MemSAM-2.5D: overcoming volumetric discontinuity and boundary ambiguity for 3D liver tumor segmentation - Scorecard - MDSpire

MemSAM-2.5D: overcoming volumetric discontinuity and boundary ambiguity for 3D liver tumor segmentation

  • By

  • Yinyin Hou

  • Ningning Chen

  • Tingting Huo

  • Weijia Wang

  • July 8, 2026

  • 0 min

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Clinical Scorecard: MemSAM-2.5D: Addressing Volumetric Discontinuities and Boundary Uncertainty in 3D Segmentation of Liver Tumors

At a Glance

CategoryDetail
ConditionHepatocellular carcinoma (HCC)
Key MechanismsIntegration of multi-scale representation, inter-slice dependency modeling, and uncertainty-aware boundary refinement.
Target PopulationPatients with liver tumors requiring accurate segmentation for clinical management.
Care SettingClinical diagnosis, treatment planning, and prognostic evaluation.

Key Highlights

  • MemSAM-2.5D outperforms existing CNN-based and Transformer-based segmentation methods.
  • Utilizes a Hybrid Mamba-Adapter for enhanced intra-slice feature representation.
  • Incorporates a Z-axis State Flow module for continuous inter-slice modeling.
  • Employs a Confidence-Gated Prototype Memory for robust boundary refinement.
  • Demonstrated effectiveness on general liver tumor benchmarks and HCC-specific datasets.

Guideline-Based Recommendations

Diagnosis

  • Accurate segmentation of liver tumors is essential for clinical management.

Management

  • Utilize advanced segmentation frameworks like MemSAM-2.5D for improved tumor delineation.

Monitoring & Follow-up

  • Regular evaluation of segmentation accuracy and boundary delineation in clinical practice.

Risks

  • Ambiguous tumor boundaries can lead to false positives in diagnosis.

Patient & Prescribing Data

Patients diagnosed with hepatocellular carcinoma.

Accurate segmentation aids in treatment planning and prognostic evaluation.

Clinical Best Practices

  • Implement advanced deep learning algorithms for tumor segmentation.
  • Consider multi-scale and volumetric continuity in segmentation approaches.
  • Evaluate uncertainty in boundary predictions to enhance diagnostic accuracy.

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