Added mirror weight functions

This commit is contained in:
judsonupchurch 2025-02-25 04:20:15 +00:00
parent c89998da28
commit 68f918f51c
38 changed files with 21288 additions and 7064 deletions

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@ -0,0 +1,29 @@
import numpy as np
import matplotlib.pyplot as plt
# Define time span
t_start, t_end, t_points = 0, 10, 1000
t_span = np.linspace(t_start, t_end, t_points)
# Define normalized weight functions
weight_functions = {
'constant': lambda t: np.ones_like(t) / np.ones_like(t).mean(),
'linear': lambda t: ((t+1) / (t+1).max()) / ((t+1) / (t+1).max()).mean(),
'quadratic': lambda t: ((t+1)**2 / ((t+1)**2).max()) / ((t+1)**2 / ((t+1)**2).max()).mean(),
'cubic': lambda t: ((t+1)**3 / ((t+1)**3).max()) / ((t+1)**3 / ((t+1)**3).max()).mean(),
'inverse': lambda t: ((t+1)**-1 / ((t+1)**-1).max()) / ((t+1)**-1 / ((t+1)**-1).max()).mean(),
'inverse_squared': lambda t: ((t+1)**-2 / ((t+1)**-2).max()) / ((t+1)**-2 / ((t+1)**-2).max()).mean(),
'inverse_cubed': lambda t: ((t+1)**-3 / ((t+1)**-3).max()) / ((t+1)**-3 / ((t+1)**-3).max()).mean()
}
# Plot all weight functions
plt.figure(figsize=(10, 6))
for name, func in weight_functions.items():
plt.plot(t_span, func(t_span), label=name)
plt.xlabel("Time (s)")
plt.ylabel("Weight Value")
plt.title("Average Normalized Weight Values")
plt.legend()
plt.grid(True)
plt.savefig("average_normalized_weights.png")

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@ -0,0 +1,35 @@
import numpy as np
import matplotlib.pyplot as plt
# Define time span
t_start, t_end, t_points = 0, 10, 1000
t_span = np.linspace(t_start, t_end, t_points)
# Define weight functions
weight_functions = {
'constant': lambda t: np.ones_like(t),
'linear': lambda t: (t+1) / (t+1).max(),
'quadratic': lambda t: (t+1)**2 / ((t+1)**2).max(),
'cubic': lambda t: (t+1)**3 / ((t+1)**3).max(),
'inverse': lambda t: (t+1)**-1 / ((t+1)**-1).max(),
'inverse_squared': lambda t: (t+1)**-2 / ((t+1)**-2).max(),
'inverse_cubed': lambda t: (t+1)**-3 / ((t+1)**-3).max(),
'linear_mirrored': lambda t: ((-t+10)+1) / ((-t+10)+1).max(),
'quadratic_mirrored': lambda t: ((-t+10)+1)**2 / (((-t+10)+1)**2).max(),
'cubic_mirrored': lambda t: ((-t+10)+1)**3 / (((-t+10)+1)**3).max(),
'inverse_mirrored': lambda t: ((-t+10)+1)**-1 / (((-t+10)+1)**-1).max(),
'inverse_squared_mirrored': lambda t: ((-t+10)+1)**-2 / (((-t+10)+1)**-2).max(),
'inverse_cubed_mirrored': lambda t: ((-t+10)+1)**-3 / (((-t+10)+1)**-3).max()
}
# Plot all weight functions
plt.figure(figsize=(10, 6))
for name, func in weight_functions.items():
plt.plot(t_span, func(t_span), label=name)
plt.xlabel("Time (s)")
plt.ylabel("Weight Value")
plt.title("Max Normalized Weight Values")
plt.legend()
plt.grid(True)
plt.savefig("max_normalized_weights.png")

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@ -1,4 +1,4 @@
Random Seed: 4529
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001
@ -15,6 +15,8 @@ Loss Function:
# Calculate the weighted loss
return torch.mean(weights * (theta - desired_theta) ** 2)
Weight Description: Constant weight: All weights are 1, normalized by the average (remains 1)
Training Cases:
[theta0, omega0, alpha0, desired_theta]
[0.5235987901687622, 0.0, 0.0, 0.0]

