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AdaSFFuse: Unified Multimodal Image Fusion

Updated 9 July 2026
  • AdaSFFuse is a task-generalized multimodal image fusion framework that unifies IVF, MFF, MEF, and MIF by learning generic fusion priors from aligned grayscale inputs.
  • It employs an Adaptive Approximate Wavelet Transform (AdaWAT) for learnable frequency decoupling and Spatial-Frequency Mamba blocks for efficient cross-domain feature fusion.
  • Empirical results show superior performance and efficiency, with enhanced detail preservation and improved downstream object detection and segmentation outcomes.

Searching arXiv for AdaSFFuse and closely related work to ground the article in current papers. arxiv_search(query="2AdaSFFuse multimodal image fusion2", max_results=5) arxiv_search(query="2\2 Adaptive Cross-Domain Learning for Multimodal Image Fusion2\2 max_results=2\2AdaSFFuse multimodal image fusion2) AdaSFFuse is a task-generalized multimodal image fusion (MMIF) framework introduced for a single unified architecture spanning Infrared-Visible Fusion (IVF), Multi-Focus Fusion (MFF), Multi-Exposure Fusion (MEF), and Medical Image Fusion (MIF). It is designed for aligned source images from different modalities, PRESERVED_PLACEHOLDER_2AdaSFFuse multimodal image fusion2, and learns a fusion function PRESERVED_PLACEHOLDER_2\2^ that produces a fused image Ifuse=F(Im1,Im2;ωfuse)RH×W×1\mathbf{I}_{fuse} = \mathbb{F}(\mathbf{I}_{m1}, \mathbf{I}_{m2}; \omega_{\text{fuse}}) \in \mathbb{R}^{H \times W \times 1} integrating complementary structural detail, contrast, texture, and task-relevant semantics. The framework combines an Adaptive Approximate Wavelet Transform (AdaWAT) for learnable frequency decoupling with Spatial-Frequency Mamba Blocks for cross-domain fusion in spatial and frequency domains, and is trained jointly across heterogeneous imaging tasks under a unified loss formulation (&&&2AdaSFFuse multimodal image fusion2&&&).

2\2. Problem formulation and scope

In the formulation used by AdaSFFuse, MMIF addresses the integration of complementary information from different sensing conditions or imaging modalities. The four tasks covered by the framework are IVF, MFF, MEF, and MIF. IVF fuses visible and infrared imagery, where VIS provides high spatial resolution and color while IR contributes thermal target saliency in low-light or night conditions. MFF fuses near-focus and far-focus images to obtain an image that is sharp everywhere. MEF combines under-exposed and over-exposed images to preserve detail in shadows and highlights. MIF fuses heterogeneous medical modalities such as CT-MRI, PET-MRI, and SPECT-MRI, where anatomical and functional information are distributed across inputs (&&&2AdaSFFuse multimodal image fusion2&&&).

The framework is positioned against three persistent MMIF difficulties. The first is modality misalignment: different sensors induce distinct feature distributions and distinct frequency characteristics, so naïve spatial-domain fusion often fails to align them well. The second is high-frequency detail destruction: repeated downsampling and non-linear transformations in deep fusion networks can suppress edges, textures, and small structures. The third is task specificity: many earlier systems are tailored to one fusion task and rely on task-specific heuristics, limiting cross-task reuse. AdaSFFuse is explicitly framed as a cross-domain solution trained with shared parameters across tasks rather than as a collection of specialized pipelines (&&&2AdaSFFuse multimodal image fusion2&&&).

A plausible implication is that the framework treats MMIF not primarily as a hand-crafted rule design problem, but as a representation-learning problem in which frequency decoupling, cross-domain alignment, and reconstruction are all jointly optimized.

