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小程序短信验证码登录的实现与优化 阅读全文
posted @ 2018-07-07 11:21
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A Practical Introduction to Blockchain with Python // Adil Moujahid // Data Analytics and more http://adilmoujahid.com/posts/2018/03/intro-blockchain- 阅读全文
posted @ 2018-07-06 15:05
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import numpy as np import cv2 from PIL import Image #lenna.jpg # Create a black image #img=np.zeros((512,512,3), np.uint8) #Python-opencv划线/画圆/椭圆/添加文字 - CSDN博客 https://blog.csdn.net/gan_playe... 阅读全文
posted @ 2018-07-06 13:56
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var filegUP = require('../../utils/getUserPassword.js'); var filemd5 = require('../../utils/md5.min.js'); var fileUtil = require('../../utils/util.js'); var chkStrLength = fileUtil.chkStrLength; ... 阅读全文
posted @ 2018-07-05 22:07
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校验本地缓存 user_center 数据读取本地存储 user_login 阅读全文
posted @ 2018-07-05 19:32
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AMQP 0-9-1 Model Explained — RabbitMQ http://next.rabbitmq.com/tutorials/amqp-concepts.html AMQP 0-9-1 Model Explained About This Guide This guide pro 阅读全文
posted @ 2018-07-05 17:46
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A nonrecursive list compacting algorithm Each Erlang process has its own stack and heap which are allocated in the same memory block and grow towards 阅读全文
posted @ 2018-07-05 17:29
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Erlang Garbage Collector | Erlang Solution blog https://www.erlang-solutions.com/blog/erlang-garbage-collector.html 阅读全文
posted @ 2018-07-05 17:27
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exif-js/exif-js: JavaScript library for reading EXIF image metadata https://github.com/exif-js/exif-js exif-js - npm https://www.npmjs.com/package/exi 阅读全文
posted @ 2018-07-05 16:33
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Exif - Wikipedia https://en.wikipedia.org/wiki/Exif 阅读全文
posted @ 2018-07-05 16:30
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拥抱前沿技术，即刻投入生产，做有竞争力的产品 阅读全文
posted @ 2018-07-05 11:16
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A toolbox to build your own build server LambdaCD - Build Pipelines as Code https://www.lambda.cd/ Abandon your build servers, build your own! With La 阅读全文
posted @ 2018-07-05 10:59
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Scaling with Microservices and Vertical Decomposition – dev.otto.de https://dev.otto.de/2014/07/29/scaling-with-microservices-and-vertical-decompositi 阅读全文
posted @ 2018-07-05 10:46
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Micro Frontends - extending the microservice idea to frontend development https://micro-frontends.org/ 阅读全文
posted @ 2018-07-05 10:45
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Microservice Architecture pattern http://microservices.io/patterns/microservices.html Context You are developing a server-side enterprise application. 阅读全文
posted @ 2018-07-05 09:47
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http://microservices.io/patterns/apigateway.html Pattern: API Gateway / Backend for Front-End Context Let’s imagine you are building an online store t 阅读全文
posted @ 2018-07-05 09:29
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posted @ 2018-07-05 07:47
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The De Moivre-Laplace Theorem 隶莫佛-拉普拉斯定理给出了二项分布的近似计算公式。 隶莫佛-拉普拉斯定理的推广：列维-林德伯格定理 隶莫佛-拉普拉斯定理给出了二项分布的近似计算公式。 隶莫佛-拉普拉斯定理的推广：列维-林德伯格定理 阅读全文
posted @ 2018-07-04 22:47
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lint (software) - Wikipedia https://en.wikipedia.org/wiki/Lint_(software) A linter or lint refers to tools that analyze source code to flag programmin 阅读全文
posted @ 2018-07-04 16:58
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posted @ 2018-07-04 16:56
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posted @ 2018-07-04 14:39
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posted @ 2018-07-04 14:25
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posted @ 2018-07-04 14:07
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Messaging Patterns for Event-Driven Microservices https://content.pivotal.io/blog/messaging-patterns-for-event-driven-microservices 3) Data Events Exc 阅读全文
posted @ 2018-07-04 11:07
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posted @ 2018-07-04 10:01
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Understanding When to use RabbitMQ or Apache Kafka https://content.pivotal.io/rabbitmq/understanding-when-to-use-rabbitmq-or-apache-kafka Performance 阅读全文
posted @ 2018-07-04 09:38
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posted @ 2018-07-04 09:35
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[rabbitmq-discuss] Exactly Once Delivery http://lists.rabbitmq.com/pipermail/rabbitmq-discuss/2010-August/008272.html [rabbitmq-discuss] Exactly Once 阅读全文
posted @ 2018-07-04 09:07
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posted @ 2018-07-03 17:47
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posted @ 2018-07-03 16:46
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posted @ 2018-07-03 16:35
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Continuous integration is not always the right answer. Here's why. https://techbeacon.com/continuous-integration-answer-life-universe-everything 阅读全文
posted @ 2018-07-03 16:30
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posted @ 2018-07-03 13:09
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posted @ 2018-07-03 11:55
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posted @ 2018-07-02 23:46
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posted @ 2018-07-02 23:31
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at least once at most once exactly once 阅读全文
posted @ 2018-07-02 21:41
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posted @ 2018-07-02 21:09
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https://zh.wikipedia.org/zh-hans/李亞普諾夫函數 李雅普诺夫函数（Lyapunov function）是用来证明一动力系统或自治微分方程稳定性的函数。其名称来自俄罗斯数学家亚历山大·李亚普诺夫（Александр Михайлович Ляпунов）。李亚普诺夫函数 阅读全文
posted @ 2018-07-02 14:25
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posted @ 2018-07-01 18:07
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