts of order coincide. Such a finite projective space is denoted by PG( n , q ) , where PG stands for projective geometry, n is the geometric dimension of the geometry and q is the size (order) of the finite field used to construct the geometry.