解释下列代码 if(P0IFG & 0x01) { P0IFG &= 0x01; if(isFirst) { T1CNTL = 0; // 清除计数器 T1CTL |= 0x02; //启动模模式计数 isFirst = 0; }

时间: 2024-02-14 15:32:55 浏览: 25
这段代码的作用是检测P0.0引脚是否产生了中断,并根据情况启动或停止定时器。具体解释如下: - if(P0IFG & 0x01):判断P0IFG寄存器的第0位(即P0.0引脚的中断标志位)是否为1,如果为1则说明P0.0引脚产生了中断。 - P0IFG &= 0x01;:将P0IFG寄存器的第0位清零,即清除P0.0引脚的中断标志位,为下一次中断做准备。 - if(isFirst):判断变量isFirst是否为1,如果为1则说明是第一次启动定时器。 - T1CNTL = 0;:将定时器计数器的低8位清零,为下一次计数做准备。 - T1CTL |= 0x02;:将T1CTL寄存器的第1位(即定时器计数使能位)设置为1,即启动定时器计数。 - isFirst = 0;:将变量isFirst的值设置为0,表示定时器已经启动过。
相关问题

用c++代码实现Dijkstra算法,解决如下无向连通有权图的单源最短路径问题,源点为0点,在控制台窗口输出每个点到0点的最短距离和对应的路径。

好的,以下是用C++实现Dijkstra算法的代码: ```c++ #include <iostream> #include <vector> #include <queue> #include <cstring> using namespace std; const int MAXN = 1005; const int INF = 0x3f3f3f3f; vector<pair<int, int>> G[MAXN]; int dis[MAXN]; bool vis[MAXN]; void Dijkstra(int s) { memset(dis, INF, sizeof(dis)); memset(vis, false, sizeof(vis)); dis[s] = 0; priority_queue<pair<int, int>, vector<pair<int, int>>, greater<pair<int, int>>> pq; pq.push(make_pair(0, s)); while (!pq.empty()) { int u = pq.top().second; pq.pop(); if (vis[u]) continue; vis[u] = true; for (auto &p : G[u]) { int v = p.first; int w = p.second; if (dis[v] > dis[u] + w) { dis[v] = dis[u] + w; pq.push(make_pair(dis[v], v)); } } } } int main() { int n, m; cin >> n >> m; for (int i = 0; i < m; i++) { int u, v, w; cin >> u >> v >> w; G[u].push_back(make_pair(v, w)); G[v].push_back(make_pair(u, w)); } Dijkstra(0); for (int i = 0; i < n; i++) { cout << "The shortest distance from 0 to " << i << " is " << dis[i] << ". The path is: "; vector<int> path; int cur = i; path.push_back(cur); while (cur != 0) { for (auto &p : G[cur]) { int v = p.first; int w = p.second; if (dis[cur] == dis[v] + w) { cur = v; path.push_back(cur); break; } } } for (int j = path.size() - 1; j >= 0; j--) { cout << path[j] << " "; } cout << endl; } return 0; } ``` 输入格式为: ``` n m u1 v1 w1 u2 v2 w2 ... um vm wm ``` 其中n表示图的节点数,m表示边数,接下来的m行每行输入一条边,u表示起点,v表示终点,w表示边的权值。 输出格式为: ``` The shortest distance from 0 to i is dis_i. The path is: 0 x1 x2 ... xi ``` 其中i表示节点编号,dis_i表示节点i到源点0的最短距离,x1, x2, ..., xi表示从源点0到节点i的最短路径上的节点。

使用以下代码作为程序的开头。写一个程序找出最大和最小的数。最大和最小的数字需要分别保存在寄存器r7和r8中。对于ARMSim#,这些数字也需要显示在控制台和LCD屏幕上(使用Embest Board) 代入量) MOV r0, #0x00002000 MOV r1, #9 STR r1, [r0],#4 MOV r1, #3 STR r1, [r0],#4 MOV r1, #1 STR r1, [r0],#4 MOV r1, #4 STR r1, [r0],#4 MOV r1, #8 STR r1, [r0],#4 MOV r1, #5 STR r1, [r0],#4 MOV r1, #7 STR r1, [r0],#4 MOV r1, #2 STR r1, [r0],#4 MOV r1, #10 STR r1, [r0],#4 MOV r1, #6 STR r1, [r0],#4,注释用英文

``` ; Initialize variables MOV r7, #0 ; Maximum number MOV r8, #0 ; Minimum number MOV r0, #0x00002000 ; Start of array MOV r1, #9 ; Array size ; Load first number into r7 and r8 LDR r2, [r0],#4 ; Load first number MOV r7, r2 ; Set as maximum MOV r8, r2 ; Set as minimum ; Loop through remaining numbers in array Loop: LDR r2, [r0],#4 ; Load next number CMP r2, r7 ; Compare to current maximum BGT UpdateMax ; If greater, update maximum CMP r2, r8 ; Compare to current minimum BLT UpdateMin ; If less, update minimum SUBS r1, r1, #1 ; Decrement loop counter BNE Loop ; Loop until all numbers have been checked ; Display results on console MOV r0, #0x40000000 ; Address of UART data register MOV r1, #0x0A ; New line character MOV r2, #0x20 ; Space character MOV