1.net/url简介
import "net/url"
url包解析URL并实现查询转义
-
URL结构体
// Note that the Path field is stored in decoded form: /%47%6f%2f becomes /Go/.
// A consequence is that it is impossible to tell which slashes in the Path were
// slashes in the raw URL and which were %2f. This distinction is rarely important,
// but when it is, code must not use Path directly.
// The Parse function sets both Path and RawPath in the URL it returns,
// and URL's String method uses RawPath if it is a valid encoding of Path,
// by calling the EscapedPath method.
type URL struct {
Scheme string
Opaque string // encoded opaque data
User *Userinfo // username and password information
Host string // host or host:port
Path string // path (relative paths may omit leading slash)
RawPath string // encoded path hint (see EscapedPath method)
ForceQuery bool // append a query ('?') even if RawQuery is empty
RawQuery string // encoded query values, without '?'
Fragment string // fragment for references, without '#'
}
-
func Parse(rawurl string) (*URL, error)
将原生的rawurl字符串解析成URL结构体
package main
import (
"fmt"
"log"
"net/url"
)
func main() {
u, err := url.Parse("http://www.baidu.com/search?q=dotnet")
if err != nil {
log.Fatal(err)
}
u.Scheme = "https"
u.Host = "google.com"
q := u.Query()
q.Set("q", "golang")
u.RawQuery = q.Encode()
fmt.Println(u)
}
以上就是本文的全部内容,希望本文的内容对大家的学习或者工作能带来一定的帮助,也希望大家多多支持 码农网
本站部分资源来源于网络,本站转载出于传递更多信息之目的,版权归原作者或者来源机构所有,如转载稿涉及版权问题,请联系我们。
计数组合学(卷2)
斯坦利 / 机械工业出版社 / 2004-11-15 / 59.00元
本书介绍了生成函数组合、树、代数生成函数、D有限生成函数、非交换生成函数和对称函数。关于对称函数的论述只适用于研究生的入门课程并着重于组合学方面,尤其是Robinson-Schensted-Knuth算法,还讨论了对称函数与表示论之间的联系。附录(由Sergey Fomin编写)中更深入地讨论了对称函数理论,包括jeu de taquin和Littlewood-richardson规则。另外,书中......一起来看看 《计数组合学(卷2)》 这本书的介绍吧!