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Modularized Artificial Muscular System (MAMS)

Updated 15 November 2025
  • Modularized Artificial Muscular System (MAMS) is a reconfigurable robotic framework that integrates standardized muscle and skeletal units to mimic biological musculoskeletal architectures.
  • It employs diverse actuation methods, including LCE rods, tendon-driven motors, and HASEL actuators, to achieve high adaptability, distributed control, and rapid morphological reconfigurability.
  • Advanced computational design workflows and adaptive control strategies enable precise real-time performance, plug-and-play upgrades, and scalable robotic applications.

A Modularized Artificial Muscular System (MAMS) is a robotic hardware and computational framework for constructing, actuating, and controlling reconfigurable musculoskeletal structures using modular artificial muscle and skeletal units. These systems are designed for high adaptability, distributed actuation, and physical configurability, drawing direct inspiration from biological musculoskeletal architectures. Current research on MAMS encompasses hard robotic limbs with tendon-driven actuation, soft structures emulating biological hydrostats, and hybrid platforms combining multiple artificial muscle technologies. The following sections provide a technical overview of the constituent modules, actuation models, system architectures, control methodologies, computational design workflows, and experimental benchmarks of state-of-the-art MAMS implementations.

1. Modular Hardware Architectures

MAMS hardware consists of a composition of functionally distinct, physically standardized modules enabling flexibly reconfigurable robotic bodies:

This modular approach supports rapid reconfiguration into new morphologies or body plans (full humanoids, single limbs, soft tentacles), scalability from small-scale testbeds to large humanoids, and straightforward incremental hardware upgrades.

2. Actuation Physics and Module Modeling

The actuation behavior of MAMS modules is governed by the specific artificial muscle implementation and mechanical transmission design:

  • Liquid Crystal Elastomer (LCE) Actuators (Bhargava et al., 7 Aug 2025):
    • Contraction ratio r(T)=(L0L(T))/L0r(T) = (L_0 - L(T))/L_0 follows a sigmoidal dependence on temperature, with up to rmax0.33r_{max} \approx 0.33.
    • Lumped-parameter heat balance: ρcAmdTdt=αI(t)h(TT0)\rho c A_m \frac{dT}{dt} = \alpha I(t) - h(T-T_0).
    • Muscle force-strain: F(ε)=kmεF(\varepsilon) = k_m \cdot \varepsilon, km30k_m \approx 30 N.
  • Tendon-Driven Motor Muscles (Kawaharazuka et al., 29 Oct 2024, Yuan et al., 8 Nov 2025):
    • Hill-type muscle model: Fm=aF0mf(ˉm)fv(ˉ˙m)+fpe(ˉm)F^m = a\,F_0^m\,f_\ell(\bar\ell^m)\,f_v(\dot{\bar\ell}^m) + f_{pe}(\bar\ell^m), with parallel and series elasticity modeling muscle and tendon elements.
    • Activation dynamics: a˙=uata(u,a)\dot a = \frac{u - a}{t_a(u,a)}, reflecting different rise/fall time constants for actuation/deactuation.
  • Electrohydraulic and Clutch Modules (Kazemipour et al., 17 Sep 2024):
    • HASEL actuator static force: Factuator(Δx;V)F0(V)(1ΔxΔxmax(V))F_{actuator}(\Delta x;V) \approx F_0(V)(1 - \frac{\Delta x}{\Delta x_{max}(V)}).
    • Electrostatic clutch holding stress: Pc(V)P_c(V), with engagement torque Tclutch(V)=Pc(V)AoverlaprT_{clutch}(V) = P_c(V) \cdot A_{overlap} \cdot r.
  • Soft Continuum and Hydrostat Models (Tekinalp et al., 2023):
    • Continuum mechanics (Cosserat rods) for muscular hydrostats; individual rod modules parameterized for stretch, bend, and twist with task-relevant topological invariants (link, writhe, twist).
    • Modular activation “templates” specify spatiotemporal contraction profiles per muscle group.

Associated actuation models provide closed-form expressions for deformation and output force, supporting both predictive simulation and real-time control law synthesis.

3. System-Level Assembly, Sensing, and Control

A key architectural feature is system-wide plug-and-play reconfigurability, mechanical and electrical standardization, and the ability to grow or shrink the set of actuators with minimal software changes.

