代码搜索:LONG
找到约 10,000 项符合「LONG」的源代码
代码结果 10,000
www.eeworm.com/read/182288/9208443
bas lockclose.bas
Attribute VB_Name = "Module1"
Private Declare Function GetSystemMenu Lib "User32" (ByVal hwnd As Long, ByVal bRevert As Long) As Long
Private Declare Function RemoveMenu Lib "User32" (ByVal hMenu As
www.eeworm.com/read/182288/9208446
frm 用户登录.frm
VERSION 5.00
Begin VB.Form 用户登录
BorderStyle = 1 'Fixed Single
Caption = "用户登录"
ClientHeight = 2535
ClientLeft = 2745
ClientTop = 2835
Cli
www.eeworm.com/read/182288/9208448
frm 硬座票价调整.frm
VERSION 5.00
Object = "{00028C01-0000-0000-0000-000000000046}#1.0#0"; "DBGRID32.OCX"
Begin VB.Form 硬座票价调整
BorderStyle = 1 'Fixed Single
Caption = "票价调整"
ClientHeight
www.eeworm.com/read/182288/9208449
frm 启动.frm
VERSION 5.00
Begin VB.Form 启动
BorderStyle = 3 'Fixed Dialog
Caption = "启动"
ClientHeight = 8670
ClientLeft = 45
ClientTop = 330
ClientWidt
www.eeworm.com/read/182288/9208451
frm 硬卧票价调整.frm
VERSION 5.00
Object = "{00028C01-0000-0000-0000-000000000046}#1.0#0"; "DBGRID32.OCX"
Begin VB.Form 硬卧票价调整
BorderStyle = 1 'Fixed Single
Caption = "票价调整"
ClientHeight
www.eeworm.com/read/182288/9208472
frm 涨幅调整.frm
VERSION 5.00
Begin VB.Form 涨幅调整
BorderStyle = 1 'Fixed Single
Caption = "涨幅调整"
ClientHeight = 2280
ClientLeft = 2820
ClientTop = 2910
Cli
www.eeworm.com/read/182288/9208490
frm 软卧票价调整.frm
VERSION 5.00
Object = "{00028C01-0000-0000-0000-000000000046}#1.0#0"; "DBGRID32.OCX"
Begin VB.Form 软卧票价调整
BorderStyle = 1 'Fixed Single
Caption = "票价调整"
ClientHeight
www.eeworm.com/read/182288/9208494
frm 密码操作.frm
VERSION 5.00
Begin VB.Form 密码
BorderStyle = 1 'Fixed Single
Caption = "密码修改"
ClientHeight = 2535
ClientLeft = 5055
ClientTop = 3975
Clien
www.eeworm.com/read/182284/9209270
m sl.m
function [s1l,s2l]=sl(a,N,Tb,L,Eb,Be,Bo,b2,detaPHI,Long,G);
x=zeros(1,2*L+1);
s1l=zeros(1,2*L+1);
s2l=zeros(1,2*L+1);
for l=-L:1:L
f=l/(N*Tb);
pl=sqrt(Eb/Tb)*Tb*sinc(f*Tb);
Hf=1;%ex
www.eeworm.com/read/379001/9211120
txt mcukaifang.txt
因为工作的需要,要在单片机上实现开根号的操作。目前开平方的方法大部分是用牛顿迭代法。我在查了一些资料以后找到了一个比牛顿迭代法更加快速的方法。不敢独享,介绍给大家,希望会有些帮助。
1.原理
因为排版的原因,用pow(X,Y)表示X的Y次幂,用B[0],B[1],...,B[m-1]表示一个序列,
其中[x]为下标。
假设:
B[x],b[x]都是二进制序列,取值0或1 ...