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@ -1,4 +1,4 @@
Random Seed: 4529
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001
@ -15,6 +15,8 @@ Loss Function:
# Calculate the weighted loss
return torch.mean(weights * (theta - desired_theta) ** 2)
Weight Description: Quadratic weight: Weights increase cubically from 0 to 1, normalized by the average weight
Training Cases:
[theta0, omega0, alpha0, desired_theta]
[0.5235987901687622, 0.0, 0.0, 0.0]

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@ -1,4 +1,4 @@
Random Seed: 4529
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001
@ -15,6 +15,8 @@ Loss Function:
# Calculate the weighted loss
return torch.mean(weights * (theta - desired_theta) ** 2)
Weight Description: Inverse weight: Weights decrease inversely, normalized by the average weight
Training Cases:
[theta0, omega0, alpha0, desired_theta]
[0.5235987901687622, 0.0, 0.0, 0.0]

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@ -1,4 +1,4 @@
Random Seed: 4529
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001
@ -15,6 +15,8 @@ Loss Function:
# Calculate the weighted loss
return torch.mean(weights * (theta - desired_theta) ** 2)
Weight Description: Inverse cubed weight: Weights decrease inversely cubed, normalized by the average weight
Training Cases:
[theta0, omega0, alpha0, desired_theta]
[0.5235987901687622, 0.0, 0.0, 0.0]

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@ -1,4 +1,4 @@
Random Seed: 4529
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001
@ -15,6 +15,8 @@ Loss Function:
# Calculate the weighted loss
return torch.mean(weights * (theta - desired_theta) ** 2)
Weight Description: Inverse squared weight: Weights decrease inversely squared, normalized by the average weight
Training Cases:
[theta0, omega0, alpha0, desired_theta]
[0.5235987901687622, 0.0, 0.0, 0.0]

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@ -1,4 +1,4 @@
Random Seed: 4529
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001
@ -15,6 +15,8 @@ Loss Function:
# Calculate the weighted loss
return torch.mean(weights * (theta - desired_theta) ** 2)
Weight Description: Linear weight: Weights increase linearly from 0 to 1, normalized by the average weight
Training Cases:
[theta0, omega0, alpha0, desired_theta]
[0.5235987901687622, 0.0, 0.0, 0.0]

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@ -1,4 +1,4 @@
Random Seed: 4529
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001
@ -15,6 +15,8 @@ Loss Function:
# Calculate the weighted loss
return torch.mean(weights * (theta - desired_theta) ** 2)
Weight Description: Quadratic weight: Weights increase quadratically from 0 to 1, normalized by the average weight
Training Cases:
[theta0, omega0, alpha0, desired_theta]
[0.5235987901687622, 0.0, 0.0, 0.0]