2. Unified architecture and fusion pipeline

AdaSFFuse uses one encoder-AdaWAT-Mamba-AdaIWAT-decoder pipeline for all four tasks. Given two aligned grayscale inputs, each image is first passed through a shallow CNN encoder to produce feature maps

Fm1,Fm2RH2×W2×C,\mathbf{F}_{m1}, \mathbf{F}_{m2} \in \mathbb{R}^{\frac{H}{2} \times \frac{W}{2} \times C},

with spatial downsampling by $2$ and base channel count C=64C=64. AdaWAT is then applied independently to each feature tensor, yielding four sub-bands per modality,

FLLmi,FLHmi,FHLmi,FHHmiRH4×W4×C,\mathcal{F}_{LL_{m_i}}, \mathcal{F}_{LH_{m_i}}, \mathcal{F}_{HL_{m_i}}, \mathcal{F}_{HH_{m_i}} \in \mathbb{R}^{\frac{H}{4} \times \frac{W}{4} \times C},

for i{1,2}i \in \{1,2\}, where LLLL denotes low-frequency approximation and LHLH, PRESERVED_PLACEHOLDER_2\2AdaSFFuse multimodal image fusion2, PRESERVED_PLACEHOLDER_2\2\2^ denote high-frequency detail bands (&&&2AdaSFFuse multimodal image fusion2&&&).

Band-wise fusion is then organized into low- and high-frequency streams. For high-frequency content,

PRESERVED_PLACEHOLDER_2\22^

while for low-frequency content,

PRESERVED_PLACEHOLDER_2\23

The paper notes that this “summation” corresponds to stacking or additive combination depending on implementation, with subsequent learnable fusion performed by Spatial-Frequency Mamba blocks (&&&2AdaSFFuse multimodal image fusion2&&&).

Shallow fusion is performed through AdaD-SSD blocks, producing

PRESERVED_PLACEHOLDER_2\24

These shallow fused bands are then combined through AdaIWAT and deeper Spatial-Frequency Mamba processing into a deep fused representation

PRESERVED_PLACEHOLDER_2\25

which is up-sampled and decoded back to image space as PRESERVED_PLACEHOLDER_2\26 (&&&2AdaSFFuse multimodal image fusion2&&&).

No task-specific branches or hand-crafted fusion rules are introduced for IVF, MFF, MEF, or MIF. The same architecture is used across all tasks, with a unified loss and only task-specific intensity aggregation PRESERVED_PLACEHOLDER_2\27 in the intensity term. This suggests that the model is intended to learn generic fusion priors—such as retaining strong gradients and structural similarity—rather than explicit task-conditioned rules (&&&2AdaSFFuse multimodal image fusion2&&&).

3. Adaptive Approximate Wavelet Transform

AdaWAT is the frequency-decoupling component of AdaSFFuse. It is formulated as a learnable, adaptive approximation to wavelet decomposition rather than a fixed discrete wavelet transform. In its 2\2D presentation, for signal PRESERVED_PLACEHOLDER_2\28, scale PRESERVED_PLACEHOLDER_2\29, translation Ifuse=F(Im1,Im2;ωfuse)RH×W×1\mathbf{I}_{fuse} = \mathbb{F}(\mathbf{I}_{m1}, \mathbf{I}_{m2}; \omega_{\text{fuse}}) \in \mathbb{R}^{H \times W \times 1}2AdaSFFuse multimodal image fusion2, wavelet Ifuse=F(Im1,Im2;ωfuse)RH×W×1\mathbf{I}_{fuse} = \mathbb{F}(\mathbf{I}_{m1}, \mathbf{I}_{m2}; \omega_{\text{fuse}}) \in \mathbb{R}^{H \times W \times 1}2\2, and scaling function Ifuse=F(Im1,Im2;ωfuse)RH×W×1\mathbf{I}_{fuse} = \mathbb{F}(\mathbf{I}_{m1}, \mathbf{I}_{m2}; \omega_{\text{fuse}}) \in \mathbb{R}^{H \times W \times 1}2,

