2 posts tagged with "lightweight language-driven grasp detection"

View All Tags

Lightweight Language-driven Grasp Detection using Conditional Consistency Model (Part 2)

Grasping Machine

1. Lightweight Language-driven Grasp Detection

Overview

Given an input RGB image and a text prompt describing the object of interest, we aim to detect the grasping pose on the image that best matches the text prompt input. We follow the popular rectangle grasp convention widely used in previous work to define the grasp.

In the diffusion model, we represent the target grasp pose as x0\mathbf{x}_0. The objective of our diffusion process of language-driven grasp detection involves denoising from a noisy state xT\mathbf{x}_T to the original grasp pose x0\mathbf{x}_0, conditioned on the input image and grasp instruction represented by yy. The forward process in traditional conditional diffusion model is defined as:

q(xtxt1)=N(1βtxt1,βtI) ,(1)q(\mathbf{x}_t|\mathbf{x}_{t-1}) = \mathcal{N}(\sqrt{1-\beta_t}\mathbf{x}_{t-1},\beta_t\mathbf{I})~, \tag{1}

where the hyperparameter βₜ is the amount of noise added at diffusion step t ∈ [0,T] ⊆ ℝ.

To train a diffusion model with condition y, we use a neural network to learn the reverse process:

pϕ(xt1xt,y)=N(μϕ(xt,t,y),Σϕ(xt,t,y)) .(2)p_\phi(\mathbf{x}_{t-1}|\mathbf{x}_t,y) = \mathcal{N}(\mu_\phi(\mathbf{x}_t,t,y),\Sigma_\phi(\mathbf{x}_t,t,y))~. \tag{2}

In our approach, we utilize the diffusion process in the continuous domain, where xt\mathbf{x}_t is the grasp pose state at arbitrary time index tt. Unlike popular discrete diffusion models, by using a continuous space, we can improve sample quality and reduce inference times due to the ability to traverse the diffusion process at arbitrary timesteps, allowing for more fine-grained control over the denoising process.

Method Overview

Figure 1: The overview of our method. First, the input RGB image and text prompt are fed into the feature encoder and ALBEF fusion. Subsequently, we concurrently train two models with the same architectures: A score network to estimate the probability flow Ordinary Differential Equation (ODE) trajectory for the diffusion process and a conditional consistency model to determine the grasp pose with a few denoising steps.

Conditional Consistency Model for LLGD

To reduce the inference time during the denoising step of the diffusion model, we aim to estimate the original grasp pose with just a few denoising steps. Since our language-driven grasp detection task has the condition yy, we introduce a conditional consistency model based on the consistency concept to infer the original grasp pose during the inference process directly:

fθ(xt,t,y)={xtt[0,ϵ]Fθ(xt,t,y)t(ϵ,T] ,(3)\mathbf{f}_\theta(\mathbf{x}_t,t,y) = \begin{cases} \mathbf{x}_t & t \in [0,\epsilon] \\ \mathbf{F}_\theta(\mathbf{x}_t,t,y) & t \in (\epsilon,T] \end{cases}~, \tag{3}

where fθ(xϵ,t,y)=xϵ\mathbf{f}_\theta(\mathbf{x}_\epsilon, t, y) = \mathbf{x}_\epsilon is the boundary condition, and Fθ(xt,t,y)\mathbf{F}_\theta(\mathbf{x}_t,t,y) is a free-form deep neural network whose output has the same dimensionality as xt\mathbf{x}_t.