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@ -28,7 +28,7 @@ t_start, t_end, t_points = 0, 10, 1000
t_span = torch.linspace(t_start, t_end, t_points, device=device)
# Specify directory for storing results
output_dir = "max_normalized"
output_dir = "average_normalized"
os.makedirs(output_dir, exist_ok=True)
# Optimizer values
@ -54,34 +54,61 @@ def make_loss_fn(weight_fn):
return loss_fn
# Define and store weight functions with descriptions, normalized by average weight
# weight_functions = {
# 'constant': {
# 'function': lambda t: torch.ones_like(t) / torch.ones_like(t).mean(),
# 'description': 'Constant weight: All weights are 1, normalized by the average (remains 1)'
# },
# 'linear': {
# 'function': lambda t: ((t+1) / (t+1).max()) / ((t+1) / (t+1).max()).mean(),
# 'description': 'Linear weight: Weights increase linearly from 0 to 1, normalized by the average weight'
# },
# 'quadratic': {
# 'function': lambda t: ((t+1)**2 / ((t+1)**2).max()) / ((t+1)**2 / ((t+1)**2).max()).mean(),
# 'description': 'Quadratic weight: Weights increase quadratically from 0 to 1, normalized by the average weight'
# },
# 'cubic': {
# 'function': lambda t: ((t+1)**3 / ((t+1)**3).max()) / ((t+1)**3 / ((t+1)**3).max()).mean(),
# 'description': 'Quadratic weight: Weights increase cubically from 0 to 1, normalized by the average weight'
# },
# 'inverse': {
# 'function': lambda t: ((t+1)**-1 / ((t+1)**-1).max()) / ((t+1)**-1 / ((t+1)**-1).max()).mean(),
# 'description': 'Inverse weight: Weights decrease inversely, normalized by the average weight'
# },
# 'inverse_squared': {
# 'function': lambda t: ((t+1)**-2 / ((t+1)**-2).max()) / ((t+1)**-2 / ((t+1)**-2).max()).mean(),
# 'description': 'Inverse squared weight: Weights decrease inversely squared, normalized by the average weight'
# },
# 'inverse_cubed': {
# 'function': lambda t: ((t+1)**-3 / ((t+1)**-3).max()) / ((t+1)**-3 / ((t+1)**-3).max()).mean(),
# 'description': 'Inverse cubed weight: Weights decrease inversely cubed, normalized by the average weight'
# }
# }
weight_functions = {
'constant': {
'function': lambda t: torch.ones_like(t) / torch.ones_like(t).mean(),
'description': 'Constant weight: All weights are 1, normalized by the average (remains 1)'
'linear_mirrored': {
'function': lambda t: (((-t+10)+1) / ((-t+10)+1).max()) / (((-t+10)+1) / ((-t+10)+1).max()).mean(),
'description': 'Linear mirrored weight: Weights decrease linearly from 0 to 1, normalized by the average weight'
},
'linear': {
'function': lambda t: ((t+1) / (t+1).max()) / ((t+1) / (t+1).max()).mean(),
'description': 'Linear weight: Weights increase linearly from 0 to 1, normalized by the average weight'
'quadratic_mirrored': {
'function': lambda t: (((-t+10)+1)**2 / (((-t+10)+1)**2).max()) / (((-t+10)+1)**2 / (((-t+10)+1)**2).max()).mean(),
'description': 'Quadratic mirrored weight: Weights decrease quadratically from 0 to 1, normalized by the average weight'
},
'quadratic': {
'function': lambda t: ((t+1)**2 / ((t+1)**2).max()) / ((t+1)**2 / ((t+1)**2).max()).mean(),
'description': 'Quadratic weight: Weights increase quadratically from 0 to 1, normalized by the average weight'
'cubic_mirrored': {
'function': lambda t: (((-t+10)+1)**3 / (((-t+10)+1)**3).max()) / (((-t+10)+1)**3 / (((-t+10)+1)**3).max()).mean(),
'description': 'Quadratic mirrored weight: Weights decrease cubically from 0 to 1, normalized by the average weight'
},
'cubic': {
'function': lambda t: ((t+1)**3 / ((t+1)**3).max()) / ((t+1)**3 / ((t+1)**3).max()).mean(),
'description': 'Quadratic weight: Weights increase cubically from 0 to 1, normalized by the average weight'
'inverse_mirrored': {
'function': lambda t: (((-t+10)+1)**-1 / (((-t+10)+1)**-1).max()) / (((-t+10)+1)**-1 / (((-t+10)+1)**-1).max()).mean(),
'description': 'Inverse mirrored weight: Weights increase inversely, normalized by the average weight'
},
'inverse': {
'function': lambda t: ((t+1)**-1 / ((t+1)**-1).max()) / ((t+1)**-1 / ((t+1)**-1).max()).mean(),
'description': 'Inverse weight: Weights decrease inversely, normalized by the average weight'
'inverse_squared_mirrored': {
'function': lambda t: (((-t+10)+1)**-2 / (((-t+10)+1)**-2).max()) / (((-t+10)+1)**-2 / (((-t+10)+1)**-2).max()).mean(),
'description': 'Inverse squared mirrored weight: Weights increase inversely squared, normalized by the average weight'
},
'inverse_squared': {
'function': lambda t: ((t+1)**-2 / ((t+1)**-2).max()) / ((t+1)**-2 / ((t+1)**-2).max()).mean(),
'description': 'Inverse squared weight: Weights decrease inversely squared, normalized by the average weight'
},
'inverse_cubed': {
'function': lambda t: ((t+1)**-3 / ((t+1)**-3).max()) / ((t+1)**-3 / ((t+1)**-3).max()).mean(),
'description': 'Inverse cubed weight: Weights decrease inversely cubed, normalized by the average weight'
'inverse_cubed_mirrored': {
'function': lambda t: (((-t+10)+1)**-3 / (((-t+10)+1)**-3).max()) / (((-t+10)+1)**-3 / (((-t+10)+1)**-3).max()).mean(),
'description': 'Inverse cubed mirrored weight: Weights increase inversely cubed, normalized by the average weight'
}
}

