Titlebook: Automated Deduction in Geometry; Second International Xiao-Shan Gao,Dongming Wang,Lu Yang Conference proceedings 1999 Springer-Verlag Berli

Ergots

Clifford Term Rewriting for Geometric Reasoning in 3D,s. The key issue in this approach consists in verifying whether two Clifford expressions are equal. This paper is concerned with the generalization of the work to 3D geometric problems. A rewriting system is proposed and its theoretical properties are investigated. Some examples and potential applic

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Some Applications of Clifford Algebra to Geometries,metric entities, such as points, lines, planes, circles and spheres, with that of geometric constraints such as angles and distances, and is appropriate for both symbolic and numeric computations. Details on how to apply this model are provided and examples are given to illustrate the application.

雪上輕舟飛過

progestin

An Application of Automatic Theorem Proving in Computer Vision,tools can manage nowadays, it becomes more and more necessary to construct geometrically accurate descriptions. Maybe the most promising technique, because of its full generality, is the use of automatic geometric tools: these can be used for checking the geometrical coherency and discovering geomet

百靈鳥

有機(jī)體

AGONY

Variant Geometry Analysis and Synthesis in Mechanical CAD,ema for modeling a constraint geometry system. Two important techniques called equivalent line segment method and separable entity group approach are introduced in this paper. These techniques developed by the authors are used to unify and simplify variant geometry problem solving.

Extricate

conjunctiva

Automated Discovering and Proving for Geometric Inequalities,olynomials with Wu’s elimination and a partial cylindrical algebraic decomposition. Also this algorithm is applied to the classification of the real physical solutions of geometric constraint problems. Manygeom etric inequalities have been discovered byou r program, ., which implements the algorithm in Maple.

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