4. Computational Design and Optimization Workflows

Two principal computational methodologies optimize MAMS for desired performance targets:

  • Skeletal Graph and Shape Morphing Optimization (Bhargava et al., 7 Aug 2025):
    • Given NN target shapes {Ω0i}\{\Omega_0^i\}, optimize a 2D “blueprint” graph Γ\Gamma and 3D configurations Ωi\Omega^i subject to mechanical, fabrication, and actuation constraints.
    • Mixed discrete-continuous energy minimization with objectives for bijectivity, conformal distortion, mesh quality, and approximation accuracy. Soft constraints ensure feasible contraction ranges and total actuation budget.
    • Solution proceeds via iterative discrete (edge flips/splits/collapses) and continuous (vertex position) updates.
  • Joint Skeleton–Control Gait Co-optimization:
    • Simultaneous search over skeleton vertex positions VV and per-edge periodic muscle activation parameters (amplitude, frequency, phase) for locomotion objectives (speed, incline, fluid motion).
    • Pipeline: global coarse search (differential evolution) followed by alternating refinement and simulation-based validation (MuJoCo).
  • Adaptive Body Schema Learning and Incremental Muscle Addition (Kawaharazuka et al., 10 Nov 2024):
    • Expand the existing joint/muscle state–mapping network to accommodate added actuators; retrain with a small number of new data points using a dual-term loss, copying weights from previous network for continuity.
  • Iterative Learning Control (ILC) for Dynamic Repetitive Tasks (Yuan et al., 8 Nov 2025):
    • MIMO time–iteration learning laws update both feedback and feedforward components to minimize trajectory error across repeat trials.

These computational tools greatly streamline both physical assembly (by hardware-aware CAD export from skeletal graphs) and controller synthesis, supporting task-specific and general-purpose robot morphologies.

5. Experimental Performance and Benchmarking

Empirical studies across multiple MAMS platforms validate both the modular assemblies and their adaptive performance:

Platform Actuator Type Task/Metric Key Results
LCE–Bone system LCE rods/laser Morphing & locomotion ±90° bending, 33% contraction in 1–2 s, flat walk at 1.2 cm/s, incline climbing, water swim
Musashi arm DC/motor+tendon Force absorption, learning 60 N impulse absorption, 3.6 kg lift (25 Nm joint), RMS < 2° with online learning
HASEL+Clutch Electrohydraulic/ES Antagonistic joint, range of motion ±82° ROM at 2.5 Hz, 1.5 Nm torque, 15 ms cycle, rapid module exchange
Tendon-driven arm DC/motor+tendon 7DOF, ILC, tracking under disturbance 1.4 mm (0.14%) 3D error after 90 iters, <1% error for ≤20% load disturbance, robust to 15 actuators
Sarcomere-mimic Pneumatic soft actuator Force/displacement modular scaling 0.315–1.03 N (1–3 unit), ~35% strain, 18% force synergetic gain for 3-APS myofibril

Further, multi-muscle addition under adaptive learning sees per-muscle tension decrease by 45% in high-load tasks, and modular skeletons are reconfigured for new limb types or morphing gaits without software changes. This supports claims of distributed adaptability, robustness, and plug-and-play scalability.

6. Prospects, Limitations, and Design Guidelines

Current MAMS research demonstrates significant strengths in adaptability, rapid reconfigurability, and learning-based task adaptation:

  • Scalability: Modular physical and electrical interfaces (uniform hole patterns, bus/topology networks) support robot expansion to large DOF and node counts (Bhargava et al., 7 Aug 2025, Kawaharazuka et al., 10 Nov 2024, Yuan et al., 8 Nov 2025).
  • Plug-and-Play Upgrades: Muscle modules are hot-swappable (~3 min/module for Musashi), and extension to heavier DOF supported by parallel motorization or module scaling (Kawaharazuka et al., 29 Oct 2024).
  • Distributed, Untethered Control: LCE systems avoid accumulative wiring, with distributed activation via optical tracking and laser steering (Bhargava et al., 7 Aug 2025).
  • Rapid Computational Redesign: Highly automated pipelines enable CAD to print to assembly workflows, with only manual glue/marker placement.
  • Soft–Rigid Integration: Both rigid and soft/continuum architectures are achievable under unified modular abstractions (e.g., Cosserat module bundles for soft arms (Tekinalp et al., 2023)).
  • Limitations:

Design Guidelines:

  • Standardize mechanical footprints and connectors for all modules.
  • Select muscle modules according to estimated joint load and performance profile; for high-load, double-up or select higher-gear motor modules.
  • Tune nonlinear or compliant elements to application (Grommet-NEU for high load, Oring-NEU for low load) (Kawaharazuka et al., 29 Oct 2024).
  • Maintain a modular body-schema network capable of dimension expansion and rapid post-upgrade adaptation (Kawaharazuka et al., 10 Nov 2024).
  • For large humanoids, scale modules (e.g., φ28–φ35 mm BLDC, higher-torque gearboxes) (Kawaharazuka et al., 29 Oct 2024).
  • For soft systems, manage cumulative error by precision casting/fabrication and run early feedback-based calibration (Labazanova et al., 2021, Bhargava et al., 7 Aug 2025).

This suggests that future advances in MAMS will likely combine distributed soft/rigid actuation, self-adaptive schema learning, and modularity at both mechanical and computational levels, supporting highly adaptable and robust robotic agents spanning the spectrum from continuum manipulators to articulate humanoids.

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