<samp id="e4iaa"><tbody id="e4iaa"></tbody></samp>
<ul id="e4iaa"></ul>
<blockquote id="e4iaa"><tfoot id="e4iaa"></tfoot></blockquote>
    • <samp id="e4iaa"><tbody id="e4iaa"></tbody></samp>
      <ul id="e4iaa"></ul>
      <samp id="e4iaa"><tbody id="e4iaa"></tbody></samp><ul id="e4iaa"></ul>
      <ul id="e4iaa"></ul>
      <th id="e4iaa"><menu id="e4iaa"></menu></th>

      代寫DTS101TC Introduction to Neural Networks Coursework

      時間:2024-03-01  來源:  作者: 我要糾錯


      Due: Sunday Apr.21th, 2024 @ 17:00

      Weight: 100%

      Overview

      This coursework is the sole assessment for DTS101TC and aims to evaluate your compre-hension of the module. It consists of three sections: 'Short Answer Question', 'Image Classification Programming', and 'Real-world Application Question'. Each question must be answered as per the instructions provided in the assignment paper. The programming task necessitates the use of Python with PyTorch within a Jupyter Notebook environment, with all output cells saved alongside the code.

      Learning Outcomes

      A.   Develop an understanding of neural networks  –  their architectures, applications  and limitations.

      B.   Demonstrate the ability to implement neural networks with a programming language

      C.   Demonstrate the  ability to provide critical analysis on real-world problems and design suitable solutions based on neural networks.

      Policy

      Please save your assignment in a PDF document, and package your code as a ZIP file. If there are any errors in the program, include debugging information. Submit both the answer sheet and the ZIP code file via Learning Mall Core to the appropriate drop box. Electronic submission is the only method accepted; no hard copies will be accepted.

      You must download your file and check that it is viewable after submission. Documents may become  corrupted  during  the  uploading  process  (e.g.  due  to  slow  internet  connections). However, students themselves are responsible for submitting a functional and correct file for assessments.

      Avoid Plagiarism

      .     Do NOT submit work from others.

      .     Do NOT share code/work with others.

      .     Do NOT copy and paste directly from sources without proper attribution.

      .     Do NOT use paid services to complete assignments for you.

      Q1. Short Answer Questions [40 marks]

      The questions test general knowledge and understanding of central concepts in the course. The answers should be short. Any calculations need to be presented.

      1.  (a.)  Explain the concept of linear separability. [2 marks]

      (b.)  Consider the following data points from two categories: [3 marks]

      X1  : (1, 1)    (2, 2)    (2, 0);

      X2  : (0, 0)    (1, 0)    (0, 1).

      Are they linearly separable? Make a sketch and explain your answer.

      2.  Derive the gradient descent update rule for a target function represented as

      od  = w0 + w1 x1 + ... + wnxn

      Define the squared error function first, considering a provided set of training examples D, where each training example d ∈ D is associated with the target output td. [5 marks]

      3.  (a.)  Draw a carefully labeled diagram of a 3-layer perceptron with 2 input nodes, 3 hidden nodes, 1 output node and bias nodes. [5 marks]

      (b.)  Assuming that the activation functions are simple threshold, f(y) = sign(y), write down the input- output functional form of the overall network in terms of the input-to-hidden weights, wab , and the hidden-to-output weights, ˜(w)bc. [5 marks]

      (c.)  How many distinct weights need to be trained in this network? [2 marks]

      (d.)  Show that it is not possible to train this network with backpropagation. Explain what modification is necessary to allow backpropagation to work. [3 marks]

      (e.)  After you modified the activation function, using the chain rule, calculate expressions for the fol- lowing derivatives

      (i.) ∂J/∂y / (ii.) ∂J/∂˜(w)bc

      where J is the squared error, and t is the target. [5 marks]

      4.  (a.)  Sketch a simple recurrent network, with input x, output y, and recurrent state h. Give the update equations for a simple RNN unit in terms of x, y, and h. Assume it usestanh activation. [5 marks]

      (b.)  Name one example that can be more naturally modeled with RNNs than with feedforward neural networks?  For a dataset X := (xt ,yt )1(k), show how information is propagated by drawing a feed-

      forward neural network that corresponds to the RNN from the figure you sketch for k = 3.  Recall that a feedforward neural network does not contain nodes with a persistent state. [5 marks]

      Q2. Image Classification Programming [40 marks]

      For this  question,  you  will  build your  own image  dataset  and  implement a neural network  by Pytorch.   The question is split in a number of steps.  Every  step  gives you some marks.  Answer the  questions for  each step and include the screenshot of code  outputs  in your answer sheet.

      - Language and Platform Python  (version  3.5  or  above)  with  Pytorch  (newest  version). You  may  use any libraries available on Python platform, such as numpy, scipy, matplotlib, etc.  You need to run the code in the jupyter notebook.

      - Code Submission All of your dataset,  code  (Python files and ipynb files) should be  a package in a single ZIP file,  with  a PDF of your IPython  notebook with  output cells. INCLUDE your dataset in the zip file.

      1. Dataset Build [10 marks]

      Create an image dataset for classification with 120 images ( ‘.jpg’  format), featuring at least two cate- gories. Resize or crop the images to a uniform size of 128 × 128 pixels.  briefly describe the dataset you constructed.

      2. Data Loading [10 marks]

      Load your dataset, randomly split the set into training set (80 images), validation set (20 images) and test set (20 images).