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@ -1,3 +1,4 @@
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001

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@ -5,3 +5,998 @@ Epoch,Loss
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1 Epoch Loss
5 3 207.35940551757812
6 4 141.8478240966797
7 5 153.2593536376953
8 6 183.9130859375
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View File

@ -1,3 +1,4 @@
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001

View File

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1 Epoch Loss
5 3 1248.2943115234375
6 4 100.79420471191406
7 5 27.224851608276367
8 6 9.562512397766113
9 7 7.608825206756592
10 8 7.862037658691406
11 9 7.170462131500244
12 10 7.097181797027588
13 11 8.166483879089355
14 12 6.741175651550293
15 13 6.505483150482178
16 14 5.274458408355713
17 15 4.75758171081543
18 16 3.9476306438446045
19 17 3.4390869140625
20 18 3.3028292655944824
21 19 3.227116584777832
22 20 3.1127116680145264
23 21 3.0625529289245605
24 22 3.0853347778320312
25 23 3.1513702869415283
26 24 3.1038291454315186
27 25 2.922677993774414
28 26 2.724060535430908
29 27 2.5663414001464844
30 28 2.4452924728393555
31 29 2.353419065475464
32 30 2.2792117595672607
33 31 2.216799736022949
34 32 2.16277813911438
35 33 2.111886978149414
36 34 2.0631651878356934
37 35 2.0160489082336426
38 36 1.9702227115631104
39 37 1.9251271486282349
40 38 1.8804055452346802
41 39 1.8357558250427246
42 40 1.790799856185913
43 41 1.7449476718902588
44 42 1.697924017906189
45 43 1.649132490158081
46 44 1.59770667552948
47 45 1.54215407371521
48 46 1.47994863986969
49 47 1.4081618785858154
50 48 1.3242840766906738
51 49 1.226465106010437
52 50 1.110357642173767
53 51 1.0050104856491089
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View File