r3, r7 ; Maximum number BL DisplayNumber ; Display maximum MOV r3, r8 ; Minimum number BL DisplayNumber ; Display minimum ; Display results on LCD screen MOV r0, #0x08000108 ; Address of LCD control register MOV r1, #0x01 ; Clear screen STR r1, [r0] MOV r1, #0x80 ; Set cursor to first row, first column STR r1, [r0] MOV r3, r7 ; Maximum number BL DisplayNumberLCD ; Display maximum MOV r1, #0xC0 ; Set cursor to second row, first column STR r1, [r0] MOV r3, r8 ; Minimum number BL DisplayNumberLCD ; Display minimum ; End of program END ; Subroutine to display a number on the console ; Inputs: r0 = UART data register address ; r1 = character to send after number (e.g. new line or space) ; r2 = character to use for padding (e.g. space or zero) ; r3 = number to display DisplayNumber: MOV r4, #0 ; Initialize digit count MOV r5, #10000 ; Initialize divisor MOV r6, #0 ; Initialize padding count Loop1: CMP r5, #0 ; Check if divisor is zero BEQ EndLoop1 ; If zero, exit loop MOV r7, #10 ; Divide by 10 SDIV r3, r3, r7 MUL r3, r3, r7 SUBS r6, r6, #1 ; Decrement padding count BGT PadNumber ; If padding is needed, jump to PadNumber CMP r3, #0 ; Check if number is zero BEQ EndLoop1 ; If zero, exit loop ADDS r4, r4, #1 ; Increment digit count MOV r7, #0x30 ; Convert digit to ASCII code ADDS r7, r7, r3 STR r7, [r0] ; Send digit to console EndLoop1: MOV r7, #0x30 ; Convert padding character to ASCII code PadNumber: STR r7, [r0] ; Send padding character to console SUBS r5, r5, #10 ; Divide divisor by 10 B Loop1 ; Loop until all digits have been displayed STR r1, [r0] ; Send end character to console BX LR ; Return from subroutine ; Subroutine to display a number on the LCD screen ; Inputs: r0 = LCD control register address ; r2 = character to use for padding (e.g. space or zero) ; r3 = number to display DisplayNumberLCD: MOV r4, #0 ; Initialize digit count MOV r5, #10000 ; Initialize divisor MOV r6, #0 ; Initialize padding count Loop2: CMP r5, #0 ; Check if divisor is zero BEQ EndLoop2 ; If zero, exit loop MOV r7, #10 ; Divide by 10 SDIV r3, r3, r7 MUL r3, r3, r7 SUBS r6, r6, #1 ; Decrement padding count BGT PadNumberLCD ; If padding is needed, jump to PadNumberLCD CMP r3, #0 ; Check if number is zero BEQ EndLoop2 ; If zero, exit loop ADDS r4, r4, #1 ; Increment digit count MOV r7, #0x30 ; Convert digit to ASCII code ADDS r7, r7, r3 STR r7, [r0, #4] ; Send digit to LCD data register EndLoop2: MOV r7, #0x30 ; Convert padding character to ASCII code PadNumberLCD: STR r7, [r0, #4] ; Send padding character to LCD data register SUBS r5, r5, #10 ; Divide divisor by 10 B Loop2 ; Loop until all digits have been displayed BX LR ; Return from subroutine ```

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Solve the problem with c++ code, and give your code: Ack Country has N cities connected by M one-way channels. The cities occupied by the rebels are numbered 1, while the capital of Ack country is numbered N. In order to reduce the loss of effective force, you are permitted to use self-propelled bombers for this task. Any bomber enters the capital, your job is done. This seems simple enough, but the only difficulty is that many cities in Ack Country are covered by shields. If a city is protected by a shield, all shield generators that maintain the shield need to be destroyed before the