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Current Path : /usr/share/dstat/ |
Current File : //usr/share/dstat/dstat_top_latency.py |
### Authority: Dag Wieers <dag$wieers,com> class dstat_plugin(dstat): """ Top process with highest total latency. Displays name and total amount of CPU time waited in milliseconds of the process that has the highest total amount waited for the measured timeframe. For more information see: http://eaglet.rain.com/rick/linux/schedstat/ """ def __init__(self): self.name = 'highest total' self.type = 's' self.width = 17 self.scale = 0 self.vars = ('latency process',) self.pid = str(os.getpid()) self.pidset1 = {}; self.pidset2 = {} def check(self): if not os.access('/proc/self/schedstat', os.R_OK): raise Exception, 'Kernel has no scheduler statistics, use at least 2.6.12' def extract(self): self.val['result'] = 0 self.val['process'] = '' for pid in os.listdir('/proc/'): try: ### Is it a pid ? int(pid) ### Filter out dstat if pid == self.pid: continue ### Reset values if not self.pidset1.has_key(pid): self.pidset1[pid] = {'wait_ticks': 0} ### Extract name name = open('/proc/%s/stat' % pid).read().split()[1][1:-1] ### Extract counters l = open('/proc/%s/schedstat' % pid).read().split() except ValueError: continue except IOError: continue if len(l) != 3: continue self.pidset2[pid] = {'wait_ticks': long(l[1])} totwait = (self.pidset2[pid]['wait_ticks'] - self.pidset1[pid]['wait_ticks']) * 1.0 / elapsed ### Get the process that spends the most jiffies if totwait > self.val['result']: self.val['result'] = totwait self.val['pid'] = pid self.val['name'] = getnamebypid(pid, name) if step == op.delay: for pid in self.pidset2.keys(): self.pidset1[pid].update(self.pidset2[pid]) if self.val['result'] != 0.0: self.val['latency process'] = '%-*s%s' % (self.width-4, self.val['name'][0:self.width-4], cprint(self.val['result'], 'd', 4, 100)) ### Debug (show PID) # self.val['latency process'] = '%*s %-*s' % (5, self.val['pid'], self.width-6, self.val['name']) def showcsv(self): return '%s / %.4f' % (self.val['name'], self.val['result']) # vim:ts=4:sw=4:et