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We optimized the parameters from all models to get the minimal normalized point process distance between predicted and actual boundaries in each sentence.
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So, from now on, when referring to the geodesic joining two points, we mean the unique minimal normalized one.
Then (operatorname{exp}_{x} T _{x}Erightarrow E) is a diffeomorphism, and for any two points (x, yin E), there exists a unique minimal normalized geodesic (gamma_{x,y}=operatorname{exp}_{x}toperatorname{exp}_{x}^{-1}y) for every (tin[0,1]) joining x to y.
So from now on, a geodesic means the unique minimal normalized one.
These notations represent the sets of maximal points, minimal points, weakly maximal points, and weakly minimal points of Ω [13], respectively.
The set of all minimal points resp., weakly minimal point of is denoted by (resp.,. Definition 2.2 (see [12]).
An element is said to be a minimal point resp., weakly minimal point of if resp.,.
Since, is the minimal fixed point of and is the maximal fixed point of.
Then the operator T has a minimal fixed point (x^) and a maximal fixed point (y^).
The fundamental concepts of maximal (minimal) point and weakly maximal (weakly minimal) point will be used in the sequel.
b Spectrogram of noisy speech c when normalized frequency point k = 20, d when normalized frequency point k = 60, and e when normalized frequency point k = 120.
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