Генерация спектрограмм с помощью DDPM¶
Введение¶
Генеративные модели активно развиваются и находят применение в различных областях, включая обработку сигналов и синтез данных. Одной из таких моделей является Diffusion Probabilistic Model (DDPM), которая демонстрирует высокое качество генерации за счет постепенного процесса добавления и удаления шума. В данном демонстрационном примере рассматривается применение DDPM для синтеза спектрограмм, полученных из исходных сигналов.
Такой подход позволяет создавать новые реалистичные спектрограммы, которые могут быть использованы для аугментации данных, синтеза сигналов или в исследовательских целях.
В данном демо примере исходными данными будут являться обработанные ЭКГ и радарные сигналы, которые переводятся в спектрограммы
Сначала импортируем все необходимые пакеты
Определим вспомогательную функцию z-score нормализации для приведения обучаемых данных к диапазону [0-1]
Out[0]:
normalize_zero_to_one (generic function with 1 method)
Поскольку исходные данные - сигнал ЭКГ, который собой представляет временной ряд размера порядка 1$*10^6$, то нецелесообразно его использовать как входные данные для ИНС. Вместо этого, будем сигнал будем нарезать на перекрывающиеся окна. использование такого подхода дает следующие преимущества
Вычислительная сложность – Обработка всего сигнала целиком требует значительных ресурсов памяти и вычислительной мощности, что затрудняет обучение даже на современных GPU/TPU.
Локальная структура сигнала – ЭКГ обладает характерными паттернами (например, комплексами QRS), которые имеют относительно небольшую длительность по сравнению с полной записью. Анализ глобального сигнала без учета локальных особенностей может привести к потере значимой информации.
Ограничения архитектуры нейросетей – Большинство современных архитектур (например, U-Net в DDPM) оптимизированы для работы с данными фиксированного и умеренного размера, такими как изображения или короткие сегменты сигналов.
Следующий блок кода реализует разбиение сигнала на окна, каждое окно сохраняется в папку output_dir
Объявляется структура Dataset
, которая при инициализации просто запоминает список .mat-файлов в указанной папке и параметры STFT. Когда вы обращаетесь к элементу ds[i]
, код читает из i
-го файла сигналы ЭКГ и радара, нормирует их в диапазон 0–1, считает их спектры через DSP.stft
, переводит в децибелы (обрезает до −30 дБ, затем растягивает к 0–1) и фазу - sin φ и cos φ
Создадим датасет, используя для STFT окно hamming
Далее визуализируем один из сэмплов
В основе DDPM лежит процесс постепенного зашумления данных в процессе обучения, можно визуализировать то, как это работает
[ Info: Saved animation to /user/nn/DiffusionNet/output/spiral_forward_1.gif
Создадим валидационный и тренировочный наборы данных
Инициализируем некоторые гиперпараметры обучения, используемое для обучения устройство
Out[0]:
collate (generic function with 1 method)
Создадим загрузчики данных
Out[0]:
74-element DataLoader(::Vector{Array{Float32, 3}}, parallel=true, batchsize=64, collate=collate)
with first element:
