文件名称:20050309222620689118-4449
- 所属分类:
- JSP源码/Java
- 资源属性:
- 上传时间:
- 2012-11-26
- 文件大小:
- 246kb
- 下载次数:
- 0次
- 提 供 者:
- gf***
- 相关连接:
- 无
- 下载说明:
- 别用迅雷下载,失败请重下,重下不扣分!
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--sunfruit 用JAVA编写的绘图程序,使用JAVA 2D API 提供源代码下载 JDK版本 1.4.x 功能简介: 支持存储,格式为XML,并支持颜色信息的存取,有导出为图片功能 支持多个组件选择:CTRL选择(或取消)和拉框选择或是复合选择(或取消) 支持多个组件拖动:选择多个组件可以同时拖动 支持全选功能和复制功能和删除功能,并提供快捷方式 单个组件支持右键菜单,其中包括设置组件名称功能 在担任dramflow.xml中设置相关属性 连线规则: 直线的起点和终点在两个不同的组件上时才可以连接 选中的直线也是可以删除的@ 扩展功能: 添加中。。。。 提供更强的扩展功能,可以在一个组件单元上配置更详细的信息 提供\"Undo\",\"Redo\"功能 在配置环节中的日期选择组件使用了sunking的开源组件,在此表示感谢
--- sunfruit with JAVA drawings prepared by the procedures, use Java 2D API provides the source code download version 1.4.x JDK functional descr iption : Memory, XML format, and supports color information access, derived pictures of a number of functional components to support options : CTRL choice (or canceled) and Rafah composite fr a me or choose option (or cancel) to support a number of components Drag : select multiple components can drag the whole electoral support function and reproduction function and delete functions, and to provide expeditious means of individual components to support right-menu, These include functional components of the name as dramflow.xml set relevant attributes connectivity rules : Linear starting and ending at two different components can be connected only on t
--- sunfruit with JAVA drawings prepared by the procedures, use Java 2D API provides the source code download version 1.4.x JDK functional descr iption : Memory, XML format, and supports color information access, derived pictures of a number of functional components to support options : CTRL choice (or canceled) and Rafah composite fr a me or choose option (or cancel) to support a number of components Drag : select multiple components can drag the whole electoral support function and reproduction function and delete functions, and to provide expeditious means of individual components to support right-menu, These include functional components of the name as dramflow.xml set relevant attributes connectivity rules : Linear starting and ending at two different components can be connected only on t
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