Ifuse=F(Im1,Im2;ωfuse)RH×W×1\mathbf{I}_{fuse} = \mathbb{F}(\mathbf{I}_{m1}, \mathbf{I}_{m2}; \omega_{\text{fuse}}) \in \mathbb{R}^{H \times W \times 1}3

and the decomposition at scale Ifuse=F(Im1,Im2;ωfuse)RH×W×1\mathbf{I}_{fuse} = \mathbb{F}(\mathbf{I}_{m1}, \mathbf{I}_{m2}; \omega_{\text{fuse}}) \in \mathbb{R}^{H \times W \times 1}4 is written as

Ifuse=F(Im1,Im2;ωfuse)RH×W×1\mathbf{I}_{fuse} = \mathbb{F}(\mathbf{I}_{m1}, \mathbf{I}_{m2}; \omega_{\text{fuse}}) \in \mathbb{R}^{H \times W \times 1}5

with coefficients

Ifuse=F(Im1,Im2;ωfuse)RH×W×1\mathbf{I}_{fuse} = \mathbb{F}(\mathbf{I}_{m1}, \mathbf{I}_{m2}; \omega_{\text{fuse}}) \in \mathbb{R}^{H \times W \times 1}6

AdaWAT introduces adaptive analysis vectors

Ifuse=F(Im1,Im2;ωfuse)RH×W×1\mathbf{I}_{fuse} = \mathbb{F}(\mathbf{I}_{m1}, \mathbf{I}_{m2}; \omega_{\text{fuse}}) \in \mathbb{R}^{H \times W \times 1}7

corresponding to low- and high-frequency filters, and uses the recursive convolution form

Ifuse=F(Im1,Im2;ωfuse)RH×W×1\mathbf{I}_{fuse} = \mathbb{F}(\mathbf{I}_{m1}, \mathbf{I}_{m2}; \omega_{\text{fuse}}) \in \mathbb{R}^{H \times W \times 1}8

(&&&2AdaSFFuse multimodal image fusion2&&&)

For 2D feature maps, the method defines four convolution kernels:

Ifuse=F(Im1,Im2;ωfuse)RH×W×1\mathbf{I}_{fuse} = \mathbb{F}(\mathbf{I}_{m1}, \mathbf{I}_{m2}; \omega_{\text{fuse}}) \in \mathbb{R}^{H \times W \times 1}9

which produce the four frequency bands Fm1,Fm2RH2×W2×C,\mathbf{F}_{m1}, \mathbf{F}_{m2} \in \mathbb{R}^{\frac{H}{2} \times \frac{W}{2} \times C},2AdaSFFuse multimodal image fusion2. These kernels are implemented with grouped convolutions, allowing different channel groups to learn different wavelet-like parameters. The bases Fm1,Fm2RH2×W2×C,\mathbf{F}_{m1}, \mathbf{F}_{m2} \in \mathbb{R}^{\frac{H}{2} \times \frac{W}{2} \times C},2\2^ and Fm1,Fm2RH2×W2×C,\mathbf{F}_{m1}, \mathbf{F}_{m2} \in \mathbb{R}^{\frac{H}{2} \times \frac{W}{2} \times C},2 are therefore not fixed analytic filters such as Haar or Daubechies, but are implicitly learned during training (&&&2AdaSFFuse multimodal image fusion2&&&).

