亚马逊AWSAI Services Overview## Amazon AI 构建于深度学习之上的智能服务 Amazon Rekognition Amazon Machine Learning Amazon Polly Amazon EMR Amazon Lex Spark & Spark ML AI Services AI Platforms Apache MXNet TensorFlow Caffe Torch ## 应用案例: Capital One “As a heavy user of AWS, Amazon Lex’s seamless integration with other AWS services like AWS Lambda and AWS DynamoDB is really appealing.” CapitalOne $ ^{®} $ “A highly scalable0 码力 | 56 页 | 4.97 MB | 2 年前3
Machine Learning# Machine Learning Lecture 10: Neural Networks and Deep Learning Feng Li fli@sdu.edu.cn https://funglee.github.io School of Computer Science and Technology Shandong University Fall 2018 ## Deep Feedforward $ is usually a highly non-linear function • Feedforward networks are of extreme importance to machine learning practitioners - The conventional neural networks (CNN) used for object recognition from0 码力 | 19 页 | 944.40 KB | 2 年前3
Apache RocketMQ on Amazon Web Services# Apache RocketMQ on Amazon Web Services 部署手册 顾明 版本:v1.0.0 最后更新时间: 2021 年 01 月 # 亚马逊云科技 Copyright (c) 2021 by Amazon.com, Inc. or its affiliates. ## 目录 背景介绍.....3 架构.....3 部署说明.....5 快速部署 。针对 AMAZON WEB SERVICES 客户需要在 AMAZON WEB SERVICES 上使用 RocketMQ 的需求,我们开发了一键部署的方案,帮助客户快速的在自己的账号部署一个基于 EC2 的高可用的 RocketMQ 集群。 ## 架构 AMAZON CloudFormation 提供了一种创建和管理相关 AMAZON WEB SERVICES 资源的简便方法,并通过有序且 案部署到已有 VPC 中,将跳过 (不创建) 带有星号 (*) 的组件,并提示 您目前现有的配置。 按照默认 RocketMQ 的部署参数部署完成后,该方案会在用户的 AMAZON WEB SERVICES account 下部署如下的一个架构,包含两个 Nameserver 互为备份,三个 Broker Instance 每个 Broker Instance 上面启动三个 Broker 实例,每个0 码力 | 18 页 | 1.55 MB | 2 年前3
The Weblate Manual 2.19• Managing translations • Reviewing source strings • Promoting the translation • Translation progress reporting • Administrators guide • Quick setup guide • Installation Access control • Translation projects • Language definitions • Continuous translation • Translation process • Checks and fixups • Machine translation • Addons • Component Lists • Optional Weblate modules • Translation workflows • Translation access • Translation states • Direct translation • Peer review • Dedicated reviewers • Enabling reviews0 码力 | 359 页 | 1.44 MB | 2 年前3
Machine Learning Pytorch Tutorial## Machine Learning Pytorch Tutorial TA:曾元(Yuan Tseng) 2022.02.18 ## Outline Background: Prerequisites & What is Pytorch? • Training & Testing Neural Networks in Pytorch • Dataset & Dataloader [Image](/uploads/documents/7/6/e/1/76e1a67e96719ae74c41b110fe07bfe6/p3_2.jpg) ## What is PyTorch? - An machine learning framework in Python. • Two main features: ○ N-dimensional Tensor computation (like NumPy) & speech) ESPnet (speech recognition, translation, synthesis, ...) ☐ Most implementations of recent deep learning papers ○ ... ## References • Machine Learning 2021 Spring Pytorch Tutorial • Official0 码力 | 48 页 | 584.86 KB | 2 年前3
Debugging the BPF Virtual Machine## Debugging the BPF Virtual Machine eBPF Summit ## Why? ● Debugging is useful to understand how things work ● Sometimes, eBPF programs can’t even load - I couldn’t find good resources on this, so so, here I am ● I break lots of eBPF programs - The BPF Virtual machine is not easy to understand ## The approach ## The BPF subsystem lives in the kernel  2022 ## Applications distribuées • Motivation : répartir l’exécution sur plusieurs machines – Principe : Les Les composants/services communiquent par le réseau - Problèmes : Hétérogénéité systèmes, langages, ... – Solution : Protocole générique, abstraction différences - Exemples : RPC, RMI (java), CORBA, DCOM pour une application aux services offerts aux humains • Service web = webapp pour une autre application : – Webapps : pour humains, via un navigateur (HTTP + HTML) – Services web : aux autres applications0 码力 | 6 页 | 47.90 KB | 2 年前3
Lecture Notes on Support Vector Machine# Lecture Notes on Support Vector Machine Feng Li fli@sdu.edu.cn Shandong University, China ## 1 Hyperplane and Margin In a n-dimensional space, a hyper plane is defined by $$ \omega^{T}x+b=0 $$ 7b9d33d07aa393893fb3862bcd67/p2_1.jpg) Figure 1: Margin and hyperplane. ## 2 Support Vector Machine ### 2.1 Formulation The hyperplane actually serves as a decision boundary to differentiating positive we can construct a infinite number of hyperplanes, but which one is the best? Supported Vector Machine (SVM) answers the above question by maximizing $ \gamma $ (see Eq. (6)) as follows $$ \begin0 码力 | 18 页 | 509.37 KB | 2 年前3
Lecture 6: Support Vector Machine## Lecture 6: Support Vector Machine Feng Li Shandong University fli@sdu.edu.cn December 28, 2021 ## Outline  1 SVM: moving it parallelly along $ \omega $ (b < 0 means in opposite direction) ## Support Vector Machine • A hyperplane based linear classifier defined by $ \omega $ and b • Prediction rule: $ y = [Image](/uploads/documents/4/1/3/0/41305aec36322a1beae76d1d88486b9a/p14_2.jpg) ## Support Vector Machine (Primal Form) • Maximizing $ 1/\|\omega\| $ is equivalent to minimizing $ \|\omega\|^{2}=\omega^{T}\omega0 码力 | 82 页 | 773.97 KB | 2 年前3
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