CN109784374A - Multi-angle of view clustering method based on adaptive neighbor point - Google Patents

Multi-angle of view clustering method based on adaptive neighbor point Download PDF

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CN109784374A
CN109784374A CN201811559259.4A CN201811559259A CN109784374A CN 109784374 A CN109784374 A CN 109784374A CN 201811559259 A CN201811559259 A CN 201811559259A CN 109784374 A CN109784374 A CN 109784374A
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matrix
adjacent map
angle
follows
sample data
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聂飞平
蔡国豪
王榕
于为中
李学龙
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Northwestern Polytechnical University
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Abstract

The present invention provides a kind of multi-angle of view clustering methods based on adaptive neighbor point.Firstly, calculating the eigenmatrix under sample different perspectives to be clustered, line number of going forward side by side Data preprocess solves the constructed function model with order constraint using pretreated data and initialization weight, obtains initial adjacent map;Then, the multi-angle of view clustering function model based on self study weight is constructed, and is iterated solution, obtains optimal adjacent map;The connected component of optimal adjacent map, i.e., final cluster result are obtained finally, solving.The method of the present invention can use the information of sample different perspectives to be processed, obtain better Clustering Effect;In addition, the method for the present invention can effectively avoid introducing the hyper parameter of no calligraphy learning, for unsupervised cluster task, there is better robustness.

