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RKNN2 V2.5.0 · RK3566/RK3568:Activations, normalization and extensions

RKNN2 V2.5.0 · RK3566/RK3568:Activations, normalization and extensions · Complete operator parameters and constraints from the V2.5.0 source.

· ArmSoM Editorial · Rockchip source documentation · 11 min read

This RKNN2 V2.5.0 platform reference helps ArmSoM developers select and adapt models. It does not establish support on every ArmSoM board: verify the board SoC, actual Toolkit2, Runtime, NPU driver and BSP versions. The source specifies no universal Linux kernel version. No ArmSoM hardware validation was performed.

Source: the supplied Chinese and English RKNN2 Supported Operators and Constraints Reference V2.5.0, 374 and 384 pages respectively. Chinese follows the Chinese edition; English, Russian and German follow the English edition. Platform constraints remain separate. The English PDF itself contains Chinese I/O figures and output tables; their provenance is retained with editable localized tables. Source spellings such as ConvTranpose and the original LSTM/GRU equations are preserved; these equations are not corrections to SDK implementations.

Source pages: CN 58–69; EN 60–71.

Rockchip RKNN2

Operator reference series

RKNN2 V2.5.0 · RK3566/RK3568:Basics and convolution

RKNN2 V2.5.0 · RK3566/RK3568:Recurrent networks, arithmetic and pooling

RKNN2 V2.5.0 · RK3566/RK3568:Shapes, slicing and transpose

RKNN2 V2.5.0 · RK3566/RK3568:Activations, normalization and extensions

RKNN2 V2.5.0 · RK3588:Basics and convolution

RKNN2 V2.5.0 · RK3588:Recurrent networks, arithmetic and pooling

RKNN2 V2.5.0 · RK3588:Shapes, slicing and transpose

RKNN2 V2.5.0 · RK3588:Activations, normalization and extensions

RKNN2 V2.5.0 · RK3562:Basics and convolution

RKNN2 V2.5.0 · RK3562:Recurrent networks, arithmetic and pooling

RKNN2 V2.5.0 · RK3562:Shapes, slicing and transpose

RKNN2 V2.5.0 · RK3562:Activations, normalization and extensions

RKNN2 V2.5.0 · RV1103/RV1106:Basics and convolution

RKNN2 V2.5.0 · RV1103/RV1106:Recurrent networks, arithmetic and pooling

RKNN2 V2.5.0 · RV1103/RV1106:Shapes, slicing and transpose

RKNN2 V2.5.0 · RV1103/RV1106:Activations, normalization and extensions

RKNN2 V2.5.0 · RK3576/RV1126B:Basics and convolution

RKNN2 V2.5.0 · RK3576/RV1126B:Recurrent networks, arithmetic and pooling

RKNN2 V2.5.0 · RK3576/RV1126B:Shapes, slicing and transpose

RKNN2 V2.5.0 · RK3576/RV1126B:Activations, normalization and extensions

RKNN2 V2.5.0 · RK2118:Basics and convolution

RKNN2 V2.5.0 · RK2118:Recurrent networks, arithmetic and pooling

RKNN2 V2.5.0 · RK2118:Shapes, slicing and transpose

RKNN2 V2.5.0 · RK2118:Activations, normalization and extensions

RKNN2 V2.5.0 · RV1103B/RV1106B:Basics and convolution

RKNN2 V2.5.0 · RV1103B/RV1106B:Recurrent networks, arithmetic and pooling

RKNN2 V2.5.0 · RV1103B/RV1106B:Shapes, slicing and transpose

RKNN2 V2.5.0 · RV1103B/RV1106B:Activations, normalization and extensions

RKNN2 V2.5.0 · CPU operator support and constraints

RKNN2 V2.5.0 · GPU operator support and constraints

RKNN2 V2.5.0 · Model I/O, alignment and convolution limits

Sigmoid

Given an input tensor, the function y=1/(1+exp(-x)) is applied element-wise to the input tensor to produce the output tensor

Inputs

  • input:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Outputs

  • output:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

Tanh

Computes the hyperbolic tangent of the given input tensor element-wise

Inputs

  • X:T1
    • shape:[batch,channel,height,width]
    • Quantization support:per-layer

Outputs

  • Y:T1
    • shape:[batch,channel,height,width]
    • Quantization support:per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

Softplus

Applies the Softplus function element-wise, y=ln(exp(x)+1)

