班級規模及環境--熱線:4008699035 手機:15921673576( 微信同號) |
每個班級的人數限3到5人,互動授課, 保障效果,小班授課。 |
上間和地點 |
上課地點:【上海】:同濟大學(滬西)/新城金郡商務樓(11號線白銀路站) 【深圳分部】:電影大廈(地鐵一號線大劇院站)/深圳大學成教院 【北京分部】:北京中山學院/福鑫大樓 【南京分部】:金港大廈(和燕路) 【武漢分部】:佳源大廈(高新二路) 【成都分部】:領館區1號(中和大道) 【沈陽分部】:沈陽理工大學/六宅臻品 【鄭州分部】:鄭州大學/錦華大廈 【石家莊分部】:河北科技大學/瑞景大廈 【廣州分部】:廣糧大廈 【西安分部】:協同大廈 最近開間(周末班/連續班/晚班):2018年3月18日 |
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質量保障 |
1、培訓過程中,如有部分內容理解不透或消化不好,可免費在以后培訓班中重聽; 2、培訓結束后,授課老師留給學員聯系方式,保障培訓效果,免費提供課后技術支持。 3、培訓合格學員可享受免費推薦就業機會。☆合格學員免費頒發相關工程師等資格證書,提升職業資質。專注高端技術培訓15年,端海學員的能力得到大家的認同,受到用人單位的廣泛贊譽,端海的證書受到廣泛認可。 |
課程大綱 |
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- Overview
System and Component Cohesion
System/component Dependencies
Software Architecture
Technical Architecture
Enterprise Architecture
SOA and Micro services architecture
Relationships between above concepts
Logic redudancy vs dependency
Data reduancy vs dependency
Software Architecture
Fundamentals
clarification of terms: architecture, design, modeling
orthogonality
conways Law
Common Architectures
modular decomposition
hierarchical architecture
centralised (Mediator Pattern)
event-based architecture
interrupt-based
OSI
client/server
layer model
Principles of OO Design
DRY, SRP
encapsulation
program against an interface
Liskovs principle
Law of Demeter
Design Patterns
what are Design Patterns
Creational Patterns
Structural Patterns
Behavioural Patterns
Model-Controller-View (MCV)
Design Tools
Domain specific language
Lexical Analysis
CRC cards
scenarios
Use Case descriptions
UML Graphical Representations
Class Diagram
Sequence Diagram
aggregation diagram
UML tools
Non-UML Graphical Representations
ER-modeling
State Machine
data flow
architectural model
Design and Maintenance
Lehmanns Laws
Architectural Antipatterns
Refactoring Strategies
SOA and Integration Patterns
Integration technologies and methods
Synchronous/Asynchronous
More details direct communication patterns
Direct and brokered communication
Message Queuing
ESB
Deployment Patterns
Code Deployment
Immutable deployment
Availability, Scaleability, High Performance, Fault tolerance patterns
Data and messages replication and clustering (CAP theorem)
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