@ -1,3 +1,4 @@
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001

View File

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1000,1.615786075592041

1 Epoch Loss
5 3 17.71535301208496
6 4 9.619353294372559
7 5 5.6436662673950195
8 6 4.744389057159424
9 7 4.480051517486572
10 8 4.001075267791748
11 9 3.7566332817077637
12 10 3.541632890701294
13 11 3.3351480960845947
14 12 3.1438987255096436
15 13 2.986886739730835
16 14 2.860602855682373
17 15 2.774427652359009
18 16 2.7142012119293213
19 17 2.6673882007598877
20 18 2.610659599304199
21 19 2.5395760536193848
22 20 2.4681758880615234
23 21 2.4063775539398193
24 22 2.3538198471069336
25 23 2.307619571685791
26 24 2.2662484645843506
27 25 2.2287697792053223
28 26 2.19435977935791
29 27 2.1627984046936035
30 28 2.1342010498046875
31 29 2.1085503101348877
32 30 2.0860090255737305
33 31 2.066797971725464
34 32 2.051302194595337
35 33 2.039707660675049
36 34 2.0315957069396973
37 35 2.024930000305176
38 36 2.017237424850464
39 37 2.0077600479125977
40 38 1.9965547323226929
41 39 1.9842934608459473
42 40 1.972112774848938
43 41 1.9607354402542114
44 42 1.9501718282699585
45 43 1.9400690793991089
46 44 1.9301735162734985
47 45 1.9203767776489258
48 46 1.9106252193450928
49 47 1.9009408950805664
50 48 1.8913050889968872
51 49 1.8817917108535767
52 50 1.8724606037139893
53 51 1.863318681716919
54 52 1.8544036149978638
55 53 1.8457343578338623
56 54 1.837317705154419
57 55 1.8291549682617188
58 56 1.821221947669983
59 57 1.8135052919387817
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67 65 1.7553298473358154
68 66 1.7481142282485962
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77 75 1.6899704933166504
78 76 1.6850781440734863
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81 79 1.6731904745101929
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96 94 1.6593084335327148
97 95 1.6586899757385254
98 96 1.657800555229187
99 97 1.656758189201355
100 98 1.6557385921478271
101 99 1.6548572778701782
102 100 1.6541732549667358
103 101 1.6536704301834106
104 102 1.653319239616394
105 103 1.653090238571167
106 104 1.6529343128204346
107 105 1.6528266668319702
108 106 1.6527445316314697
109 107 1.6526658535003662
110 108 1.652578353881836
111 109 1.6524736881256104
112 110 1.6523466110229492
113 111 1.6521967649459839
114 112 1.652026653289795
115 113 1.651838779449463
116 114 1.6516363620758057
117 115 1.651424765586853
118 116 1.6512091159820557
119 117 1.6509968042373657
120 118 1.650790810585022
121 119 1.6505931615829468
122 120 1.65040922164917
123 121 1.6502418518066406
124 122 1.650089144706726
125 123 1.6499483585357666
126 124 1.6498217582702637
127 125 1.6497056484222412
128 126 1.6495951414108276
129 127 1.6494861841201782
130 128 1.649376630783081
131 129 1.6492674350738525
132 130 1.6491562128067017
133 131 1.6490418910980225
134 132 1.6489253044128418
135 133 1.6488068103790283
136 134 1.648688554763794
137 135 1.6485710144042969
138 136 1.6484545469284058
139 137 1.6483407020568848
140 138 1.648229718208313
141 139 1.6481211185455322
142 140 1.6480133533477783
143 141 1.6479078531265259
144 142 1.6478052139282227
145 143 1.6477055549621582
146 144 1.647607445716858
147 145 1.64751136302948
148 146 1.6474120616912842
149 147 1.6473491191864014
150 148 1.6472159624099731
151 149 1.6470966339111328
152 150 1.6469805240631104
153 151 1.6468709707260132
154 152 1.6467621326446533
155 153 1.6466585397720337
156 154 1.646555781364441
157 155 1.6464327573776245
158 156 1.6463338136672974
159 157 1.6462180614471436
160 158 1.6460919380187988
161 159 1.6460011005401611
162 160 1.645882487297058
163 161 1.645768642425537
164 162 1.645653247833252
165 163 1.6455399990081787
166 164 1.6454391479492188
167 165 1.6453372240066528
168 166 1.645230770111084
169 167 1.6451337337493896
170 168 1.6450369358062744
171 169 1.6449404954910278
172 170 1.6448503732681274
173 171 1.6447629928588867
174 172 1.6446720361709595
175 173 1.6445832252502441
176 174 1.6444987058639526
177 175 1.644413709640503
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184 182 1.6438387632369995
185 183 1.643760085105896
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190 188 1.6433748006820679
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192 190 1.643222689628601
193 191 1.6431479454040527
194 192 1.6430736780166626
195 193 1.6430010795593262
196 194 1.6429293155670166
197 195 1.6428579092025757
198 196 1.6427878141403198
199 197 1.6427189111709595
200 198 1.6426509618759155
201 199 1.6425845623016357
202 200 1.6425188779830933
203 201 1.642452597618103
204 202 1.6423873901367188
205 203 1.6423227787017822
206 204 1.642258882522583
207 205 1.6421951055526733
208 206 1.642132043838501
209 207 1.6420692205429077
210 208 1.6420061588287354
211 209 1.6419442892074585
212 210 1.6418827772140503
213 211 1.6418213844299316
214 212 1.641761064529419
215 213 1.6417005062103271
216 214 1.6416406631469727
217 215 1.6415820121765137
218 216 1.6415241956710815
219 217 1.641466498374939
220 218 1.6414086818695068
221 219 1.641351580619812
222 220 1.6412943601608276
223 221 1.6412361860275269
224 222 1.6411784887313843
225 223 1.6411205530166626
226 224 1.64106285572052
227 225 1.641005277633667
228 226 1.6409474611282349
229 227 1.6408898830413818
230 228 1.6408331394195557
231 229 1.64077627658844
232 230 1.640720009803772
233 231 1.6406638622283936
234 232 1.6406068801879883
235 233 1.6405502557754517
236 234 1.6404939889907837
237 235 1.640437364578247
238 236 1.6403816938400269
239 237 1.6403254270553589
240 238 1.640269160270691
241 239 1.6402136087417603
242 240 1.6401585340499878
243 241 1.6401033401489258
244 242 1.6400482654571533
245 243 1.639992356300354
246 244 1.639937162399292
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View File