Inputs

  • X:T1
    • shape:[batch,channel,height,width]
    • Quantization support:per-layer

Outputs

  • Y:T1
    • shape:[batch,channel,height,width]
    • Quantization support:per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

HardSigmoid

Given an input tensor, the function y=max(0,min(1,alpha*x+beta)) is applied element-wise to the input tensor to produce the output tensor, where alpha=1/6, beta=0.5

Inputs

  • input:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Outputs

  • output:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

HardSwish

Applies the HardSwish function element-wise, y = x * max(0, min(1, alpha * x + beta)) = x * HardSigmoid(x), where alpha=1/6, beta=0.5

Inputs

  • X:T1
    • shape:[batch,channel,height,width]
    • Quantization support:per-layer

Outputs

  • Y:T1
    • shape:[batch,channel,height,width]
    • Quantization support:per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

Elu

Given an input tensor, the function f(x)=alpha*(exp(x)-1.) for x<0, f(x)=x for x>=0 is applied element-wise to the input tensor to produce the output tensor, where alpha=1

Inputs

  • input:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Outputs

  • output:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

exSwish

Applies the Sigmoid Linear Unit function element-wise. The Swish function is also known as the SiLU function, y=x*sigmoid(x)

Inputs

  • X:T1
    • shape:[batch,channel,height,width]
    • Quantization support:per-layer

Outputs

  • Y:T1
    • shape:[batch,channel,height,width]
    • Quantization support:per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

exMish

Given an input tensor, the function mish(x)=xtanh(softplus(x))=xtanh(ln(1+e^{x})) is applied element-wise to the input tensor to produce the output tensor

Inputs

  • input:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Outputs

  • output:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

exGelu

Given an input tensor, y=x*Φ(x) is applied element-wise to produce the output tensor. When Φ(x) is set to tanh: y=0.5*x*(1+Tanh(sqrt(2/π)*(x+0.044715*x^3))).

Inputs

  • input:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Outputs

  • output:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

exSwooshR

Given an input tensor, the following function from the paper https://arxiv.org/abs/2310.11230 is applied element-wise to the input tensor to produce the output tensor SwooshR(x)=log(1+exp(x−1))−0.08x−0.313261687

Inputs

  • input:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Outputs

  • output:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

exSwooshL

Given an input tensor, the following function from the paper https://arxiv.org/abs/2310.11230 is applied element-wise to the input tensor to produce the output tensor SwooshL(x)=log(1+exp(x−4))−0.08x−0.035

Inputs

  • input:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Outputs

  • output:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

Where

Obtains values from x_tensor or y_tensor according to mask_tensor. When the position of mask_tensor is True, the value of x_tensor at the corresponding position is taken; otherwise, the value of y_tensor is taken.

Inputs

  • mask_tensor:T1
    • shape:[batch,channel,height,width]
    • Broadcasting support
      • Supports broadcasting along arbitrary dimensions
    • Broadcasting constraints
      • Broadcasting constraints are the same as the Expand operator
  • x_tensor:*T2
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer
    • Broadcasting support
      • Supports broadcasting along arbitrary dimensions
    • Broadcasting constraints
      • Broadcasting constraints are the same as the Expand operator
  • y_tensor:T1
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer
    • Broadcasting support
      • Supports broadcasting along arbitrary dimensions
    • Broadcasting constraints
      • Broadcasting constraints are the same as the Expand operator

Outputs

  • output:T2
    • shape:[batch,channel,height,width]
    • Quantization support
      • per-layer

Data Type Constraints

  • T1:bool(Tensor)
  • T2:int8(Tensor),float16(Tensor)

exGlu

Gated Linear Unit function, where a is the first half of the input matrix and b is the second half GLU(a,b)=a⊗σ(b)

Inputs

  • Input:T1
    • shape:[batch,channel,height,width]
    • Quantization support:per-layer

Outputs

  • Output:T1
    • shape:[batch,channel/2,height,width]
    • Quantization support:per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

Attributes

  • axis: int (default value = 1)
    • The dimension to split the input
    • Constraint: only 1 is supported

exMatMul

Matrix multiplication operation

Y = A·B + C    if c_type = "add"
Y = A·B * C    if c_type = "mul"