64×80×6×64 Array{Float32, 4}
UNet(
time_embedding = Chain(
SinusoidalPositionEmbedding(100 => 128),
Dense(128 => 128, gelu_tanh), # 16_512 parameters
Dense(128 => 128), # 16_512 parameters
),
chain = ConditionalChain(
init = Conv((3, 3), 6 => 32, pad=1), # 1_760 parameters
down_1 = ResBlock(
in_layers = ConvEmbed(
embed_layers = Chain(
NNlib.swish,
Dense(128 => 32), # 4_128 parameters
),
conv = Conv((3, 3), 32 => 32, pad=1), # 9_248 parameters
norm = GroupNorm(32, 8), # 64 parameters
activation = NNlib.swish,
),
out_layers = Chain(
Conv((3, 3), 32 => 32, pad=1), # 9_248 parameters
GroupNorm(32, 8), # 64 parameters
NNlib.swish,
),
skip_transform = identity,
),
skip_1 = ConditionalSkipConnection(
ConditionalChain(
downsample_1 = Conv((4, 4), 32 => 32, pad=1, stride=2), # 16_416 parameters
down_2 = ResBlock(
in_layers = ConvEmbed(
embed_layers = Chain(
NNlib.swish,
Dense(128 => 32), # 4_128 parameters
),
conv = Conv((3, 3), 32 => 32, pad=1), # 9_248 parameters
norm = GroupNorm(32, 8), # 64 parameters
activation = NNlib.swish,
),
out_layers = Chain(
Conv((3, 3), 32 => 32, pad=1), # 9_248 parameters
GroupNorm(32, 8), # 64 parameters
NNlib.swish,
),
skip_transform = identity,
),
skip_2 = ConditionalSkipConnection(
ConditionalChain(
downsample_2 = Conv((4, 4), 32 => 64, pad=1, stride=2), # 32_832 parameters
down_3 = ResBlock(
in_layers = ConvEmbed(
embed_layers = Chain(
NNlib.swish,
Dense(128 => 64), # 8_256 parameters
),
conv = Conv((3, 3), 64 => 64, pad=1), # 36_928 parameters
norm = GroupNorm(64, 8), # 128 parameters
activation = NNlib.swish,
),
out_layers = Chain(
Conv((3, 3), 64 => 64, pad=1), # 36_928 parameters
GroupNorm(64, 8), # 128 parameters
NNlib.swish,
),
skip_transform = identity,
),
skip_3 = ConditionalSkipConnection(
ConditionalChain(
downsample_3 = Conv((4, 4), 64 => 64, pad=1, stride=2), # 65_600 parameters
down_4 = ResBlock(
in_layers = ConvEmbed(
embed_layers = Chain(
NNlib.swish,
Dense(128 => 64), # 8_256 parameters
),
conv = Conv((3, 3), 64 => 64, pad=1), # 36_928 parameters
norm = GroupNorm(64, 8), # 128 parameters
activation = NNlib.swish,
),
out_layers = Chain(
Conv((3, 3), 64 => 64, pad=1), # 36_928 parameters
GroupNorm(64, 8), # 128 parameters
NNlib.swish,
),
skip_transform = identity,
),
skip_4 = ConditionalSkipConnection(
ConditionalChain(
down_5 = Conv((3, 3), 64 => 128, pad=1), # 73_856 parameters
middle_1 = ResBlock(
in_layers = ConvEmbed(
embed_layers = Chain(
NNlib.swish,
Dense(128 => 128), # 16_512 parameters
),
conv = Conv((3, 3), 128 => 128, pad=1), # 147_584 parameters
norm = GroupNorm(128, 8), # 256 parameters
activation = NNlib.swish,
),
out_layers = Chain(
Conv((3, 3), 128 => 128, pad=1), # 147_584 parameters
GroupNorm(128, 8), # 256 parameters
NNlib.swish,
),
skip_transform = identity,
),
middle_attention = SkipConnection(
MultiheadAttention(
nhead = 4,
to_qkv = Conv((3, 3), 128 => 384, pad=1, bias=false), # 442_368 parameters