AdaWAT also applies band-specific dilated convolutions as a frequency enhancement stage. The low-frequency Fm1,Fm2RH2×W2×C,\mathbf{F}_{m1}, \mathbf{F}_{m2} \in \mathbb{R}^{\frac{H}{2} \times \frac{W}{2} \times C},3 band uses a Fm1,Fm2RH2×W2×C,\mathbf{F}_{m1}, \mathbf{F}_{m2} \in \mathbb{R}^{\frac{H}{2} \times \frac{W}{2} \times C},4 dilated convolution with dilation rate Fm1,Fm2RH2×W2×C,\mathbf{F}_{m1}, \mathbf{F}_{m2} \in \mathbb{R}^{\frac{H}{2} \times \frac{W}{2} \times C},5 to improve smoothness and global context, while the high-frequency Fm1,Fm2RH2×W2×C,\mathbf{F}_{m1}, \mathbf{F}_{m2} \in \mathbb{R}^{\frac{H}{2} \times \frac{W}{2} \times C},6, Fm1,Fm2RH2×W2×C,\mathbf{F}_{m1}, \mathbf{F}_{m2} \in \mathbb{R}^{\frac{H}{2} \times \frac{W}{2} \times C},7, and Fm1,Fm2RH2×W2×C,\mathbf{F}_{m1}, \mathbf{F}_{m2} \in \mathbb{R}^{\frac{H}{2} \times \frac{W}{2} \times C},8 bands use Fm1,Fm2RH2×W2×C,\mathbf{F}_{m1}, \mathbf{F}_{m2} \in \mathbb{R}^{\frac{H}{2} \times \frac{W}{2} \times C},9 dilated convolutions with $2$2AdaSFFuse multimodal image fusion2^ to preserve edges and textures. Reconstruction is handled by AdaIWAT, which uses similar wavelet kernels together with transpose convolutions with adaptive weights to recouple the four bands into $2$2\2^ with the stated goal of minimal information loss (&&&2AdaSFFuse multimodal image fusion2&&&).

Relative to traditional DWT, the key distinction is adaptivity. Fixed analytical wavelets are task-agnostic and cannot adjust to IR-VIS, exposure, focus, or medical-domain statistics. AdaWAT replaces those fixed filters with jointly learned convolutional approximations, and the full decomposition-reconstruction loop is supervised indirectly by the overall fusion loss rather than by an explicit wavelet regularizer (&&&2AdaSFFuse multimodal image fusion2&&&).

4. Spatial-Frequency Mamba and joint optimization

The second central component is the Spatial-Frequency Mamba block, denoted AdaD-SSD, which extends Mamba/Mamba2-style state-space modeling into a 2D spatial-frequency fusion setting. The starting point is the continuous-time linear state-space model

$2$2

where $2$3 is input, $2$4 is hidden state, and $2$5, $2$6, $2$7 are learnable matrices. AdaD-SSD applies this logic to normalized fusion features $2$8 by first projecting them to

$2$9

then reshaping for 2D processing (&&&2AdaSFFuse multimodal image fusion2&&&).

A spatial-aware branch C=64C=642AdaSFFuse multimodal image fusion2^ applies a C=64C=642\2^ convolution followed by SiLU,

C=64C=642

to strengthen local spatial dependencies. In parallel, a frequency filtering branch C=64C=643 applies FFT,

C=64C=644

followed by a learned threshold C=64C=645 over the power spectrum and inverse FFT:

C=64C=646

The filtered spatial and frequency features are fused and split into

C=64C=647

with C=64C=648, C=64C=649, FLLmi,FLHmi,FHLmi,FHHmiRH4×W4×C,\mathcal{F}_{LL_{m_i}}, \mathcal{F}_{LH_{m_i}}, \mathcal{F}_{HL_{m_i}}, \mathcal{F}_{HH_{m_i}} \in \mathbb{R}^{\frac{H}{4} \times \frac{W}{4} \times C},2AdaSFFuse multimodal image fusion2, and FLLmi,FLHmi,FHLmi,FHHmiRH4×W4×C,\mathcal{F}_{LL_{m_i}}, \mathcal{F}_{LH_{m_i}}, \mathcal{F}_{HL_{m_i}}, \mathcal{F}_{HH_{m_i}} \in \mathbb{R}^{\frac{H}{4} \times \frac{W}{4} \times C},2\2^ (&&&2AdaSFFuse multimodal image fusion2&&&).

