首页 \ 问答 \ 为设计师和前端开发人员寻求最佳CMS平台的意见(Seeking opinions on the best CMS platform for designers and front end developers)

为设计师和前端开发人员寻求最佳CMS平台的意见(Seeking opinions on the best CMS platform for designers and front end developers)

到目前为止,我一直是一个专门的Wordpress用户,但最近一直在研究其他CMS解决方案,特别是寻找可能让我轻松地将XHTML网站转换为大多数项目的CMS网站的东西。

我不关心PHP - 并且发现向Wordpress添加适当的标签有点挑战。 我正在构建相当简单的网站和简单的博客 - 我不需要很多可扩展性。

我听说过有关ModX和Textpattern的好东西,今天已经将它们安装在localhost上并开始使用它们。 每个都有一点学习曲线,但我喜欢我看到的标签代码(看起来更像html而不是php)。

我想设计一些网站,其中大多数网页彼此不同,并不一定要适合模板。 我正在寻找一种自动化解决方案,我可以直接将我的html,css,javascript代码输入CMS平台,它就像我想象的那样吐出我的网站。 这只是一个梦吗?

有这么多解决方案,只是想知道其他网页设计师和非核心开发人员的偏好?


I have so far been a dedicated Wordpress user, but have been researching other CMS solutions of late, specifically, looking for something that could potentially allow me to EASILY convert an XHTML site into a CMS site for most projects.

I don't care for PHP - and find adding the appropriate tags to Wordpress a bit of a challenge. I am building fairly simple sites and simple blogs - I don't need a lot of extensibility.

I have heard good things about ModX and Textpattern and have today installed them on a localhost and started playing with them. Each has a bit of a learning curve, but I like what I see in terms of their tag codes (which looks a lot more like html than php).

I'd like to design websites where most pages are distinct from one another and don't necessarily have to fit into a template. I am looking for an automagical solution where I can directly input my html, css, javascript code into a CMS platform and it spits out my website exactly as I'd imagined it. Is this just a dream?

With so many solutions out there, just wondering about other web designer's and non-hardcore developers preferences?


原文:https://stackoverflow.com/questions/3544593
更新时间:2023-12-12 20:12

最满意答案

您想要做的是采用2D悬链线并将其转换到您想要的平面上。 你描述的实现说它从上面“将显示为一条直线”。 因此,该等式适合于可以沿X和Z轴平移的二维平面,并围绕Y轴旋转以适合给定的方向。


What you'd want to do is take a 2D catenary and transform it onto the plane you want. The implementation you described says it "will appear as a straight line" from above. So, this equation fits on a 2-dimentional plane that can be translated along the X & Z axes, and rotated around the Y axis to fit a given orientation.

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