to_out = Conv((3, 3), 128 => 128, pad=1), # 147_584 parameters
),
+,
),
middle_2 = ResBlock(
in_layers = ConvEmbed(
embed_layers = Chain(
NNlib.swish,
Dense(128 => 128), # 16_512 parameters
),
conv = Conv((3, 3), 128 => 128, pad=1), # 147_584 parameters
norm = GroupNorm(128, 8), # 256 parameters
activation = NNlib.swish,
),
out_layers = Chain(
Conv((3, 3), 128 => 128, pad=1), # 147_584 parameters
GroupNorm(128, 8), # 256 parameters
NNlib.swish,
),
skip_transform = identity,
),
),
DenoisingDiffusion.cat_on_channel_dim,
),
up_4 = ResBlock(
in_layers = ConvEmbed(
embed_layers = Chain(
NNlib.swish,
Dense(128 => 128), # 16_512 parameters
),
conv = Conv((3, 3), 192 => 128, pad=1), # 221_312 parameters
norm = GroupNorm(128, 8), # 256 parameters
activation = NNlib.swish,
),
out_layers = Chain(
Conv((3, 3), 128 => 128, pad=1), # 147_584 parameters
GroupNorm(128, 8), # 256 parameters
NNlib.swish,
),
skip_transform = Conv((3, 3), 192 => 128, pad=1), # 221_312 parameters
),
upsample_4 = Chain(
Upsample(:nearest, scale = (2, 2)),
Conv((3, 3), 128 => 64, pad=1), # 73_792 parameters
),
),
DenoisingDiffusion.cat_on_channel_dim,
),
up_3 = ResBlock(
in_layers = ConvEmbed(
embed_layers = Chain(
NNlib.swish,
Dense(128 => 64), # 8_256 parameters
),
conv = Conv((3, 3), 128 => 64, pad=1), # 73_792 parameters
norm = GroupNorm(64, 8), # 128 parameters
activation = NNlib.swish,
),
out_layers = Chain(
Conv((3, 3), 64 => 64, pad=1), # 36_928 parameters
GroupNorm(64, 8), # 128 parameters
NNlib.swish,
),
skip_transform = Conv((3, 3), 128 => 64, pad=1), # 73_792 parameters
),
upsample_3 = Chain(
Upsample(:nearest, scale = (2, 2)),
Conv((3, 3), 64 => 64, pad=1), # 36_928 parameters
),
),
DenoisingDiffusion.cat_on_channel_dim,
),
up_2 = ResBlock(
in_layers = ConvEmbed(
embed_layers = Chain(
NNlib.swish,
Dense(128 => 64), # 8_256 parameters
),
conv = Conv((3, 3), 96 => 64, pad=1), # 55_360 parameters
norm = GroupNorm(64, 8), # 128 parameters
activation = NNlib.swish,
),
out_layers = Chain(
Conv((3, 3), 64 => 64, pad=1), # 36_928 parameters
GroupNorm(64, 8), # 128 parameters
NNlib.swish,
),
skip_transform = Conv((3, 3), 96 => 64, pad=1), # 55_360 parameters
),
upsample_2 = Chain(
Upsample(:nearest, scale = (2, 2)),
Conv((3, 3), 64 => 32, pad=1), # 18_464 parameters
),
),
DenoisingDiffusion.cat_on_channel_dim,
),
up_1 = ResBlock(
in_layers = ConvEmbed(
embed_layers = Chain(
NNlib.swish,
Dense(128 => 32), # 4_128 parameters
),
conv = Conv((3, 3), 64 => 32, pad=1), # 18_464 parameters
norm = GroupNorm(32, 8), # 64 parameters
activation = NNlib.swish,
),
out_layers = Chain(
Conv((3, 3), 32 => 32, pad=1), # 9_248 parameters
GroupNorm(32, 8), # 64 parameters
NNlib.swish,
),
skip_transform = Conv((3, 3), 64 => 32, pad=1), # 18_464 parameters
),
final = Conv((3, 3), 32 => 6, pad=1), # 1_734 parameters
),
) # Total: 133 trainable arrays, 2_785_830 parameters,
