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It reflects the algebra in other algebraic structure of the basic idea.

Its clarity in algebraic and analytical operations far outweighs any drawbacks.

Homeomorphic morphism and homotopy equivalence are two important concepts in the theory of algebraic topology.

The third type im-proper integral can be written as the algebraic sum of the first and second type integrals.

A topologic classification of configurations into distinct types that imposes an algebraic structure or hierarchy on families of geometric figures.

But there is also another under-appreciative alternative; the simple algebraic logic of what Jennifer and I call pro-rata sharing.

Economists still share a taste for the Greek alphabet: they like to provide formal, algebraic accounts of the behaviour they explain.

Octonions are indeed odd creatures. They are one of only four number systems in which division is possible, and so allow the full range of algebraic operations to be performed.

And then the integral equation is transformed into a set of linear algebraic equations by the method of moments. The approximate solution to the equivalent magnetic current can be obtained by solving this matrix equation.

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There is no need to go through the algebraic details.

In this paper, the algebraic perturbation theory of generalized B-D Inverse of L-nonnegative definite matrix is discussed. and the expressions of the algebraic perturbation are presented.

The solution of nonlinear algebraic equations is usually met in the study of flight dynamics.

Indeed, readers familiar with the fundamentals of algebraic topology can easily prove the correctness of this presentation.

Then by the principle of superposition and solving two sets of algebraic equations, the interaction between the point force and the point charge was uncoupled.

The presented method provides a new way for solving the problem involving nonlinear algebraic equation in many fields such as geometric theorem machine proven, CAD, forward and inverse kinematics of robots.

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They're more like algebraic variables than traditional programming variables.

This Paper study the intersection and union operations, with it establishes the algebraic structure of equivalence relations.

Some subjects of modern mathematics, such as the algebraic structure theory and functional analysis, would be found in the Matrix theory.

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This paper intends to give the generalization with exponent respectively about a geometric inequality and an algebraic inequality containing radical expression.

It is suitable for all irreducible real plane algebraic curves with arbitrary genus (including singular curves).

In essence, the goal here is to create a small language that allows users to type in relatively simple algebraic expressions that this code will evaluate and produce a result.