bomber can enter or pass through the city. Fortunately, we know the cities where all the shield generators are located, and which cities' shields are being charged. If the bomber enters a city, all of its shield generators can be destroyed instantly. You can release any number of Bombermen and execute any command at the same time, but it takes time for bombermen to pass through the roads between cities. Please figure out how soon you can blow up Ack Nation's capital. The clock is ticking. Input: Two positive integers N,M in the first row. The next M lines, each with three positive integers, indicate that there is a road leading from the city to the city. It takes w time for the bomber to cross this road. Then N lines, each describing a city's shield. The first is a positive integer n, representing the number of shield generators that maintain shields in the city. Then n_i city numbers between 1 and N, indicating the location of each shield generator. In other words, if your bomber needs to enter the city, the bomber needs to enter all the entered cities in advance. If n_i=0, the city has no shields. Guarantee n_i=0.Output: a positive integer, the minimum time to blow up the capital. e.g., Input: 6 6 1 2 1 1 4 3 2 3 3 2 5 2 4 6 2 5 3 2 0 0 0 1 3 0 2 3 5, Output: 6.

用c++解决pipeline system consists of N transfer station, some of which are connected by pipelines. For each of M pipelines the numbers of stations A[i] and B[i], which are connected by this pipeline, and its profitability C[i] are known. A profitability of a pipeline is an amount of dollars, which will be daily yielded in taxes by transferring the gas through this pipeline. Each two stations are connected by not more than one pipeline. The system was built by Soviet engineers, who knew exactly, that the gas was transferred from Ukrainian gas fields to Siberia and not the reverse. That is why the pipelines are unidirectional, i.e. each pipeline allows gas transfer from the station number A[i] to the station number B[i] only. More over, if it is possible to transfer the gas from the station X to the station Y (perhaps, through some intermediate stations), then the reverse transfer from Y to X is impossible. It is known that the gas arrives to the starting station number S and should be dispatched to the buyers on the final station number F. The President ordered the Government to find a route (i.e. a linear sequence of stations which are connected by pipelines) to transfer the gas from the starting to the final station. A profitability of this route should be maximal. A profitability of a route is a total profitability of its pipelines. Unfortunately, the President did not consider that some pipelines ceased to exist long ago, and, as a result, the gas transfer between the starting and the final stations may appear to be impossible... Input The first line contains the integer numbers N (2 ≤ N ≤ 500) and M (0 ≤ M ≤ 124750). Each of the next M lines contains the integer numbers A[i], B[i] (1 ≤ A[i], B[i] ≤ N) and C[i] (1 ≤ C[i] ≤ 10000) for the corresponding pipeline. The last line contains the integer numbers S and F (1 ≤ S, F ≤ N; S ≠ F). Output If the desired route exists, you should output its profitability. Otherwise you should output "No solution".

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