To train our conditional consistency model, we employ knowledge distillation from a continuous diffusion process:

dxt=12γtxtdt+γtdwt ,(4)d\mathbf{x}_{t} = -\frac{1}{2}\gamma_t\mathbf{x}_t dt + \sqrt{\gamma_t} d\mathbf{w}_t~, \tag{4}

where γt\gamma_t is a non-negative function referred to as the noise schedule, and wt\mathbf{w}_t is the standard Brownian motion. This forward process creates a trajectory of grasp poses {xt}t=0T\{\mathbf{x}_t\}_{t=0}^T. The grasp pose state xt\mathbf{x}_t depends on the time index tt and the input image and text prompt. The grasp distribution p(x0y)p(\mathbf{x}_0|y) from the dataset is transformed into p(xTy)N(0,I)p(\mathbf{x}_T|y) \sim \mathcal{N}(0, \mathbf{I}). Given the ground truth grasp pose x0\mathbf{x}_0, we can sample xt\mathbf{x}_t at arbitrary tt:

p(xtx0)=N(μt,Σt) ,(5)p(\mathbf{x}_t|\mathbf{x}_0) = \mathcal{N}(\mu_t, \Sigma_t)~, \tag{5}

where

μt=e12ρtx0,Σt=(1eρt)I,ρt=0tγsds .\mu_t = e^{\frac{1}{2}\rho_t} \mathbf{x}_0, \Sigma_t = (1 - e^{\rho_t})\mathbf{I}, \rho_t = -\int_{0}^{t} \gamma_s ds~.

The equation (4) is a probability flow ODE. With the conditional variable yy, it can be redefined as:

dxtdt=12γt[xt+logp(xty)] ,(6)\frac{d\mathbf{x}_t}{dt} = -\frac{1}{2}\gamma_t\left[\mathbf{x}_t + \nabla\log p(\mathbf{x}_t|y)\right]~, \tag{6}

where logp(xty)\nabla\log p(\mathbf{x}_t|y) is the score function of the conditional diffusion model.

Suppose that we have a neural network sϕ(xt,t,y)\mathbf{s}_\phi(\mathbf{x}_t, t, y) that can approximate the score function logp(xty)\nabla\log p(\mathbf{x}_t|y), i.e., sϕ(xt,t,y)logp(xty)\mathbf{s}_\phi(\mathbf{x}_t, t, y) \approx \nabla\log p(\mathbf{x}_t|y). After training the score network, we can replace the logp(xty)\nabla\log p(\mathbf{x}_t|y) term in the equation (6) with a neural network:

dxtdt=12γt[xt+sϕ(xt,t,y)] .(7)\frac{d\mathbf{x}_t}{dt} = -\frac{1}{2}\gamma_t\left[\mathbf{x}_t + \mathbf{s}_\phi(\mathbf{x}_t, t, y)\right]~. \tag{7}

Score Function Loss. In order to approximate the score function logp(xty)\nabla\log p(\mathbf{x}_t|y), the conditional denoising estimator minimizes the following objective:

Lscore=EtU[0,T]x0,yp(x0,y)xtp(xtx0)[λ(t)logp(xtx0)sϕ(xt,t,y)2] ,(8)\mathcal{L}_{\rm score}=\mathbb{E}_{ \begin{subarray}{l} t \sim \mathcal{U}[0, T] \\ \mathbf{x}_0,y \sim p(\mathbf{x}_0,y) \\ \mathbf{x}_t \sim p(\mathbf{x}_t|\mathbf{x}_0) \end{subarray} }\left[\lambda(t) \|\nabla\log p(\mathbf{x}_t|\mathbf{x}_0) - \mathbf{s}_\phi(\mathbf{x}_t,t,y)\|^2 \right]~, \tag{8}

where λ(t)R+\lambda(t) \in \mathbb{R}^+ is a positive weighting function.

Proposition 1. Suppose that xt\mathbf{x}_t is conditionally independent of yy given x0\mathbf{x}_0, then minimizing Lscore\mathcal{L}_{\rm score} is the same as minimizing:

EtU[0,T]xt,yp(xt,y)[λ(t)logp(xty)sϕ(xt,t,y)2] .\mathbb{E}_{ \begin{subarray}{l} t \sim \mathcal{U}[0, T] \\ \mathbf{x}_t,y \sim p(\mathbf{x}_t,y) \\ \end{subarray} }\left[\lambda(t) \|\nabla\log p(\mathbf{x}_t|y) - \mathbf{s}_\phi(\mathbf{x}_t,t,y)\|^2 \right]~.