# plus 1 non-trainable, 12_800 parameters, summarysize 10.716 MiB.
Инициализируем функцию потерь, оптимизатор, и создадим папку, в которой будут храниться логи обучения
Зададим словарь, в котором хранятся параметры экспериметра
made directory: output/jsonfiles
saved hyperparameters to output/jsonfiles/hyperparameters.json
Определим функции для обучения ИНС
Out[0]:
train! (generic function with 1 method)
Сохраним нашу обученную модель
Выполним инференс модели. На вход подадим шум из нормального распределения, на выходе получим спектрограммы, которые можно добавить для датасет для его увеличения
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В данном демо-примере была обучена нейросеть для генерации спектрограмм. Сгенерированные данные можно использовать для аугментации датасета
{"id": "cacf7b7d-f657-4ff3-b3b5-44d5fad922e2", "data": [{"showlegend": false, "xaxis": "x", "colorbar": {"y": 0.7369791666666666, "title": {"text": ""}, "len": 0.4091344050743657, "x": 0.5026442007249093}, "name": "y1", "colorscale": [[0, "rgba(0, 0, 4, 1.000)"], [0.00392156862745098, "rgba(1, 0, 5, 1.000)"], [0.00784313725490196, "rgba(1, 1, 6, 1.000)"], [0.011764705882352941, "rgba(1, 1, 8, 1.000)"], [0.01568627450980392, "rgba(2, 1, 10, 1.000)"], [0.0196078431372549, "rgba(2, 2, 12, 1.000)"], [0.023529411764705882, "rgba(2, 2, 14, 1.000)"], [0.027450980392156862, "rgba(3, 2, 16, 1.000)"], [0.03137254901960784, "rgba(4, 3, 18, 1.000)"], [0.03529411764705882, "rgba(4, 3, 20, 1.000)"], [0.0392156862745098, "rgba(5, 4, 23, 1.000)"], [0.043137254901960784, "rgba(6, 4, 25, 1.000)"], [0.047058823529411764, "rgba(7, 5, 27, 1.000)"], [0.050980392156862744, "rgba(8, 5, 29, 1.000)"], [0.054901960784313725, "rgba(9, 6, 31, 1.000)"], [0.058823529411764705, "rgba(10, 7, 34, 1.000)"], [0.06274509803921569, "rgba(11, 7, 36, 1.000)"], [0.06666666666666667, "rgba(12, 8, 38, 1.000)"], [0.07058823529411765, "rgba(13, 8, 41, 1.000)"], [0.07450980392156863, "rgba(14, 9, 43, 1.000)"], [0.0784313725490196, "rgba(16, 9, 45, 1.000)"], [0.08235294117647059, "rgba(17, 10, 48, 1.000)"], [0.08627450980392157, "rgba(18, 10, 50, 1.000)"], [0.09019607843137255, "rgba(20, 11, 52, 1.000)"], [0.09411764705882353, "rgba(21, 11, 55, 1.000)"], [0.09803921568627451, "rgba(22, 11, 57, 1.000)"], [0.10196078431372549, "rgba(24, 12, 60, 1.000)"], [0.10588235294117647, "rgba(25, 12, 62, 1.000)"], [0.10980392156862745, "rgba(27, 12, 65, 1.000)"], [0.11372549019607843, "rgba(28, 12, 67, 1.000)"], [0.11764705882352941, "rgba(30, 12, 69, 1.000)"], [0.12156862745098039, "rgba(31, 12, 72, 1.000)"], [0.12549019607843137, "rgba(33, 12, 74, 1.000)"], [0.12941176470588237, "rgba(35, 12, 76, 1.000)"], [0.13333333333333333, "rgba(36, 12, 79, 1.000)"], [0.13725490196078433, "rgba(38, 12, 81, 1.000)"], [0.1411764705882353, "rgba(40, 11, 83, 1.000)"], [0.1450980392156863, "rgba(41, 11, 85, 1.000)"], [0.14901960784313725, "rgba(43, 