The resulting 2D-SSD update is written for spatial coordinate FLLmi,FLHmi,FHLmi,FHHmiRH4×W4×C,\mathcal{F}_{LL_{m_i}}, \mathcal{F}_{LH_{m_i}}, \mathcal{F}_{HL_{m_i}}, \mathcal{F}_{HH_{m_i}} \in \mathbb{R}^{\frac{H}{4} \times \frac{W}{4} \times C},2 and step FLLmi,FLHmi,FHLmi,FHHmiRH4×W4×C,\mathcal{F}_{LL_{m_i}}, \mathcal{F}_{LH_{m_i}}, \mathcal{F}_{HL_{m_i}}, \mathcal{F}_{HH_{m_i}} \in \mathbb{R}^{\frac{H}{4} \times \frac{W}{4} \times C},3 as

FLLmi,FLHmi,FHLmi,FHHmiRH4×W4×C,\mathcal{F}_{LL_{m_i}}, \mathcal{F}_{LH_{m_i}}, \mathcal{F}_{HL_{m_i}}, \mathcal{F}_{HH_{m_i}} \in \mathbb{R}^{\frac{H}{4} \times \frac{W}{4} \times C},4

followed by gated activation, residual connection, and MLP to obtain FLLmi,FLHmi,FHLmi,FHHmiRH4×W4×C,\mathcal{F}_{LL_{m_i}}, \mathcal{F}_{LH_{m_i}}, \mathcal{F}_{HL_{m_i}}, \mathcal{F}_{HH_{m_i}} \in \mathbb{R}^{\frac{H}{4} \times \frac{W}{4} \times C},5. The intended effect is simultaneous modeling of intra-region local structure and inter-region global dependencies, but with linear complexity in sequence length rather than quadratic attention cost (&&&2AdaSFFuse multimodal image fusion2&&&).

Training is joint across the four MMIF tasks. The datasets specified are LLVIP for IVF with 2\22,2AdaSFFuse multimodal image fusion225 training pairs and 3,463 test pairs; SICE for MEF with 542 training pairs and MEFB with 2\2AdaSFFuse multimodal image fusion2AdaSFFuse multimodal image fusion2^ test pairs; Real-MFF with 72\2AdaSFFuse multimodal image fusion2^ pairs and MFI-WHU with 2\22AdaSFFuse multimodal image fusion2^ pairs for MFF training, evaluated on Lytro with 22AdaSFFuse multimodal image fusion2^ pairs and MFFW with 2\23 pairs; and Harvard medical datasets for MIF, comprising CT-MRI 2\262AdaSFFuse multimodal image fusion2/24, PET-MRI 245/24, and SPECT-MRI 333/24 train/test splits, for a total of 738 training and 72 test pairs (&&&2AdaSFFuse multimodal image fusion2&&&).

The overall loss is

FLLmi,FLHmi,FHLmi,FHHmiRH4×W4×C,\mathcal{F}_{LL_{m_i}}, \mathcal{F}_{LH_{m_i}}, \mathcal{F}_{HL_{m_i}}, \mathcal{F}_{HH_{m_i}} \in \mathbb{R}^{\frac{H}{4} \times \frac{W}{4} \times C},6

with FLLmi,FLHmi,FHLmi,FHHmiRH4×W4×C,\mathcal{F}_{LL_{m_i}}, \mathcal{F}_{LH_{m_i}}, \mathcal{F}_{HL_{m_i}}, \mathcal{F}_{HH_{m_i}} \in \mathbb{R}^{\frac{H}{4} \times \frac{W}{4} \times C},7 and FLLmi,FLHmi,FHLmi,FHHmiRH4×W4×C,\mathcal{F}_{LL_{m_i}}, \mathcal{F}_{LH_{m_i}}, \mathcal{F}_{HL_{m_i}}, \mathcal{F}_{HH_{m_i}} \in \mathbb{R}^{\frac{H}{4} \times \frac{W}{4} \times C},8. The SSIM term is

FLLmi,FLHmi,FHLmi,FHHmiRH4×W4×C,\mathcal{F}_{LL_{m_i}}, \mathcal{F}_{LH_{m_i}}, \mathcal{F}_{HL_{m_i}}, \mathcal{F}_{HH_{m_i}} \in \mathbb{R}^{\frac{H}{4} \times \frac{W}{4} \times C},9

the texture term is

i{1,2}i \in \{1,2\}2AdaSFFuse multimodal image fusion2^

and the intensity term is

i{1,2}i \in \{1,2\}2\2^

Optimization uses Adam with learning rate i{1,2}i \in \{1,2\}2, batch size i{1,2}i \in \{1,2\}3 patches, patch size i{1,2}i \in \{1,2\}4, and architectural depth parameters i{1,2}i \in \{1,2\}5, i{1,2}i \in \{1,2\}6, i{1,2}i \in \{1,2\}7 (&&&2AdaSFFuse multimodal image fusion2&&&).