Description

Multi-angle of view clustering method based on adaptive neighbor point
Technical field
The invention belongs to machine learning techniques fields, and in particular to a kind of multi-angle of view cluster side based on adaptive neighbor point Method.
Background technique
Multi-angle of view study is one of the hot research field in machine learning in recent years, is widely used in scene analysis, figure As multiple fields such as classification and Web information processings.In some cases, doing cluster with the feature at single visual angle can achieve difference But if strong man's meaning comes from multiple Viewing-angle informations as a result, reasonably integrating, then can obtain preferably as a result, such method It is referred to as multi-angle of view clustering method.
Currently, existing multi-angle of view clustering method is divided into three classes on the whole: method based on tensor, based on son The method in space and multi-angle of view clustering method based on figure.Wherein, the more other two methods of multi-angle of view clustering method based on figure Better effect can be obtained, following steps are generally comprised: firstly, the feature for each visual angle is distinguished composition and calculated Then similarity matrix with weight or penalizes item to obtain instruction vector to integrate these similarity matrixs, finally, referring to these Show that vector for input, is clustered using K Mean Method.Kumar et al. is in document " Kumar A, Rai P, Daume H.Co- regularized multi-view spectral clustering[A].Advances in Neural Information A kind of collaboration specification Spectral Clustering is proposed in Processing Systems [C] .2011.1413-1421. ", this method is First is introduced into the collaboration specification thought in semi-supervised learning in spectral clustering, so that the cluster result at each visual angle reaches To consistent.Li et al. people is in document " Li Y, Nie F, Huang H, et al.Large-Scale Multi-View Spectral A kind of extensive more views are proposed in Clustering via Bipartite Graph [C] .AAAI.2015.2750-2756. " Angular spectrum clustering method, this method are not coupled adjoint point to be distributed for all the points, but choose one when composition It represents a little, then carrys out composition according to this connection for representing point and other points, greatly reduce computation complexity, be suitable for Large-scale data set.Cai et al. is in document " Cai X, Nie F, Huang H, et al.Heterogeneous image feature integration via multi-modal spectral clustering[A].Computer Vision and Pattern Recognition(CVPR),2011[C].IEEE Conference on.IEEE,2011.1977- A kind of multi-mode Spectral Clustering is proposed in 1984. ", integrates multi-mode number using a unified Laplacian Matrix According to, and non-negative orthogonality constraint is added to carry out the robustness of improvement method to it.Although based on the method for figure compared with preferable cluster can be obtained As a result, but also have its limitation: firstly, similarity matrix calculating and subsequent cluster process be separation, and the latter very according to Rely the former, therefore, insecure similarity matrix will lead to bad cluster result, also, since result also relies on similar K The number of neighbour in neighbour, parameter settings, traditional composition k nearest neighbor or the Gaussian function such as selection of bandwidth in Gaussian function Method can hardly obtain best figure;Second, with weight or the multi-angle of view integration method of item is penalized to have parameter to need to adjust Section, this is very unfavorable for unsupervised cluster task.
Summary of the invention
For overcome the deficiencies in the prior art, the present invention provides a kind of multi-angle of view cluster side based on adaptive neighbor point Method.Firstly, calculating the eigenmatrix under sample different perspectives to be clustered, line number of going forward side by side Data preprocess utilizes pretreated number The constructed function model with order constraint is solved according to initialization weight, obtains initial adjacent map;Then, building is based on self-study The multi-angle of view clustering function model of weight is practised, and is iterated solution, obtains optimal adjacent map;Optimal neighbour is obtained finally, solving The connected component of map interlinking, i.e., final cluster result.The method of the present invention can use the information of sample different perspectives to be processed, take Obtain better Clustering Effect;In addition, the method for the present invention can effectively avoid introducing the hyper parameter of no calligraphy learning, for unsupervised Cluster task has better robustness.
A kind of multi-angle of view clustering method based on adaptive neighbor point, it is characterised in that steps are as follows:
Step 1: for sample to be clustered, the eigenmatrix of its different perspectives being calculated using visual signature operator, remembersFor the eigenmatrix at v-th of visual angle, v=1 ..., V, V is total number viewpoints, and n is sample data Number,For feature vector of i-th of sample data under v-th of visual angle, the visual signature operator include SIFT, HOG, LBP,ColorMatrix;
Then, the sample data under different perspectives is pre-processed, obtains pretreated sample data, it may be assumed that
Wherein,It indicatesThe mean value of middle all elements, σ () indicate standard deviation;
The weight for initializing each visual angle isIt is as follows to construct the function model with order constraint:
Wherein, S ∈ Rn×nIndicate similarity matrix, i.e. adjacent map between sample data, sijI-th in representing matrix S Row j column element, siThe i-th row vector in representing matrix S, Section 2For penalty term, α > 0, LsIt is corresponding for similarity matrix S Laplacian Matrix, c indicate clustering cluster number, rank () expression seek rank of matrix;
Above-mentioned function model is solved using method of Lagrange multipliers, obtains similarity matrix S, i.e., it is initial adjacent Figure.
Step 2: multi-angle of view clustering function model of the building based on self study weight is as follows:
Wherein, the calculation formula of parameter alpha are as follows:
Wherein, fiFor the corresponding instruction vector of i-th of sample data, n instruction vector constitutes oriental matrix F, self study Weight wvCalculation formula are as follows:
Function model (3) are solved using following alternative manner, obtain final optimal adjacent map S, specifically:
Step a: the initial adjacent map S and its corresponding Laplacian Matrix L obtained using step 1S, by following public affairs Formula initializes oriental matrix F:
Step b: fixed wvAnd F, adjacent map S is updated as follows:
Wherein, diFor by dijThe n-dimensional vector of composition, j=1 ..., n;
Step c: fixed S updates weight parameter w by formula (6)v, and update instruction matrix F as follows:
Step d: repeating step b-c, until the difference for the functional value that twice adjacent calculation obtains less than 0.0001, stops meter It calculates, the S obtained at this time is final optimal adjacent map.