11, 87, 1.000)"], [0.15294117647058825, "rgba(45, 11, 89, 1.000)"], [0.1568627450980392, "rgba(47, 10, 91, 1.000)"], [0.1607843137254902, "rgba(49, 10, 92, 1.000)"], [0.16470588235294117, "rgba(50, 10, 94, 1.000)"], [0.16862745098039217, "rgba(52, 10, 95, 1.000)"], [0.17254901960784313, "rgba(54, 9, 97, 1.000)"], [0.17647058823529413, "rgba(56, 9, 98, 1.000)"], [0.1803921568627451, "rgba(57, 9, 99, 1.000)"], [0.1843137254901961, "rgba(59, 9, 100, 1.000)"], [0.18823529411764706, "rgba(61, 9, 101, 1.000)"], [0.19215686274509805, "rgba(62, 9, 102, 1.000)"], [0.19607843137254902, "rgba(64, 10, 103, 1.000)"], [0.2, "rgba(66, 10, 104, 1.000)"], [0.20392156862745098, "rgba(68, 10, 104, 1.000)"], [0.20784313725490197, "rgba(69, 10, 105, 1.000)"], [0.21176470588235294, "rgba(71, 11, 106, 1.000)"], [0.21568627450980393, "rgba(73, 11, 106, 1.000)"], [0.2196078431372549, "rgba(74, 12, 107, 1.000)"], [0.2235294117647059, "rgba(76, 12, 107, 1.000)"], [0.22745098039215686, "rgba(77, 13, 108, 1.000)"], [0.23137254901960785, "rgba(79, 13, 108, 1.000)"], [0.23529411764705882, "rgba(81, 14, 108, 1.000)"], [0.23921568627450981, "rgba(82, 14, 109, 1.000)"], [0.24313725490196078, "rgba(84, 15, 109, 1.000)"], [0.24705882352941178, "rgba(85, 15, 109, 1.000)"], [0.25098039215686274, "rgba(87, 16, 110, 1.000)"], [0.2549019607843137, "rgba(89, 16, 110, 1.000)"], [0.25882352941176473, "rgba(90, 17, 110, 1.000)"], [0.2627450980392157, "rgba(92, 18, 110, 1.000)"], [0.26666666666666666, "rgba(93, 18, 110, 1.000)"], [0.27058823529411763, "rgba(95, 19, 110, 1.000)"], [0.27450980392156865, "rgba(97, 19, 110, 1.000)"], [0.2784313725490196, "rgba(98, 20, 110, 1.000)"], [0.2823529411764706, "rgba(100, 21, 110, 1.000)"], [0.28627450980392155, "rgba(101, 21, 110, 1.000)"], [0.2901960784313726, "rgba(103, 22, 110, 1.000)"], [0.29411764705882354, "rgba(105, 22, 110, 1.000)"], [0.2980392156862745, "rgba(106, 23, 110, 1.000)"], [0.30196078431372547, "rgba(108, 24, 110, 1.000)"], [0.3058823529411765, "rgba(109, 24, 110, 1.000)"], [0.30980392156862746, "rgba(111, 25, 110, 1.000)"], [0.3137254901960784, "rgba(113, 25, 110, 1.000)"], [0.3176470588235294, "rgba(114, 26, 110, 1.000)"], [0.3215686274509804, "rgba(116, 26, 110, 1.000)"], [0.3254901960784314, "rgba(117, 27, 110, 1.000)"], [0.32941176470588235, "rgba(119, 28, 109, 1.000)"], [0.3333333333333333, "rgba(120, 28, 109, 1.000)"], [0.33725490196078434, "rgba(122, 29, 109, 1.000)"], [0.3411764705882353, "rgba(124, 29, 109, 1.000)"], [0.34509803921568627, "rgba(125, 30, 109, 1.000)"], [0.34901960784313724, "rgba(127, 30, 108, 1.000)"], [0.35294117647058826, "rgba(128, 31, 108, 1.000)"], [0.3568627450980392, "rgba(130, 32, 108, 1.000)"], [0.3607843137254902, "rgba(132, 32, 107, 1.000)"], [0.36470588235294116, "rgba(133, 33, 107, 1.000)"], [0.3686274509803922, "rgba(135, 33, 107, 1.000)"], 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