finish Sb-PiPLU #116

This commit is contained in:
hli28146 2025-12-10 19:39:47 +08:00
parent f876a28ada
commit 613b7d7c62
4 changed files with 317 additions and 0 deletions

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import torch
import torch.nn as nn
from torch.utils.cpp_extension import load_inline
cpp_source = """
#include <torch/extension.h>
torch::Tensor sb_piplu_cuda_forward(const torch::Tensor& input, const torch::Tensor& k_tensor);
"""
cuda_source = """
#include <torch/extension.h>
#include <cuda_runtime.h>
#include <math.h>
#define BLOCK_SIZE 256
struct __align__(16) Float4 {
float x, y, z, w;
};
// Sb-PiPLU Logic
__device__ __forceinline__ float compute_sb_piplu(float x, float k, float inv_k) {
if (x > k) {
return x * inv_k;
} else if (x > 0.0f) { // 0 < x <= k
return x;
} else { // x <= 0
float ss = x / (1.0f + fabsf(x));
return 2.0f * ss + ss * ss;
}
}
__global__ void sb_piplu_kernel(
float* __restrict__ output,
const float* __restrict__ input,
const int n,
const float k,
const float inv_k)
{
const int idx = blockIdx.x * blockDim.x + threadIdx.x;
const int vec_n = n / 4;
int i = idx;
const int stride = blockDim.x * gridDim.x;
for (; i < vec_n; i += stride) {
Float4 in_vec = reinterpret_cast<const Float4*>(input)[i];
Float4 out_vec;
out_vec.x = compute_sb_piplu(in_vec.x, k, inv_k);
out_vec.y = compute_sb_piplu(in_vec.y, k, inv_k);
out_vec.z = compute_sb_piplu(in_vec.z, k, inv_k);
out_vec.w = compute_sb_piplu(in_vec.w, k, inv_k);
reinterpret_cast<Float4*>(output)[i] = out_vec;
}
int start_scalar = vec_n * 4;
int global_tid = blockIdx.x * blockDim.x + threadIdx.x;
int total_threads = gridDim.x * gridDim.x;
int current_idx = start_scalar + global_tid;
while (current_idx < n) {
output[current_idx] = compute_sb_piplu(input[current_idx], k, inv_k);
current_idx += total_threads;
}
}
torch::Tensor sb_piplu_cuda_forward(const torch::Tensor& input, const torch::Tensor& k_tensor) {
TORCH_CHECK(input.is_cuda(), "Input must be a CUDA tensor");
TORCH_CHECK(input.is_contiguous(), "Input must be contiguous");
const int n = input.numel();
auto output = torch::empty_like(input);
// Extract scalar value from k_tensor on the host
const float k = k_tensor.item<float>();
const float inv_k = 1.0f / k;
const int vec_n = n / 4;
const int grid_size = (vec_n + BLOCK_SIZE - 1) / BLOCK_SIZE;
int final_grid = (grid_size < 1) ? 1 : grid_size;
if (final_grid > 65535) final_grid = 65535;
sb_piplu_kernel<<<final_grid, BLOCK_SIZE>>>(
output.data_ptr<float>(),
input.data_ptr<float>(),
n,
k,
inv_k
);
return output;
}
"""
sb_piplu_op_module = load_inline(
name='sb_piplu_param_op',
cpp_sources=cpp_source,
cuda_sources=cuda_source,
functions=['sb_piplu_cuda_forward'],
verbose=False,
extra_cuda_cflags=['-O3']
)
class ModelNew(nn.Module):
def __init__(self, k_init=21.0):
super(ModelNew, self).__init__()
self.k = nn.Parameter(torch.tensor(k_init))
self.op = sb_piplu_op_module
def forward(self, input_tensor: torch.Tensor) -> torch.Tensor:
return self.op.sb_piplu_cuda_forward(input_tensor.contiguous(), self.k)

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import torch
import torch.nn as nn
import torch.nn.functional as F
BATCH_SIZE = 4096
HIDDEN_DIM = 4096
SHAPE = (BATCH_SIZE, HIDDEN_DIM)
# Sb-PiPLU 初始参数 k
K_INIT = 21.0
class SbPiPLU(nn.Module):
'''
Sb-PiPLU: A Novel Parametric Activation Function for Deep Learning
DOI:10.1109/ACCESS.2025.3561464
Formula:
f(x) = 2*softsign(x) + softsign(x)^2 if x <= 0
= x if 0 < x <= k
= x / k if x > k
'''
def __init__(self, k_init=21.0):
super(SbPiPLU, self).__init__()
self.k = nn.Parameter(torch.tensor(k_init))
def forward(self, x: torch.Tensor) -> torch.Tensor:
softsign_x = F.softsign(x)
part1 = 2 * softsign_x + softsign_x.pow(2)
part2 = x
part3 = x / self.k
res = torch.where(x > self.k, part3, x)
res = torch.where(x <= 0, part1, res)
return res
class Model(nn.Module):
def __init__(self, k_init=21.0):
super(Model, self).__init__()
self.act = SbPiPLU(k_init=k_init)
def forward(self, x):
return self.act(x)
def get_inputs():
input_tensor = torch.randn(SHAPE, dtype=torch.float32) * 25.0
return [input_tensor.contiguous()]
def get_init_inputs():
return [K_INIT]