Step 3: using being documented in document " Tarjan.Depth-first search and linear graph Algorithms [C] .Symposium on Switching&Automata Theory.IEEE, the Tarjan's in 2008. " Algorithm calculates the connected component in the optimal adjacent map S that step 2 obtains, as final cluster result.
The beneficial effects of the present invention are: being difficult to determine without introducing due to clustering frame using the multi-angle of view of self study weight Plan and the hyper parameter sensitive to data set, it is more stronger than previous methods practicability;It, can be effective due to continuous iteration optimization adjacent map Remote item bring adverse effect is avoided, greatly promotes method to the robustness of abnormal point.
Detailed description of the invention
Fig. 1 is a kind of multi-angle of view clustering method basic flow chart based on adaptive neighbor point of the invention
Specific embodiment
Present invention will be further explained below with reference to the attached drawings and examples, and the present invention includes but are not limited to following implementations Example.
As shown in Figure 1, being realized substantially the present invention provides a kind of multi-angle of view clustering method based on adaptive neighbor point Process is as follows:
1, feature collection, data normalization and the initial adjacent map of building
For sample to be clustered, the present invention first collects its feature from different perspectives, i.e., according to data self attributes Be calculated the feature of its different perspectives using visual signature operator, the visual signature operator include SIFT, HOG, LBP, These visual signature operators for generally using of ColorMatrix.Enabling V is collected Viewing-angle information number,For the eigenmatrix at v-th of visual angle,N is the number of sample data, Dv is the feature dimensions at v-th of visual angle,For feature vector of i-th of sample under v-th of visual angle, It is feature vectorJ-th of element, j=1 ..., dv.The eigenmatrix number of samples at i.e. each visual angle is identical, but its feature Number is different.
Firstly, being pre-processed to initial data, i.e., to each visual angle of each sample dataAccording to following formula It is handled, obtains pretreated sample data
Wherein,It indicatesPlace vectorThe mean value of middle all elements, σ () indicate standard deviation.
Enable each sample data that may only be connected with other 9 sample datas, similarity s therebetweenijIt indicates, j ≠ i, j=1 ..., n.There is biggish similarity apart from close sample data, apart from remote sample data similarity with regard to small.In order to Simplicity carries out distance metric using the Euclidean distance between two sample datas, initializes the weight at each visual angleThen Similarity s can be obtained by solving following problemsij:
Wherein, S ∈ Rn×nIndicate similarity matrix, i.e. adjacent map between sample data, the i-th row j column element in matrix S As sij, Section 2For penalty term, α > 0, effect is that function is avoided to fall into trivial solution, i.e., for some sample number According to being only assigned similarity with the sample data of its arest neighbors is 1, and the similarity of other sample datas is zero.
Method of the tradition based on figure is finally required using K mean cluster method, but it is sensitive to initial cluster center, is This problem is avoided, the present invention constrains model according to the following characteristics of similarity matrix, it may be assumed that if similarity matrix S is nonnegative matrix, then its corresponding Laplacian Matrix LS0 characteristic value tuple be equal to similarity matrix S in connection point The number of amount.Wherein, LS=D-S, D are to angle matrix, each element is to correspond to row in similarity matrix S on diagonal line The sum of all row elements.If Laplacian Matrix LSMeet order constraint rank (LS)=n-c, c indicate the number of clustering cluster, that It can use the structure chart with good nature and data point directly clustered.Based on considerations above, problem (2) are increased Order constraint, specifically:
Wherein, LsFor Laplacian Matrix, rank of matrix is sought in rank () expression.It is solved using method of Lagrange multipliers public Formula (12), obtains similarity matrix S, i.e., initial adjacent map.
2, adaptive neighbor point multi-angle of view data fusion seeks optimal adjacent map
Cluster is unsupervised task, data to be clustered do not have any label, can not be learnt if had in method Parameter, then its ease for use will substantially reduce.Task is clustered for multi-angle of view, previous method requires to introduce additional hyper parameter To distribute weight for each visual angle, to merge the information at each visual angle.It is poly- that the invention proposes a kind of self study weight multi-angle of view Class method, i.e., above-mentioned weight parameter wvIt can be learnt, optimization is constantly updated in calculating process.The weight table learnt It is shown as:
Based on self study weight, similarity matrix can be obtained by solving following function model:
Wherein, the same similarity matrix is shared at each visual angle, very well satisfies cluster between different perspectives in this way Consistency.Weighting parameter is not defined in model of the invention explicitly, the calculation formula of the parameter alpha in Section 2 are as follows:
Wherein, fiFor the corresponding instruction vector of i-th of sample data, n instruction vector constitutes oriental matrix F.
Using following alternative manner solution formula (14), final optimal adjacent map S is obtained, specifically:
(1) the initial adjacent map S and its corresponding Laplacian Matrix L obtained using step 1S, as follows just Beginningization oriental matrix F:
(2) fixed wvAnd F, adjacent map S is updated as follows:
Wherein, diFor by dijThe n-dimensional vector of composition, j=1 ..., n.
(3) fixed S updates weight parameter w by formula (13)v, and update instruction matrix F as follows:
It repeats step (2) (3), until the adjacent functional value twice of objective function (formula 14) constantly to successively decrease in solution procedure Difference less than 0.0001, stop calculate, the S obtained at this time is final optimal adjacent map.
3, final cluster result is calculated
The optimal adjacent map that step 2 obtains is nonnegative matrix, corresponding Laplacian Matrix LS0 characteristic value tuple Equal to the number of connected component in S.Using being documented in document " Tarjan.Depth-first search and linear Graph algorithms [C] .Symposium on Switching&Automata Theory.IEEE, in 2008. " Tarjan's algorithm calculates the connected component in optimal adjacent map S, and connected component is the maximal connected subgraph in adjacent map S, will Adjacent map is divided into different connected subgraphs, and the sample in each connected subgraph has identical label, marks between different connected subgraphs Label are different, i.e., are divided into all sample datas in different clustering clusters, thus obtain cluster result.

