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The Proof of Completeness of the Graph Method for Generation of Affine Moment Invariants

机译:仿射矩不变量生成图方法的完备性证明

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Features for recognition of affinely distorted objects are of great demand. The affine moment invariants can be generated by a few methods, namely the graph method, the tensor method and the direct solution of the Cayley-Aronhold differential equation. The proof of their equivalence is complicated; it can be derived from the Gurevich's proof for affine tensor invariants. The theme of this paper is this derivation.
机译:识别仿射失真对象的功能非常有必要。仿射矩不变式可以通过几种方法生成,即图法,张量法和Cayley-Aronhold微分方程的直接解。它们等效性的证明很复杂。它可以从仿射张量不变性的Gurevich证明中得出。本文的主题就是这种推导。

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