forked from Prattbuw/Treadmill_Paper
-
Notifications
You must be signed in to change notification settings - Fork 0
Expand file tree
/
Copy pathstep_frequency.py
More file actions
83 lines (70 loc) · 3.13 KB
/
step_frequency.py
File metadata and controls
83 lines (70 loc) · 3.13 KB
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
31
32
33
34
35
36
37
38
39
40
41
42
43
44
45
46
47
48
49
50
51
52
53
54
55
56
57
58
59
60
61
62
63
64
65
66
67
68
69
70
71
72
73
74
75
76
77
78
79
80
81
82
83
import numpy as np
def step_freq(stance_start, time):
cur_time=time
step_frequency=[]
# fig_num=fig_num+1
for leg in range(0,len(stance_start)):
# get times of when stance starts
stance_time=cur_time[stance_start[leg]]
# calculate the difference in time
stance_dt=np.diff(stance_time)
# compute step frequency
freq=1/stance_dt
step_frequency.append(freq)
# # plot step frequency across time
# # r1
# plt1=plt.figure(fig_num, figsize=[10,5])
# plt.plot(cur_time[stance_start[0][1::]], step_frequency[0], color='black', linewidth=1.25)
# plt.xlabel('time (seconds)', fontsize=18)
# plt.ylabel('step frequency (1/s)', fontsize=18)
# plt.title('r1 step frequency', fontsize=18)
# fig_num=fig_num+1
# # fig_name= save_dir+'r1 step frequency'+fig_type
# # plt1.savefig(fig_name, dpi=dpi_value)
# # r2
# plt2=plt.figure(fig_num, figsize=[10,5])
# plt.plot(cur_time[stance_start[1][1::]], step_frequency[1], color='black', linewidth=1.25)
# plt.xlabel('time (seconds)', fontsize=18)
# plt.ylabel('step frequency (1/s)', fontsize=18)
# plt.title('r2 step frequency', fontsize=18)
# fig_num=fig_num+1
# # fig_name= save_dir+'r2 step frequency'+fig_type
# # plt2.savefig(fig_name, dpi=dpi_value)
# # r3
# plt3=plt.figure(fig_num, figsize=[10,5])
# plt.plot(cur_time[stance_start[2][1::]], step_frequency[2], color='black', linewidth=1.25)
# plt.xlabel('time (seconds)', fontsize=18)
# plt.ylabel('step frequency (1/s)', fontsize=18)
# plt.title('r3 step frequency', fontsize=18)
# fig_num=fig_num+1
# # fig_name= save_dir+'r3 step frequency'+fig_type
# # plt3.savefig(fig_name, dpi=dpi_value)
# # plot step frequency across time
# # l1
# plt4=plt.figure(fig_num, figsize=[10,5])
# plt.plot(cur_time[stance_start[3][1::]], step_frequency[3], color='black', linewidth=1.25)
# plt.xlabel('time (seconds)', fontsize=18)
# plt.ylabel('step frequency (1/s)', fontsize=18)
# plt.title('l1 step frequency', fontsize=18)
# fig_num=fig_num+1
# # fig_name= save_dir+'r1 step frequency'+fig_type
# # plt1.savefig(fig_name, dpi=dpi_value)
# # l2
# plt5=plt.figure(fig_num, figsize=[10,5])
# plt.plot(cur_time[stance_start[4][1::]], step_frequency[4], color='black', linewidth=1.25)
# plt.xlabel('time (seconds)', fontsize=18)
# plt.ylabel('step frequency (1/s)', fontsize=18)
# plt.title('l2 step frequency', fontsize=18)
# fig_num=fig_num+1
# # fig_name= save_dir+'r2 step frequency'+fig_type
# # plt2.savefig(fig_name, dpi=dpi_value)
# # l3
# plt6=plt.figure(fig_num, figsize=[10,5])
# plt.plot(cur_time[stance_start[5][1::]], step_frequency[5], color='black', linewidth=1.25)
# plt.xlabel('time (seconds)', fontsize=18)
# plt.ylabel('step frequency (1/s)', fontsize=18)
# plt.title('l3 step frequency', fontsize=18)
# fig_num=fig_num+1
# # fig_name= save_dir+'r3 step frequency'+fig_type
# # plt3.savefig(fig_name, dpi=dpi_value)
return(step_frequency)