5. Empirical performance and ablation evidence

Evaluation uses EN, SD, SF, MI, SCD, VIF, Qabf, and SSIM. On IVF, AdaSFFuse is reported to achieve the best score on all listed metrics: EN i{1,2}i \in \{1,2\}8, SD i{1,2}i \in \{1,2\}9, SF LLLL2AdaSFFuse multimodal image fusion2, MI LLLL2\2, SCD LLLL2, VIF LLLL3 as a tied highest value, Qabf LLLL4, and SSIM LLLL5. On MEF, it again records the best values on all listed metrics: EN LLLL6, SD LLLL7, SF LLLL8, MI LLLL9, SCD LHLH2AdaSFFuse multimodal image fusion2, VIF LHLH2\2, Qabf LHLH2 as a tied best value, and SSIM LHLH3 (&&&2AdaSFFuse multimodal image fusion2&&&).

On MFF, AdaSFFuse is reported as best or second best on all metrics, with EN LHLH4, SD LHLH5 as second to LHLH6, SF LHLH7, MI LHLH8, SCD LHLH9, VIF PRESERVED_PLACEHOLDER_2\2AdaSFFuse multimodal image fusion2AdaSFFuse multimodal image fusion2, Qabf PRESERVED_PLACEHOLDER_2\2AdaSFFuse multimodal image fusion2\2^ as second to PRESERVED_PLACEHOLDER_2\2AdaSFFuse multimodal image fusion22, and SSIM PRESERVED_PLACEHOLDER_2\2AdaSFFuse multimodal image fusion23. On MIF, it is likewise best or second best, with EN PRESERVED_PLACEHOLDER_2\2AdaSFFuse multimodal image fusion24, SD PRESERVED_PLACEHOLDER_2\2AdaSFFuse multimodal image fusion25, SF PRESERVED_PLACEHOLDER_2\2AdaSFFuse multimodal image fusion26, MI PRESERVED_PLACEHOLDER_2\2AdaSFFuse multimodal image fusion27 as second to PRESERVED_PLACEHOLDER_2\2AdaSFFuse multimodal image fusion28, SCD PRESERVED_PLACEHOLDER_2\2AdaSFFuse multimodal image fusion29, VIF PRESERVED_PLACEHOLDER_2\2\2AdaSFFuse multimodal image fusion2, Qabf PRESERVED_PLACEHOLDER_2\2\2\2, and SSIM PRESERVED_PLACEHOLDER_2\2\22^ (&&&2AdaSFFuse multimodal image fusion2&&&).

The ablation studies isolate the contribution of the two main innovations. For key components, the baseline gives EN PRESERVED_PLACEHOLDER_2\2\23 and SSIM PRESERVED_PLACEHOLDER_2\2\24; adding AdaWAT raises these to EN PRESERVED_PLACEHOLDER_2\2\25 and SSIM PRESERVED_PLACEHOLDER_2\2\26; adding shallow Mamba raises them to EN PRESERVED_PLACEHOLDER_2\2\27 and SSIM PRESERVED_PLACEHOLDER_2\2\28; and the full model with deep Mamba reaches EN PRESERVED_PLACEHOLDER_2\2\29 and SSIM PRESERVED_PLACEHOLDER_2\22AdaSFFuse multimodal image fusion2. For frequency-decoupling methods, FFT gives SSIM PRESERVED_PLACEHOLDER_2\22\2, Laplacian pyramid PRESERVED_PLACEHOLDER_2\222, standard WAT PRESERVED_PLACEHOLDER_2\223, and AdaWAT PRESERVED_PLACEHOLDER_2\224. For AdaD-SSD design, SSM gives SSIM PRESERVED_PLACEHOLDER_2\225, SSD PRESERVED_PLACEHOLDER_2\226, 2D-SSD PRESERVED_PLACEHOLDER_2\227, 2D-SSD with PRESERVED_PLACEHOLDER_2\228 remains PRESERVED_PLACEHOLDER_2\229, and the full AdaD-SSD with PRESERVED_PLACEHOLDER_2\232AdaSFFuse multimodal image fusion2^ reaches PRESERVED_PLACEHOLDER_2\232\2^ (&&&2AdaSFFuse multimodal image fusion2&&&).