Claims (1)

1. a kind of multi-angle of view clustering method based on adaptive neighbor point, it is characterised in that steps are as follows:
Step 1: for sample to be clustered, the eigenmatrix of its different perspectives being calculated using visual signature operator, remembersFor the eigenmatrix at v-th of visual angle, v=1 ..., V, V is total number viewpoints, and n is sample data Number,For feature vector of i-th of sample data under v-th of visual angle, the visual signature operator include SIFT, HOG, LBP,ColorMatrix;
Then, the sample data under different perspectives is pre-processed, obtains pretreated sample data, it may be assumed that
Wherein,It indicatesThe mean value of middle all elements, σ () indicate standard deviation;
The weight for initializing each visual angle isIt is as follows to construct the function model with order constraint:
Wherein, S ∈ Rn×nIndicate similarity matrix, i.e. adjacent map between sample data, sijThe i-th row j column in representing matrix S Element, siThe i-th row vector in representing matrix S, Section 2For penalty term, α > 0, LsFor the corresponding drawing of similarity matrix S This matrix of pula, c indicate the number of clustering cluster, and rank of matrix is sought in rank () expression;
Above-mentioned function model is solved using method of Lagrange multipliers, obtains similarity matrix S, i.e., initial adjacent map;
Step 2: multi-angle of view clustering function model of the building based on self study weight is as follows:
Wherein, the calculation formula of parameter alpha are as follows:
Wherein, fiFor the corresponding instruction vector of i-th of sample data, n instruction vector constitutes oriental matrix F, self study weight wv Calculation formula are as follows:
Function model (3) are solved using following alternative manner, obtain final optimal adjacent map S, specifically:
Step a: the initial adjacent map S and its corresponding Laplacian Matrix L obtained using step 1S, as follows initially Change oriental matrix F:
Step b: fixed wvAnd F, adjacent map S is updated as follows:
Wherein, diFor by dijThe n-dimensional vector of composition, j=1 ..., n;
Step c: fixed S updates weight parameter w by formula (6)v, and update instruction matrix F as follows:
Step d: repeating step b-c, until the difference for the functional value that twice adjacent calculation obtains less than 0.0001, stops calculating, this When obtained S be final optimal adjacent map;
Step 3: using being documented in document " Tarjan.Depth-first search and linear graph Algorithms [C] .Symposium on Switching&Automata Theory.IEEE, the Tarjan's in 2008. " Algorithm calculates the connected component in the optimal adjacent map S that step 2 obtains, as final cluster result.
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