Proof. Because xt\mathbf{x}_t is conditionally independent of yy given x0\mathbf{x}_0, we have:

EtU[0,T]x0,yp(x0,y)xtp(xtx0)[λ(t)logp(xtx0)sϕ(xt,t,y)2]=EtU[0,T]yp(y)x0p(x0y)xtp(xtx0)[λ(t)logp(xtx0)sϕ(xt,t,y)2]=EtU[0,T]yp(y)x0p(x0y)xtp(xtx0,y)[λ(t)logp(xtx0,y)sϕ(xt,t,y)2]=EtU[0,T]yp(y)[Φ(t,y)] ,(9)\begin{aligned} &\mathbb{E}_{ \begin{subarray}{l} t \sim \mathcal{U}[0, T] \\ \mathbf{x}_0,y \sim p(\mathbf{x}_0,y) \\ \mathbf{x}_t \sim p(\mathbf{x}_t|\mathbf{x}_0) \end{subarray} }\left[\lambda(t) \|\nabla\log p(\mathbf{x}_t|\mathbf{x}_0) - \mathbf{s}_\phi(\mathbf{x}_t,t,y)\|^2 \right] \\ &= \mathbb{E}_{ \begin{subarray}{l} t \sim \mathcal{U}[0, T] \\ y \sim p(y) \\ \mathbf{x}_0 \sim p(\mathbf{x}_0|y)\\ \mathbf{x}_t \sim p(\mathbf{x}_t|\mathbf{x}_0) \end{subarray} }\left[\lambda(t) \|\nabla\log p(\mathbf{x}_t|\mathbf{x}_0) - \mathbf{s}_\phi(\mathbf{x}_t,t,y)\|^2 \right] \\ &= \mathbb{E}_{ \begin{subarray}{l} t \sim \mathcal{U}[0, T] \\ y \sim p(y) \\ \mathbf{x}_0 \sim p(\mathbf{x}_0|y)\\ \mathbf{x}_t \sim p(\mathbf{x}_t|\mathbf{x}_0,y) \end{subarray} }\left[\lambda(t) \|\nabla\log p(\mathbf{x}_t|\mathbf{x}_0,y) - \mathbf{s}_\phi(\mathbf{x}_t,t,y)\|^2 \right] \\ &= \mathbb{E}_{ \begin{subarray}{l} t \sim \mathcal{U}[0, T] \\ y \sim p(y) \\ \end{subarray} }\left[\Phi(t,y)\right]~, \tag{9} \end{aligned}

where

Φ(t,y)=Ex0p(x0y)xtp(xtx0,y)[λ(t)logp(xtx0,y)sϕ(xt,t,y)2] .\begin{aligned} &\Phi(t,y)\\ &=\mathbb{E}_{ \begin{subarray}{l} \mathbf{x}_0 \sim p(\mathbf{x}_0|y)\\ \mathbf{x}_t \sim p(\mathbf{x}_t|\mathbf{x}_0,y) \end{subarray} }\left[\lambda(t) \|\nabla\log p(\mathbf{x}_t|\mathbf{x}_0,y) - \mathbf{s}_\phi(\mathbf{x}_t,t,y)\|^2 \right]~. \end{aligned}

If yy and tt are fixed, we can define a transition probability that does not depend on these variables, q(x0)=p(x0y)q(\mathbf{x}_0) = p(\mathbf{x}_0|y), κ(xt)=sϕ(xt,t,y)\kappa(\mathbf{x}_t)=\mathbf{s}_\phi(\mathbf{x}_t,t,y). According to Vincent P., 2011, we have:

Φ(t,y)=Ex0q(x0)xtq(xtx0)[λ(t)logq(xtx0)κ(xt)2]=E(x0,xt)q(x0,xt)[λ(t)logq(xtx0)κ(xt)2]=Extq(xt)[λ(t)logq(xt)κ(xt)2]=Extp(xty)[λ(t)logp(xty)sϕ(xt,t,y)2] .(10)\begin{aligned} \Phi(t,y) &= \mathbb{E}_{ \begin{subarray}{l} \mathbf{x}_0 \sim q(\mathbf{x}_0)\\ \mathbf{x}_t \sim q(\mathbf{x}_t|\mathbf{x}_0) \end{subarray} }\left[\lambda(t) \|\nabla\log q(\mathbf{x}_t|\mathbf{x}_0) - \kappa(\mathbf{x}_t)\|^2 \right] \\ &= \mathbb{E}_{ \begin{subarray}{l} (\mathbf{x}_0,\mathbf{x}_t) \sim q(\mathbf{x}_0,\mathbf{x}_t)\\ \end{subarray} }\left[\lambda(t) \|\nabla\log q(\mathbf{x}_t|\mathbf{x}_0) - \kappa(\mathbf{x}_t)\|^2 \right] \\ &= \mathbb{E}_{ \begin{subarray}{l} \mathbf{x}_t \sim q(\mathbf{x}_t)\\ \end{subarray} }\left[\lambda(t) \|\nabla\log q(\mathbf{x}_t) - \kappa(\mathbf{x}_t)\|^2 \right] \\ &= \mathbb{E}_{ \begin{subarray}{l} \mathbf{x}_t \sim p(\mathbf{x}_t|y)\\ \end{subarray} }\left[\lambda(t) \|\nabla\log p(\mathbf{x}_t|y) - \mathbf{s}_\phi(\mathbf{x}_t,t,y)\|^2 \right]~. \tag{10} \end{aligned}

From the equations (9) and (10), we can prove the equivalence of the two objective functions.

EtU[0,T]x0,yp(x0,y)xtp(xtx0)[λ(t)logp(xtx0)sϕ(xt,t,y)2]=EtU[0,T]yp(y)xtp(xty)[λ(t)logp(xty)sϕ(xt,t,y)2]=EtU[0,T](xt,y)p(xt,y)[λ(t)logp(xty)sϕ(xt,t,y)2] .(11)\begin{aligned} &\mathbb{E}_{ \begin{subarray}{l} t \sim \mathcal{U}[0, T] \\ \mathbf{x}_0,y \sim p(\mathbf{x}_0,y) \\ \mathbf{x}_t \sim p(\mathbf{x}_t|\mathbf{x}_0) \end{subarray} }\left[\lambda(t) \|\nabla\log p(\mathbf{x}_t|\mathbf{x}_0) - \mathbf{s}_\phi(\mathbf{x}_t,t,y)\|^2 \right] \\ =& \mathbb{E}_{ \begin{subarray}{l} t \sim \mathcal{U}[0, T] \\ y \sim p(y) \\ \mathbf{x}_t \sim p(\mathbf{x}_t|y) \end{subarray} }\left[\lambda(t) \|\nabla\log p(\mathbf{x}_t|y) - \mathbf{s}_\phi(\mathbf{x}_t,t,y)\|^2 \right] \\ =& \mathbb{E}_{ \begin{subarray}{l} t \sim \mathcal{U}[0, T] \\ (\mathbf{x}_t,y) \sim p(\mathbf{x}_t,y) \\ \end{subarray} }\left[\lambda(t) \|\nabla\log p(\mathbf{x}_t|y) - \mathbf{s}_\phi(\mathbf{x}_t,t,y)\|^2 \right]~. \tag{11} \end{aligned}

Discretization. Consider discretizing the time horizon [ϵ,T][\epsilon,T] into N1N-1 with boundary t1=ϵ<t2<t3<<tN=Tt_1=\epsilon<t_2<t_3<\ldots<t_{N}=T. If NN is sufficiently large, we can use an ODE-solver to estimate the next discretization step:

x^ti=xti+1+(titi+1)dxdtt=ti+1\hat{\mathbf{x}}_{t_i} = \mathbf{x}_{t_{i+1}} + (t_i - t_{i+1}) \left. \frac{d\mathbf{x}}{dt} \right|_{t = t_{i+1}}
=xti+112γi+1(titi+1)[xti+1+sϕ(xt,t,y)] .(12)= \mathbf{x}_{t_{i+1}} - \frac{1}{2}\gamma_{i+1} (t_i - t_{i+1})\left[\mathbf{x}_{t_{i+1}} + \mathbf{s}_\phi(\mathbf{x}_t,t,y)\right]~. \tag{12}