Inputs

  • A:T1
    • shape:[b,k,1,n]
      • k ∈(0,8192]
    • Quantization support
      • per-layer
  • B:T1
    • shape:[b,k,1,m]
    • Quantization support
      • per-layer
  • C(optional):T1,T2
    • shape:[b,n,1,m]
    • Quantization support
      • per-layer
    • Broadcasting support
      • Supports broadcasting along arbitrary dimensions
      • Broadcasting constraints are the same as the Expand operator

Outputs

  • Y:T1
    • shape:[b,n,1,m]
    • Quantization support
      • per-layer

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)
  • T2:float(Tensor)

Attributes

  • c_type: strings (default “add”)
    • add and mul are optional, indicating whether C is added or multiplied

exNorm

Performs various normalization operations on the input data. Currently three types are supported: LayerNormalization, RMSNormalization, and MeanVarianceNormalization:

LayerNorm(x) = ((x - μ) / sqrt(σ^2 + ε)) * W + B
RMSNorm(x) = (x / sqrt(RMS^2 + ε)) * W + B
MeanVarianceNorm(x) = ((x - μ) / sqrt(Variance + ε)) * W + B

Where: x is the input vector. μ and σ2 are the mean and variance of the input vector respectively:

μ = (1/H) * Σ[i=1..H](x_i)
σ^2 = (1/H) * Σ[i=1..H]((x_i - μ)^2)

RMS is the root mean square of the input vector:

RMS = sqrt((1/H) * Σ[i=1..H](x_i^2))

Variance is the equivalent variance of the input vector:

Variance = (1/H) * Σ[i=1..H](x_i^2) - μ^2

ε is a small number used to prevent division by zero. W and B are optional parameters.

Inputs

  • X:T1
    • shape:[batch,channel,height,width]
  • W(optional):T1
    • shape:[batch,channel,height,width]
  • B(optional):T1
    • shape:[batch,channel,height,width]

Outputs

  • Y:T1
    • shape:[batch,channel,height,width]

Data Type Constraints

  • T1:float16(Tensor)

Attributes

  • epsilon: float (default value 1e-05)
    • The epsilon value used to prevent division by 0
  • mode:string
    • Three normalization modes are available: layer, rms, and mean_var
  • axes: int64[] (default value [1])
    • Normalization axes, currently only [1] and [1,2,3] are supported

Other Support

  • Multi-core: Not yet supported

exWindow

exWindow originates from the window_partition and window_reverse operations of swin_transformer. In the original paper, input features are divided into multiple non-overlapping windows, each of size window_size × window_size. Both input and output features are required to be 4-dimensional shapes, partitioned in both height and width directions. The pytorch implementation is as follows:

def window_partition(x, window_size):
    """
    Args:
        x: (B, C, H, W)
        window_size (int): window size
    Returns:
        windows: (B, C, num_windows * num_windows, window_size * window_size)
    """
    B, C, H, W = x.shape
    x = x.view(B, C, H // window_size, window_size, W // window_size, window_size)
    windows = x.permute(0, 1, 2, 4, 3, 5).contiguous().view(B, C, -1, window_size * window_size)
    return windows

def window_reverse(windows, window_size, H, W):
    """
    Args:
        windows: (B, C, num_windows * num_windows, window_size * window_size)
        window_size (int): Window size
        H (int): Height of image
        W (int): Width of image
    Returns:
        x: (B, C, H, W)
    """
    B, C, _, _ = windows.shape
    x = windows.view(B, C, H // window_size, W // window_size, window_size, window_size)
    x = x.permute(0, 1, 2, 4, 3, 5).contiguous().view(B, C, H, W)
    return x

Inputs

  • X:T1
    • shape:[batch,channel,height,width]

Outputs

  • Y:T1
    • shape:[batch,channel,height,width]

Data Type Constraints

  • T1:int8(Tensor),float16(Tensor)

Attributes

  • mode:string
    • Supported modes: partition, reverse, partition_num_first
      • partition: implemented with reference to window_partition;
      • reverse: implemented with reference to window_reverse;
      • partition_num_first: the difference from partition is that the H,W of partition_num_first are divided according to num_windows, while the H,W of partition are divided according to window_sizes.
  • window_sizes:listofints
    • A 2-dimensional vector, the window size. Defines the height and width of each window. Attention computation and feature extraction within the window are based on this size.
  • num_windows:listofints
    • A 2-dimensional vector, the number of windows. Defines how many windows the height and width of the input feature are divided into.

Other Support

  • Multi-core: Not yet supported

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