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基于用戶興趣和領(lǐng)域最近鄰的混合推薦算法研究

發(fā)布時間:2018-03-23 09:27

  本文選題:協(xié)同過濾 切入點:用戶興趣 出處:《安徽理工大學(xué)》2017年碩士論文 論文類型:學(xué)位論文


【摘要】:面對大數(shù)據(jù)的時代,怎么從雜亂無章的信息海洋里準(zhǔn)確的推薦給用戶感興趣的信息,這將是推薦算法研究的主要任務(wù)。最為經(jīng)典的兩個推薦算法是基于內(nèi)容過濾和協(xié)同過濾推薦算法,但再經(jīng)典的推薦算法也有自己的缺點。數(shù)據(jù)稀疏性和冷啟動是協(xié)同過濾推薦算法的主要問題。基于內(nèi)容過濾的推薦算法有一個比較嚴(yán)重的問題,那就是新用戶問題,因為該算法并未考慮用戶的興趣改變對推薦效果的影響。當(dāng)系統(tǒng)中新增一個用戶時,新增用戶的歷史瀏覽記錄是不存在的,它將無法對新增用戶做出正確的推薦。針對這些,本文提出一種結(jié)合了用戶興趣和領(lǐng)域最近鄰的的混合推薦算法(UIDNN),用于個性化服務(wù)推薦。首先,考慮用戶的興趣偏好不是永遠(yuǎn)不變的。用戶的興趣偏好隨著時間的變化跟人類對于基本事物的遺忘規(guī)律很類似。引入非線性逐步遺忘函數(shù)求取用戶對商品項目的興趣度。然后根據(jù)用戶-商品屬性標(biāo)簽集合形成用戶-興趣度集合,對用戶-商品項目評分集合中未評價商品項目采用平均值法進(jìn)行填充、已評價商品項目進(jìn)行互補(bǔ)形成用戶-興趣度矩陣,降低了數(shù)據(jù)的稀疏性。其次,引入"屬性領(lǐng)域最近鄰"方法查找目標(biāo)用戶的最近鄰,在查找最近鄰居時,根據(jù)用戶-興趣度集合去降低算法的在線計算量。這種做法主要是通過判斷目標(biāo)用戶的鄰居有沒有這個推薦能力,從而不去考慮那些對目標(biāo)用戶無推薦能力的用戶。預(yù)測未評價商品評分,采用用戶-興趣度集合的余弦相似度計算用戶的相似度;最后把與目標(biāo)用戶相似度大小在前N位的項目推薦給目標(biāo)用戶;谶@些對目標(biāo)用戶進(jìn)行推薦。通過實驗,本文提出的基于用戶興趣和領(lǐng)域最近鄰的混合推薦算法(UIDNN)跟相似度計算方法為皮爾遜相似度(Pearson)、余弦相似度(cos)兩種傳統(tǒng)的基于用戶的協(xié)同過濾推薦算法進(jìn)行比較平均絕對誤差(MAE),由實驗結(jié)果圖可以看出,本文提出的基于用戶興趣和領(lǐng)域最近鄰的混合推薦算法(UIDNN)有較小的MAE,說明本文提出的UIDNN算法有較高的推薦質(zhì)量。
[Abstract]:In the face of big data's time, how to accurately recommend information of interest to users from a messy ocean of information, This will be the main task in the research of recommendation algorithms. The two most classical recommendation algorithms are based on content filtering and collaborative filtering recommendation algorithms. However, the classical recommendation algorithm also has its own shortcomings. Data sparsity and cold start are the main problems of collaborative filtering recommendation algorithm. There is a serious problem in the content filtering recommendation algorithm, that is, the problem of new users. Because the algorithm does not take into account the influence of the user's interest change on the recommendation effect. When a new user is added to the system, the historical browsing record of the new user does not exist, and it will not be able to make the correct recommendation to the new user. In this paper, we propose a hybrid recommendation algorithm, which combines the interests of users and the nearest neighbor of the domain, for personalized service recommendation. The change of user's interest preference over time is very similar to the law of human's forgetting of basic things. The nonlinear stepwise forgetting function is introduced to find the user's item of merchandise. Interest. Then form a user-interest set based on the user-commodity attribute label set, The average value method is used to fill the unevaluated items in the user-commodity item score set. The evaluated commodity items complement each other to form the user-interest matrix, which reduces the sparsity of the data. The nearest neighbor of the property domain method is introduced to find the nearest neighbor of the target user. Based on the user-interest set to reduce the online computation of the algorithm. This approach is mainly by judging whether the neighbor of the target user has the ability to recommend. Therefore, the users who have no recommendation ability to the target users are not considered. The users' similarity is calculated by using the cosine similarity of the user-interest set. Finally, we recommend the items with the first N bit similarity to the target users. Based on these, we recommend the target users. This paper proposes a hybrid recommendation algorithm based on user interest and domain nearest neighbor (UIDNN) and its similarity calculation methods are Pearsonian (cosine similarity) and Pearsonian (Pearsonian), two traditional user-based collaborative filtering and recommendation algorithms are compared. The mean absolute error can be seen from the diagram of the experimental results. The proposed hybrid recommendation algorithm based on user interest and domain nearest neighbor has a small mae, which shows that the proposed UIDNN algorithm has high recommendation quality.
【學(xué)位授予單位】:安徽理工大學(xué)
【學(xué)位級別】:碩士
【學(xué)位授予年份】:2017
【分類號】:TP391.3

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