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Write a custom CUDA kernel to optimize `Sb-PiPLU` with a trainable parameter `k`.
Formula:
f(x) = 2*softsign(x) + softsign(x)^2 if x <= 0
= x if 0 < x <= k
= x / k if x > k
where `k` is a learnable nn.Parameter.
Problem Analysis:
1. Memory Bound & Computationally Heavy: The operation is element-wise but involves multiple branches and arithmetic operations.
2. Operator Chaining: PyTorch implementation requires multiple `torch.where` calls.
3. Trainable Parameter: The kernel must accept `k` as a scalar input that is determined at runtime from the `nn.Parameter`.
Optimization Strategy: Fused Element-wise Kernel with Vectorization
1. One-Thread-per-Element: Map each element to a CUDA thread.
2. Vectorized Loads (float4): Use `float4` to process 128 bits per memory transaction.
3. Fused Branching Logic:
- The scalar parameter `k` and `1/k` are passed to the kernel.
- Kernel logic uses a nested `if-else` to handle the three segments.
4. One-Pass: Fuse all steps into a single read-compute-write kernel.
Here's an example to show you the syntax of inline embedding custom CUDA operators in torch: The example given architecture is:
```python
import torch
import torch.nn as nn
import torch.nn.functional as F
BATCH_SIZE = 4096
HIDDEN_DIM = 4096
SHAPE = (BATCH_SIZE, HIDDEN_DIM)
# Sb-PiPLU 初始参数 k
K_INIT = 21.0
class SbPiPLU(nn.Module):
'''
Sb-PiPLU: A Novel Parametric Activation Function for Deep Learning
DOI:10.1109/ACCESS.2025.3561464
Formula:
f(x) = 2*softsign(x) + softsign(x)^2 if x <= 0
= x if 0 < x <= k
= x / k if x > k
'''
def __init__(self, k_init=21.0):
super(SbPiPLU, self).__init__()
self.k = nn.Parameter(torch.tensor(k_init))
def forward(self, x: torch.Tensor) -> torch.Tensor:
softsign_x = F.softsign(x)
part1 = 2 * softsign_x + softsign_x.pow(2)
part2 = x
part3 = x / self.k
res = torch.where(x > self.k, part3, x)
res = torch.where(x <= 0, part1, res)
return res
class Model(nn.Module):
def __init__(self, k_init=21.0):
super(Model, self).__init__()
self.act = SbPiPLU(k_init=k_init)
def forward(self, x):
return self.act(x)
def get_inputs():
input_tensor = torch.randn(SHAPE, dtype=torch.float32) * 25.0
return [input_tensor.contiguous()]
def get_init_inputs():
return [K_INIT]

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###########################################################
# 性能和精度验证程序
###########################################################
import torch
import torch.nn as nn
import time
from SbPiPLU_torch import Model,get_inputs,get_init_inputs
from SbPiPLU_cuda import ModelNew
def run_benchmark():
# 检查 CUDA 是否可用
if not torch.cuda.is_available():
print("CUDA 不可用,请确保您有可用的 NVIDIA GPU 并已正确安装 PyTorch CUDA 版本。")
return
else:
device = torch.device("cuda")
# 初始化模型
init_inputs = get_init_inputs()
init_inputs = [
x.cuda(device=device) if isinstance(x, torch.Tensor) else x for x in init_inputs
]
inputs = get_inputs()
inputs = [
x.cuda(device=device) if isinstance(x, torch.Tensor) else x for x in inputs
]
torch_model = Model(*init_inputs).cuda()
cuda_model = ModelNew(*init_inputs).cuda()
torch_model.eval()
cuda_model.eval()
print("-------------------- 精度对齐验证 --------------------")
with torch.no_grad():
output_torch = torch_model( *inputs)
output_cuda = cuda_model(*inputs)
precision_flag = torch.allclose(output_torch, output_cuda,rtol=1e-03)
if precision_flag:
print("✅ 精度对齐:两个模型的输出结果非常接近。")
else:
print("❌ 精度不一致!")
print("\n-------------------- 性能加速比测试 --------------------")
num_iterations = 100
# PyTorch 模型计时
torch.cuda.synchronize()
start_time = time.time()
for _ in range(num_iterations):
_ = torch_model(*inputs)
torch.cuda.synchronize()
torch_time = (time.time() - start_time) / num_iterations
# 自定义 CUDA 内核计时
torch.cuda.synchronize()
start_time = time.time()
for _ in range(num_iterations):
_ = cuda_model(*inputs)
torch.cuda.synchronize()
cuda_time = (time.time() - start_time) / num_iterations
print(f"PyTorch torch.relu 平均执行时间: {torch_time:.6f}")
print(f"自定义 CUDA 内核 平均执行时间: {cuda_time:.6f}")
speedup = 0
if cuda_time > 0:
speedup = torch_time / cuda_time
print(f"加速比 (Speedup): {speedup:.2f}x")
else:
print("CUDA 内核执行时间为0无法计算加速比。")
return precision_flag,speedup
if __name__ == "__main__":
precision_flag,speedup = run_benchmark()