Conditional Consistency Model Loss. To enable fast sampling, we expect that the predicted point x^ti\hat{\mathbf{x}}_{t_i} and xti+1\mathbf{x}_{t_{i+1}} to lie on the same probability flow ODE trajectory. We propose conditional consistency loss to enforce this constraint:

Lconsistency=EiU[1,N1]xti+1p(xti+1x0)[λ(ti)fθ(xti+1,ti+1,y)fθ(x^ti,ti,y)2] ,(13)\mathcal{L}_{\rm consistency} = \mathbb{E}_{ \begin{subarray}{l} i \sim \mathcal{U}[1, N - 1] \\ \mathbf{x}_{t_{i+1}} \sim p(\mathbf{x}_{t_{i+1}}|\mathbf{x}_0) \end{subarray} } \left[\lambda(t_i) \|\mathbf{f}_\theta(\mathbf{x}_{t_{i+1}},t_{i+1},y) - \mathbf{f}_{\theta^*}(\hat{\mathbf{x}}_{t_{i}},t_{i},y)\|^2 \right]~, \tag{13}

where x^ti\hat{\mathbf{x}}_{t_i} is calculated in Equation 12, xti+1\mathbf{x}_{t_{i+1}} is sampling from Gaussian distribution in Equation 5, and θ\theta is the parameters of neural network f\mathbf{f}.

Additionally, we need to minimize the discrepancy between the predicted and ground truth grasp poses with the detection loss:

Ldetection=EiU[1,N]xtiN(μti,Σti)x0,yp(x0,y)[λ(ti)fθ(xti,ti,y)x02] .(14)\mathcal{L}_{\rm detection} = \mathbb{E}_{ \begin{subarray}{l} i \sim \mathcal{U}[1, N] \\ \mathbf{x}_{t_{i}} \sim \mathcal{N}(\mu_{t_{i}},\Sigma_{t_{i}}) \\ \mathbf{x}_0,y \sim p(\mathbf{x}_0,y) \end{subarray} }\left[\lambda(t_i)\|\mathbf{f}_\theta(\mathbf{x}_{t_i}, t_i, y) - \mathbf{x}_0\|^2\right]~. \tag{14}

The overall training objective for our method is:

Ltotal=Lconsistency+Ldetection .(15)\mathcal{L}_{\rm total} = \mathcal{L}_{\rm consistency} + \mathcal{L}_{\rm detection}~. \tag{15}

Network Details

The input of our network is the image and a corresponding grasping text prompt represented as ee (for example, "grasp the fork at its handle"). We first extract the image feature using a 12-layer vision transformer ViT image encoder. The input text prompt is encoded by a text encoder using BERT or CLIP. We then combine and learn the features of the input text prompt and input image using the ALBEF fusion network. The output of the fusion features is fed into a score network, and our conditional consistency model is used to learn the grasp pose. Figure 1 shows the detail of our network.

Score Network. In practice, we utilize a score network composed of several MLP layers to extract three components: the noisy grasp pose xt\mathbf{x}_t, the time index tt, and the conditional vision-language embedding yy. Subsequently, these features are concatenated, and the score function is extracted through a final MLP layer. It is crucial to ensure that the output dimension of the scoring network is identical to the dimension of the input xt\mathbf{x}_t because, fundamentally, the score function is the gradient of the grasp pose distribution given the condition yy. Our conditional consistency model's network has an architecture similar to the scoring network; however, its output is the predicted grasp pose.