      For the training set, use python commands to display the number of data entries, the number of classes, the number of data entries for each classes, the shape of the image size.  Randomly plot 10 images in the training set with their corresponding labels.

      3. Convolutional Network Model Build [5 marks]

      //  pytorch .network

      class  Network(nn.Module):

      def  __init__ (self,  num_classes=?):

      super(Network,  self).__init__ ()

      self.conv1  =  nn.Conv2d(in_channels=3,  out_channels=5,  kernel_size=3,  padding=1) self.pool  =  nn.MaxPool2d(2,  2)

      self.conv2  =  nn.Conv2d(in_channels=5,  out_channels=10,  kernel_size=3,  padding=1) self.fc1  =  nn.Linear(10  *  5  *  5,  100)

      self.fc2  =  nn.Linear(100,  num_classes)

      def  forward(self,  x):

      x  =  self.pool(F.relu(self.conv1(x)))

      x  =  self.pool(F.relu(self.conv2(x)))

      x  =  x.view(-1,  10  *  5  *  5)

      x  =  self.fc1(x)

      x  =  self.fc2(x)

      return  x

      Implement Network, and complete the form below according to the provided Network. Utilize the symbol ‘-’ to represent sections that do not require completion. What is the difference between this model and AlexNet?

      Layer

      # Filters

      Kernel Size

      Stride

      Padding

      Size of

      Feature Map

      Activation Function

      Input

      Conv1


      ReLU

      MaxPool

      Conv2


      ReLU

      FC1


      -

      -

      -


      ReLU

      FC2


      -

      -

      -

      4. Training [10 marks]

      Train the above Network at least 50 epochs. Explain what the lost function is, which optimizer do you use, and other training parameters, e.g., learning rate, epoch number etc.  Plot the training history, e.g., produce two graphs (one for training and validation losses, one for training and validation accuracy) that each contains 2 curves. Have the model converged?

      5. Test [5 marks]

      Test the trained model on the test set.  Show the accuracy and confusion matrix using python commands.

      Q3. Real-world Application Questions [20 marks]

      Give ONE specific  real-world problem  that  can  be  solved  by  neural networks.   Answer  the  questions  below (answer to  each  question should not  exceed 200 words) .

      1.  Detail the issues raised by this real-world problem, and explain how neural networks maybe used to address these issues. [5 marks]

      2.  Choose an established neural network to tackle the problem.  Specify the chosen network and indicate the paper in which this model was published. Why you choose it? Explain. [5 marks]

      3.  How to collect your training data?  Do you need labeled data to train the network?  If your answer is yes, 請加QQ:99515681  郵箱:99515681@qq.com   WX:codehelp 

      標簽:

      掃一掃在手機打開當前頁
    • 上一篇:代做代寫COMPSCI 4091 Advanced Networked Systems
    • 下一篇:CSCI 2033代做、代寫Python, C++/Java編程
    • 無相關信息
      昆明生活資訊

      昆明圖文信息
      蝴蝶泉(4A)-大理旅游
      蝴蝶泉(4A)-大理旅游
      油炸竹蟲
      油炸竹蟲
      酸筍煮魚(雞)
      酸筍煮魚(雞)
      竹筒飯
      竹筒飯
      香茅草烤魚
      香茅草烤魚
      檸檬烤魚
      檸檬烤魚
      昆明西山國家級風景名勝區
      昆明西山國家級風景名勝區
      昆明旅游索道攻略
      昆明旅游索道攻略
    • 幣安官網下載 福建中專招生網 NBA直播 WPS下載

      關于我們 | 打賞支持 | 廣告服務 | 聯系我們 | 網站地圖 | 免責聲明 | 幫助中心 | 友情鏈接 |

      Copyright © 2025 kmw.cc Inc. All Rights Reserved. 昆明網 版權所有
      ICP備06013414號-3 公安備 42010502001045

      主站蜘蛛池模板: 亚洲桃色AV无码| 免费无码又爽又刺激网站| HEYZO无码中文字幕人妻 | 国精品无码一区二区三区左线| 久久久久久AV无码免费网站 | 亚洲精品无码成人片在线观看| 无码国产69精品久久久久孕妇| 日韩综合无码一区二区| 无码精品人妻一区二区三区中 | 久久国产精品无码网站| 69天堂人成无码麻豆免费视频| 国产又爽又黄无码无遮挡在线观看 | 无码熟妇人妻av| 亚洲AV日韩AV高潮无码专区| 在线精品免费视频无码的| 无码少妇一区二区性色AV| 精品人妻少妇嫩草AV无码专区| 亚洲av日韩aⅴ无码色老头| 亚洲乱码无码永久不卡在线| 无码 免费 国产在线观看91 | 亚洲精品无码久久久久AV麻豆| av区无码字幕中文色| 国产成人AV一区二区三区无码| 国产办公室秘书无码精品99| 日韩人妻无码免费视频一区二区三区| 亚洲AV无码一区东京热久久| 熟妇人妻中文a∨无码| 国产成人无码区免费A∨视频网站| 综合无码一区二区三区四区五区 | 中文字幕无码日韩欧毛| 人妻无码αv中文字幕久久 | 无码一区二区三区在线观看| 日韩美无码五月天| 一本之道高清无码视频| 国产成人亚洲精品无码AV大片| 成人h动漫精品一区二区无码| 精品乱码一区内射人妻无码| 国产精品无码久久av不卡| 无码任你躁久久久久久久| 精品无码国产自产拍在线观看蜜 | 91嫩草国产在线无码观看|