@ -1,3 +1,4 @@
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001

View File

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1 Epoch Loss
5 3 1.2231513261795044
6 4 1.0158436298370361
7 5 0.9321162104606628
8 6 0.8892232775688171
9 7 0.8613854646682739
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View File

@ -1,3 +1,4 @@
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001

View File

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999,1.1123424768447876
1000,1.1123672723770142

1 Epoch Loss
5 3 5.134084701538086
6 4 2.4164559841156006
7 5 1.8030800819396973
8 6 1.571692705154419
9 7 1.4725605249404907
10 8 1.4012283086776733
11 9 1.3540316820144653
12 10 1.3200618028640747
13 11 1.2910242080688477
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15 13 1.2498152256011963
16 14 1.2341961860656738
17 15 1.2204070091247559
18 16 1.2083854675292969
19 17 1.1979317665100098
20 18 1.1889235973358154
21 19 1.1811007261276245
22 20 1.1742199659347534
23 21 1.1680463552474976
24 22 1.1624685525894165
25 23 1.1574680805206299
26 24 1.1534199714660645
27 25 1.1501041650772095
28 26 1.147070288658142
29 27 1.144484519958496
30 28 1.1420059204101562
31 29 1.1385524272918701
32 30 1.1366761922836304
33 31 1.1352144479751587
34 32 1.1335513591766357
35 33 1.1317881345748901
36 34 1.1303040981292725
37 35 1.1293302774429321
38 36 1.1284804344177246
39 37 1.1273975372314453
40 38 1.1265296936035156
41 39 1.1264731884002686
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48 46 1.125014066696167
49 47 1.1246451139450073
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103 101 1.1200207471847534
104 102 1.1199911832809448
105 103 1.1199619770050049
106 104 1.1199326515197754
107 105 1.1199027299880981
108 106 1.119871973991394
109 107 1.11984121799469
110 108 1.119810938835144
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119 117 1.1195396184921265
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142 140 1.1190004348754883
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165 163 1.1186367273330688
166 164 1.118621587753296
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226 224 1.11781644821167
227 225 1.117806077003479
228 226 1.1177952289581299
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237 235 1.1177003383636475
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View File