Algorithm 1: Inference Process

Input: Image and text prompt, conditional consistency model fθ(x,t,y)\mathbf{f}_\theta(\mathbf{x},t,y), number of inference steps PP, sequence of time points t1=ϵ<t2<t3<<tP=Tt_1 = \epsilon < t_2 < t_3 < \dots < t_{P} = T, noise scheduler αt=eρt\alpha_t = e^{\rho_t}.

yALBEF (image, prompt)y \gets \text{ALBEF (image, prompt)}

Initial grasp noise xTN(0,I)\mathbf{x}_T \sim \mathcal{N}(0,\mathbf{I})

x0fθ(xT,T,y)\mathbf{x}_0 \gets \mathbf{f}_\theta(\mathbf{x}_T,T,y)

For i=P1i = P - 1 to 22:

  • Sample zN(0,I)\mathbf{z} \sim \mathcal{N}(0,\mathbf{I})
  • xtiαtix0+1αtiz\mathbf{x}_{t_i} \gets \sqrt{\alpha_{t_i}}\mathbf{x}_0 + \sqrt{1 - \alpha_{t_i}}\mathbf{z}
  • x0fθ(xti,ti,y)\mathbf{x}_0 \gets \mathbf{f}_\theta(\mathbf{x}_{t_i},t_i,y)

Output: Final grasp pose x0\mathbf{x}_0

Training and Inference

During training, we freeze the text and image encoder, then train the ALBEF fusion, the scoring network, and the consistency model end-to-end. The score network and the conditional consistency model share the same architecture. We trained both models simultaneously for 1000 epochs with a batch size of 8 using the Adam optimizer. The training time takes approximately three days on an NVIDIA A100 GPU. Regarding the parameters of the conditional consistency model, we empirically set T=1000T = 1000, ϵ=1\epsilon = 1, and N=2000N = 2000. After training the scoring network and the conditional consistency model fθ(xt,t,y)\mathbf{f}_\theta(\mathbf{x}_t,t,y), we can sample the grasp pose given the input image and language instruction prompt in a few denoising steps using our algorithm 1.

Method Overview Figure 2: Robot Hands with different ultilities.

Next

In the next post, we will evaluate the effectiveness of our proposal.

Lightweight Language-driven Grasp Detection using Conditional Consistency Model (Part 1)

Language-driven grasp detection is a fundamental yet challenging task in robotics with various industrial applications. This work presents a new approach for language-driven grasp detection that leverages lightweight diffusion models to achieve fast inference time. By integrating diffusion processes with grasping prompts in natural language, our method can effectively encode visual and textual information, enabling more accurate and versatile grasp positioning that aligns well with the text query. To overcome the long inference time problem in diffusion models, we leverage the image and text features as the condition in the consistency model to reduce the number of denoising timesteps during inference. The intensive experimental results show that our method outperforms other recent grasp detection methods and lightweight diffusion models by a clear margin. We further validate our method in real-world robotic experiments to demonstrate its fast inference time capability.

Grasping Machine

1. Introduction

Grasping is one of the fundamental tasks in robotics, enabling robots to interact with the physical world through a broad spectrum of applications, from industrial automation and human-robot interaction to service robotics. Recent advancements in machine vision have significantly improved the capabilities of grasp detection for the robot. Prior research has demonstrated encouraging grasp detection results in both 2D images and 3D point clouds. However, most existing works define grasp detection as a region localization problem while ignoring the use of natural language to localize possible grasps on the object based on linguistic input.

Method Overview Figure 1: Virtual Demonstration of grasping a commanded object.

With the recent advances in Large Language Models (LLM), integrating language into robotic systems has become more popular. Pretrained models such as ChatGPT and CLIP have revolutionized various applications, and their adaptability to the robotic domain has shown encouraging results. Although several language-driven robotic manipulations work, most focus on understanding high-level actions and overlook the fundamental grasping task. In this paper, we tackle the language-driven grasp detection task that allows the robot to grasp specific objects based on the language command. With language-driven grasping ability, robots can interact more effectively with the surrounding environment and humans.

