scholarly journals SVDNVLDA: predicting lncRNA-disease associations by Singular Value Decomposition and node2vec

2021 ◽  
Vol 22 (1) ◽  
Author(s):  
Jianwei Li ◽  
Jianing Li ◽  
Mengfan Kong ◽  
Duanyang Wang ◽  
Kun Fu ◽  
...  

Abstract Background Numerous studies on discovering the roles of long non-coding RNAs (lncRNAs) in the occurrence, development and prognosis progresses of various human diseases have drawn substantial attentions. Since only a tiny portion of lncRNA-disease associations have been properly annotated, an increasing number of computational methods have been proposed for predicting potential lncRNA-disease associations. However, traditional predicting models lack the ability to precisely extract features of biomolecules, it is urgent to find a model which can identify potential lncRNA-disease associations with both efficiency and accuracy. Results In this study, we proposed a novel model, SVDNVLDA, which gained the linear and non-linear features of lncRNAs and diseases with Singular Value Decomposition (SVD) and node2vec methods respectively. The integrated features were constructed from connecting the linear and non-linear features of each entity, which could effectively enhance the semantics contained in ultimate representations. And an XGBoost classifier was employed for identifying potential lncRNA-disease associations eventually. Conclusions We propose a novel model to predict lncRNA-disease associations. This model is expected to identify potential relationships between lncRNAs and diseases and further explore the disease mechanisms at the lncRNA molecular level.

2018 ◽  
Vol 4 (1) ◽  
pp. 375-378 ◽  
Author(s):  
Thomas Schanze

AbstractAutoregressive models (AR) are fundamental for analysis, representation, and prediction of signals. AR modelling uses the premise that past signal values influence current ones. This influence is causal and is modelled as a linear superposition, because a weighted addition of past values is used. The calculation of the required linear superposition parameters or weights can be done by the classical Yule-Walker approach or by least squares procedures. Here we show how to use singular value decomposition (SVD) for generalized linear autoregression (GLAR), i.e. using SVD to compute the weights of a linear combination of functions of given signal values and to check or optimize the GLAR model. The GLAR approach opens the possibility to take directly into account non-linear influences from past to current signal values. T he potential of this approach for analysis and representation is presented and demonstrated for simulated signals, i.e. pure and noisy sequences of non-linear recursions, and biomedical signals.


2016 ◽  
Vol 22 (87) ◽  
pp. 50
Author(s):  
رباب عبد الرضا صالح

المستخلص تعد طريقة المركبات الرئيسة والمربعات الصغرى الجزئية من الطرائق المهمة في تحليل الانحدار حيث ان الاثنان تستعملان لتحويل مجموعه من المتغيرات ذات الارتباط العالي الى مجموعة من المتغيرات المستقلة  الجديدة تعرف بالمركبات وتكون هذه المركبات خطية  متعامدة مستقلة بعضها عن البعض الاخر باستعمال تحويلات خطية ويستعمل الاثنان ايضا في تخفيض الابعاد . تم في هذا البحث استعمال طريقة المربعات الصغرى الجزئية باستعمال خوارزمية التكرار غير الخطي للمربعات الصغرى الجزئية Non-linear Iterative partial least squares NIPALS(PLS1)  وطريقة انحدار المركبات الرئيسية بخوارزمية تجزئة القيم المفردة  ((SVD) Singular value decomposition ). اذ تم اجراء  المقارنة للطريقتين المذكورتين آنفا من خلال تجارب المحاكاة  عندما يتوزع الخطأ توزيعا طبيعيا لحجوم عينات وابعاد متغيرات مختلفة ،  واتضح من خلال المقارنة  ان طريقة المربعات الصغرى الجزئية افضل من طريقة المركبات الرئيسية في حالة كون عدد المشاهدات اكبر من عدد المتغيرات وكذلك في حالة كون عدد المتغيرات اكبر من عدد المشاهدات.   .


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