@ -1,3 +1,4 @@
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001

View File

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1 Epoch Loss
5 3 50.32000732421875
6 4 19.456584930419922
7 5 10.640593528747559
8 6 8.685998916625977
9 7 8.55229663848877
10 8 8.426628112792969
11 9 8.257782936096191
12 10 7.988459587097168
13 11 7.733188152313232
14 12 7.554083824157715
15 13 7.421438694000244
16 14 7.301397800445557
17 15 7.179183006286621
18 16 7.045284271240234
19 17 6.8983893394470215
20 18 6.739893436431885
21 19 6.570972919464111
22 20 6.392961502075195
23 21 6.206581115722656
24 22 6.0118489265441895
25 23 5.8081464767456055
26 24 5.593886375427246
27 25 5.365695953369141
28 26 5.1184868812561035
29 27 4.843533515930176
30 28 4.529154300689697
31 29 4.165492534637451
32 30 3.7625434398651123
33 31 3.364523410797119
34 32 3.031148910522461
35 33 2.7635791301727295
36 34 2.538602113723755
37 35 2.341212272644043
38 36 2.163806676864624
39 37 2.002453565597534
40 38 1.853633165359497
41 39 1.7149865627288818
42 40 1.5844484567642212
43 41 1.459267258644104
44 42 1.335439920425415
45 43 1.2119710445404053
46 44 1.120935320854187
47 45 1.0766602754592896
48 46 1.051599144935608
49 47 1.0322518348693848
50 48 1.014156460762024
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@ -0,0 +1,43 @@
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001
Loss Function:
def loss_fn(state_traj, t_span):
theta = state_traj[:, :, 0] # Size: [batch_size, t_points]
desired_theta = state_traj[:, :, 3] # Size: [batch_size, t_points]
weights = weight_fn(t_span) # Initially Size: [t_points]
# Reshape or expand weights to match theta dimensions
weights = weights.view(-1, 1) # Now Size: [batch_size, t_points]
# Calculate the weighted loss
return torch.mean(weights * (theta - desired_theta) ** 2)
Weight Description: Linear mirrored weight: Weights decrease linearly, normalized by max
Training Cases:
[theta0, omega0, alpha0, desired_theta]
[0.5235987901687622, 0.0, 0.0, 0.0]
[-0.5235987901687622, 0.0, 0.0, 0.0]
[2.094395160675049, 0.0, 0.0, 0.0]
[-2.094395160675049, 0.0, 0.0, 0.0]
[0.0, 1.0471975803375244, 0.0, 0.0]
[0.0, -1.0471975803375244, 0.0, 0.0]
[0.0, 6.2831854820251465, 0.0, 0.0]
[0.0, -6.2831854820251465, 0.0, 0.0]
[0.0, 0.0, 0.0, 6.2831854820251465]
[0.0, 0.0, 0.0, -6.2831854820251465]
[0.0, 0.0, 0.0, 1.5707963705062866]
[0.0, 0.0, 0.0, -1.5707963705062866]
[0.0, 0.0, 0.0, 1.0471975803375244]
[0.0, 0.0, 0.0, -1.0471975803375244]
[0.7853981852531433, 3.1415927410125732, 0.0, 0.0]
[-0.7853981852531433, -3.1415927410125732, 0.0, 0.0]
[1.5707963705062866, -3.1415927410125732, 0.0, 1.0471975803375244]
[-1.5707963705062866, 3.1415927410125732, 0.0, -1.0471975803375244]
[0.7853981852531433, 3.1415927410125732, 0.0, 6.2831854820251465]
[-0.7853981852531433, -3.1415927410125732, 0.0, 6.2831854820251465]
[1.5707963705062866, -3.1415927410125732, 0.0, 12.566370964050293]
[-1.5707963705062866, 3.1415927410125732, 0.0, -12.566370964050293]

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@ -0,0 +1,67 @@
Epoch,Loss
0,318.63848876953125
1,169.25245666503906
2,79.74800872802734
3,38.09654998779297
4,14.9882230758667
5,9.594549179077148
6,7.007342338562012
7,6.406463146209717
8,5.873697280883789
9,5.389927864074707
10,4.971279621124268
11,4.618086814880371
12,4.3437395095825195
13,4.11409854888916
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View File

@ -1,3 +1,4 @@
Base controller path: /home/judson/Neural-Networks-in-GNC/inverted_pendulum/training/controller_base.pth
Time Span: 0 to 10, Points: 1000
Learning Rate: 0.1
Weight Decay: 0.0001