The qualitative descriptions follow the same pattern. In IVF, the reported behavior is better foreground-background separation in low light and fused VIS-IR images with clear targets while preserving color through Y-channel fusion. In MEF, the description emphasizes balanced exposure, improved contrast, and preserved local details. In MFF, the method is described as preserving near- and far-focus details with less edge blur and better clarity. In MIF, CT-MRI and PET-MRI fusion are described as showing enhanced contrast and luminance, better separation of tissues and lesions, and more preserved fine structures (&&&2AdaSFFuse multimodal image fusion2&&&).

6. Efficiency, downstream behavior, limitations, and naming

AdaSFFuse is presented as a compact network. The reported model size is PRESERVED_PLACEHOLDER_2\232M parameters and approximately PRESERVED_PLACEHOLDER_2\233G FLOPs at PRESERVED_PLACEHOLDER_2\234, compared with SwinFusion at approximately PRESERVED_PLACEHOLDER_2\235G FLOPs and MambaDFuse at approximately PRESERVED_PLACEHOLDER_2\236G FLOPs. Reported latency is PRESERVED_PLACEHOLDER_2\237 ms, compared with PRESERVED_PLACEHOLDER_2\238 ms for SwinFusion and PRESERVED_PLACEHOLDER_2\239 ms for MambaDFuse. These figures are consistent with the architectural choice to replace quadratic attention with state-space modeling while keeping the encoder-decoder backbone lightweight (&&&2AdaSFFuse multimodal image fusion2&&&).

The paper also evaluates fused outputs in downstream tasks. On object detection using M3FD with YOLOv5 and YOLOv8, fused images are reported to yield higher AP/mAP than VIS and IR alone for most categories and in overall average; one explicit example is YOLOv5 mAP@[2AdaSFFuse multimodal image fusion2.5:2AdaSFFuse multimodal image fusion2.95] of PRESERVED_PLACEHOLDER_2\242AdaSFFuse multimodal image fusion2^ for fusion versus PRESERVED_PLACEHOLDER_2\242\2^ for IR and PRESERVED_PLACEHOLDER_2\242 for VIS. On semantic segmentation using MFNet and SegFormer, fusion images achieve the best average accuracy and IoU, reported as Acc PRESERVED_PLACEHOLDER_2\243 and IoU PRESERVED_PLACEHOLDER_2\244, with especially strong results for “Person,” “Curve,” and “Cone” (&&&2AdaSFFuse multimodal image fusion2&&&).

The limitations are stated in terms of downstream-task mismatch and semantic selectivity. Enhanced visual fusion does not always improve downstream performance; some semantic cues can be diminished or blurred, and some small objects or fine-grained structures may be under-emphasized when the fusion objective favors global aesthetic quality or intensity consistency. Proposed future directions include task-aware end-to-end multimodal frameworks that optimize fusion jointly with downstream detection or segmentation, improved balance between modality-specific cues and fused semantics, unsupervised or self-supervised training, and extensions to video fusion or 3D medical data (&&&2AdaSFFuse multimodal image fusion2&&&).

The official implementation is listed at https://github.com/Zhen-yu-Liu/AdaSFFuse (&&&2AdaSFFuse multimodal image fusion2&&&). AdaSFFuse should also be distinguished from the similarly named ADaFuSE, which is a different model for interactive text-to-image retrieval rather than multimodal image fusion (Zhang et al., 23 Mar 2026).

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