Language-driven grasping offers several advantages compared to the traditional grasp detection task without text. Firstly, we communicate with robots by providing language prompts that direct them to execute precise tasks; therefore, the incorporation of natural language instructions augments robotic systems with the ability to respond to dynamic, real-time tasks interactively. Secondly, using natural language addresses the challenge of ambiguity in identifying target objects within cluttered environments or distinguishing among objects with similar shapes. Lastly, linguistic guidance enriches robotic systems with semantic information, enhancing their learning capabilities without necessitating expert demonstrations or specific engineering.

Several works on grasp detection have recently utilized diffusion models as the essential technique and shown encouraging results. This is motivated by the proven efficacy of diffusion models in conditional generation tasks such as image synthesis, image segmentation, and visual grounding. The effectiveness of diffusion models comes from their iterative approach to gradually refine data from an initial state of pure noise toward a meaningful output. Nonetheless, applying diffusion models to language-driven tasks in robotics faces a key challenge, i.e., the inference time of diffusion models is usually not fast enough for real-time robotic applications. Consequently, recent studies have introduced techniques to tackle the inference speed problem of diffusion models using approaches such as rapid sampling, knowledge distillation, or model optimization. However, these models can still not perform fast sampling with language conditions during inference to meet the real-time requirement in robotic grasping.

In this paper, we propose a new lightweight diffusion model to tackle the inference speed problem in utilizing the diffusion model for the language-driven grasp detection task. To this end, we exploit the capabilities of flow-based generative models to improve the precision of robots in identifying grasp poses from textual inputs. In particular, we develop a conditional consistency model for fast inference speed for real-time robotic applications. We verify our proposed method on a recent large-scale language-driven grasping dataset and achieve superior accuracy and inference speed compared with recent approaches. Furthermore, our method enables zero-shot learning and generalizes it to real-world robotic grasping applications.

Our contributions are summarized as follows:

  • We present Lightweight Language-driven Grasp Detection (LLGD), a fast diffusion model for language-driven grasp detection.
  • We conduct intensive analysis to validate our method and demonstrate that it outperforms other approaches in terms of both accuracy and execution speed.

2. Related Works

Grasp Detection. Grasp detection has been a central topic in robotics, aiming to equip robots with the ability to identify and execute object grasping in complex environments. Several works have set the foundation for robot grasping by using convolutional neural networks (CNNs). Most previous grasp detection methods are often limited to simple tasks with a fixed number of classes and rely solely on raw image data. Several works have extended the problem by using RGB-D images or 3D point clouds to output the results in 3D space. However, they still have not focused on integrating language as the input instruction in the grasp detection problem.

Language-driven Grasping. Language-driven grasp detection introduces the use of natural language to inform grasp detection tasks. The standard approach to tackling the task of language-driven grasp detection is to divide it into a two-step process. One stage identifies the target object, and the second focuses on generating grasp poses based on the established visual-text correlations. Foundation models such as GroundDINO and CLIP have emerged, enabling zero-shot detection and segmentation. These models allow for the localization of the target object without training. However, due to their large size, they result in longer inference times. Accessing such commercial foundation models is not always possible, especially since LLM models often require using APIs, which come at a high cost.

Lightweight Diffusion Model. Lightweight diffusion models that maintain performance while reducing computational overhead have become crucial in machine learning. Researchers have utilized knowledge distillation for low-resolution features to reduce the number of parameters in U-Net. Recently, consistency models have surfaced as a robust approach of generative models capable of producing high-quality images within a single or a limited number of steps. Although there are significant applications in generative tasks, these models are primarily unconditional. On the other hand, robotic applications remain discriminative, making the use of unconditional diffusion models not entirely suitable. In this study, we address this issue by building a lightweight diffusion model with language conditions. We aim to enhance the consistency model work to inherit its fast inference time while adding the language conditions to make it more suitable for the language-driven grasping task.

Method Overview Figure 2: GraspNet Dataset, a widely used data for Grasp Detection.

Next

In the next post, we will introduce our proposal Lightweight Language-driven Grasp Detection using Conditional Consistency Model.