View File

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1 Epoch Loss
5 3 1003.5884399414062
6 4 239.4792938232422
7 5 46.2115592956543
8 6 13.202779769897461
9 7 10.366398811340332
10 8 10.212174415588379
11 9 12.3258695602417
12 10 12.543839454650879
13 11 12.707508087158203
14 12 12.640857696533203
15 13 12.609429359436035
16 14 12.534897804260254
17 15 12.313684463500977
18 16 12.100234031677246
19 17 11.941438674926758
20 18 11.783458709716797
21 19 11.633370399475098
22 20 11.476954460144043
23 21 11.312397956848145
24 22 11.139897346496582
25 23 10.959792137145996
26 24 10.772931098937988
27 25 10.579319953918457
28 26 10.378640174865723
29 27 10.169775009155273
30 28 9.950425148010254
31 29 9.716572761535645
32 30 9.458198547363281
33 31 9.155242919921875
34 32 8.771095275878906
35 33 8.217187881469727
36 34 7.199514389038086
37 35 5.384041786193848
38 36 4.596004962921143
39 37 4.20500373840332
40 38 3.8475189208984375
41 39 3.4590461254119873
42 40 2.58524227142334
43 41 2.265702724456787
44 42 2.0781190395355225
45 43 1.91446053981781
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50 48 1.2893245220184326
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@ -54,34 +54,61 @@ def make_loss_fn(weight_fn):
return loss_fn
# Define and store weight functions with descriptions
# weight_functions = {
# 'constant': {
# 'function': lambda t: torch.ones_like(t),
# 'description': 'Constant weight: All weights are 1'
# },
# 'linear': {
# 'function': lambda t: (t+1) / (t+1).max(),
# 'description': 'Linear weight: Weights increase linearly, normalized by max'
# },
# 'quadratic': {
# 'function': lambda t: (t+1)**2 / ((t+1)**2).max(),
# 'description': 'Quadratic weight: Weights increase quadratically, normalized by max'
# },
# 'cubic': {
# 'function': lambda t: (t+1)**3 / ((t+1)**3).max(),
# 'description': 'Quadratic weight: Weights increase cubically, normalized by max'
# },
# 'inverse': {
# 'function': lambda t: (t+1)**-1 / ((t+1)**-1).max(),
# 'description': 'Inverse weight: Weights decrease inversely, normalized by max'
# },
# 'inverse_squared': {
# 'function': lambda t: (t+1)**-2 / ((t+1)**-2).max(),
# 'description': 'Inverse squared weight: Weights decrease inversely squared, normalized by max'
# },
# 'inverse_cubed': {
# 'function': lambda t: (t+1)**-3 / ((t+1)**-3).max(),
# 'description': 'Inverse cubed weight: Weights decrease inversely cubed, normalized by max'
# }
# }
weight_functions = {
'constant': {
'function': lambda t: torch.ones_like(t),
'description': 'Constant weight: All weights are 1'
'linear_mirrored': {
'function': lambda t: ((-t+10)+1) / ((-t+10)+1).max(),
'description': 'Linear mirrored weight: Weights decrease linearly, normalized by max'
},
'linear': {
'function': lambda t: (t+1) / (t+1).max(),
'description': 'Linear weight: Weights increase linearly, normalized by max'
'quadratic_mirrored': {
'function': lambda t: ((-t+10)+1)**2 / (((-t+10)+1)**2).max(),
'description': 'Quadratic mirrored weight: Weights decrease quadratically, normalized by max'
},
'quadratic': {
'function': lambda t: (t+1)**2 / ((t+1)**2).max(),
'description': 'Quadratic weight: Weights increase quadratically, normalized by max'
'cubic_mirrored': {
'function': lambda t: ((-t+10)+1)**3 / (((-t+10)+1)**3).max(),
'description': 'Quadratic mirrored weight: Weights decrease cubically, normalized by max'
},
'cubic': {
'function': lambda t: (t+1)**3 / ((t+1)**3).max(),
'description': 'Quadratic weight: Weights increase cubically, normalized by max'
'inverse_mirrored': {
'function': lambda t: ((-t+10)+1)**-1 / (((-t+10)+1)**-1).max(),
'description': 'Inverse mirrored weight: Weights increase inversely, normalized by max'
},
'inverse': {
'function': lambda t: (t+1)**-1 / ((t+1)**-1).max(),
'description': 'Inverse weight: Weights decrease inversely, normalized by max'
'inverse_squared_mirrored': {
'function': lambda t: ((-t+10)+1)**-2 / (((-t+10)+1)**-2).max(),
'description': 'Inverse squared mirrored weight: Weights increase inversely squared, normalized by max'
},
'inverse_squared': {
'function': lambda t: (t+1)**-2 / ((t+1)**-2).max(),
'description': 'Inverse squared weight: Weights decrease inversely squared, normalized by max'
},
'inverse_cubed': {
'function': lambda t: (t+1)**-3 / ((t+1)**-3).max(),
'description': 'Inverse cubed weight: Weights decrease inversely cubed, normalized by max'
'inverse_cubed_mirrored': {
'function': lambda t: ((-t+10)+1)**-3 / (((-t+10)+1)**-3).max(),
'description': 'Inverse cubed mirrored weight: Weights increase inversely cubed, normalized by max'
}
}

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