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Gear Ratio Selection for Robotic Actuators: A Technical Guide to Torque, Speed, Inertia and Precision

Date:2026-09-21View:3

Selecting the right gear ratio for a robotic actuator is one of the most important decisions in robot transmission design. A reduction ratio affects far more than the relationship between motor speed and output speed. It directly influences output torque, reflected inertia, acceleration capability, control bandwidth, positioning accuracy, thermal load, mechanical stiffness, backlash, efficiency, actuator size, and ultimately the dynamic behavior of the robot.

For applications such as humanoid robots, wheeled-legged robots, collaborative robots, AMRs, AGVs, robotic arms, and industrial automation equipment, choosing a gear ratio based only on the required output torque can lead to an actuator that technically meets the static load requirement but performs poorly during acceleration, reversal, impact, or high-frequency motion.

The correct approach is to treat gear ratio selection as a system-level optimization problem.

For a robotic actuator, the basic relationship can be expressed as:

N = n_motor / n_output

where N is the reduction ratio, n_motor is motor speed, and n_output is output speed.

Ignoring losses, output torque is approximately:

T_output = T_motor × N

When gearbox efficiency is considered:

T_output ≈ T_motor × N × η

where η represents transmission efficiency.

This relationship explains why increasing the reduction ratio can substantially increase available output torque. However, higher reduction is not automatically better. A high ratio can reduce output speed, increase mechanical transmission stages, introduce additional inertia and compliance, and change the dynamic characteristics of the actuator.

For this reason, engineers designing robotic joints should select the ratio from the complete motion requirement rather than starting with the gearbox catalog alone.


1. Start With the Robotic Joint's Actual Motion Requirement


The first step in gear ratio selection is to define what the actuator must actually do.

A robotic joint normally has several simultaneous requirements:

  • Maximum output torque

  • Continuous or rated output torque

  • Peak torque

  • Maximum output speed

  • Acceleration and deceleration

  • Positioning accuracy

  • Reversal frequency

  • Duty cycle

  • External radial and axial loads

  • Shock or impact loads

  • Required service life

  • Available installation space

  • Maximum actuator mass

  • Motor voltage and current limitations

  • Encoder resolution

  • Control-loop bandwidth

These parameters should be evaluated together.

For example, a humanoid robot knee joint may require high peak torque during standing up or jumping while also requiring relatively high angular speed during walking. A robotic arm shoulder joint may need high torque because of the long moment arm of the payload, but excessive reduction can limit joint velocity and make rapid trajectory tracking difficult.

An AMR wheel drive presents another situation. The required output speed may be relatively high, while the torque requirement depends on vehicle mass, wheel diameter, slope, acceleration, rolling resistance, and operating environment.

Therefore, the first engineering question should not be:

“Which gear ratio should we buy?”

It should be:

“What output torque-speed envelope does this joint require?”

Only after establishing this envelope can the appropriate reduction ratio be calculated.


2. Gear Ratio Is a Trade-Off Between Torque and Speed


A higher reduction ratio allows a relatively small motor to produce higher output torque.

For example, assume a motor can provide 3 Nm of torque at 3,000 rpm.

With a theoretical 10:1 reduction:

  • Motor speed = 3,000 rpm

  • Output speed = 300 rpm

  • Theoretical output torque = 30 Nm

With a 20:1 reduction:

  • Motor speed = 3,000 rpm

  • Output speed = 150 rpm

  • Theoretical output torque = 60 Nm

If gearbox efficiency is 90%, the practical output torque would be approximately 27 Nm and 54 Nm respectively.

The 20:1 solution provides substantially more torque, but the output speed is reduced by half.

This becomes particularly important for robotics because many joints require both high torque and high speed.

A humanoid robot's ankle, knee, elbow, or hip cannot be evaluated only by maximum torque. The joint must also move rapidly enough to support the intended gait, balance correction, posture adjustment, and disturbance rejection.

Consequently, the appropriate gear ratio is usually the lowest ratio that can satisfy the required torque while still providing sufficient speed and acceptable dynamic performance.


3. Calculate Required Output Torque Before Selecting the Ratio


A useful starting point is to calculate the torque generated by the external load.

For a simplified joint:

T_load = F × r

where:

  • F = external force

  • r = effective moment arm

For a rotating payload:

T_load = m × g × r

where m is mass, g is gravitational acceleration, and r is the perpendicular distance between the load and the joint axis.

However, a real robotic actuator must also account for acceleration torque.

T_acceleration = J × α

where:

  • J = total rotational inertia

  • α = angular acceleration

The actuator therefore needs to satisfy something closer to:

T_required = T_gravity + T_external + T_acceleration + T_friction

and an engineering safety factor is normally applied depending on the application.

This distinction is critical.

A gearbox that can handle the static gravitational torque may still be undersized if the robot repeatedly accelerates and decelerates a high-inertia link.

For humanoid and dynamic legged robots, peak acceleration torque can become particularly significant.


4. The Importance of Reflected Inertia in Gear Ratio Selection


One of the most frequently overlooked factors in gear ratio selection is reflected load inertia.

The load inertia reflected to the motor is approximately:

J_reflected = J_load / N²

This means that increasing the reduction ratio substantially reduces the inertia seen by the motor. For example, increasing the ratio from 10:1 to 20:1 theoretically reduces the reflected load inertia by a factor of four.

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This is one reason gear reduction can make a high-inertia robotic load easier for a motor to accelerate.

However, this does not mean that the highest possible ratio should always be selected.

A higher ratio can create other limitations, including:

  • Reduced joint speed

  • Increased gearbox complexity

  • Higher transmission losses

  • Increased sensitivity to mechanical compliance

  • Potentially slower torque reversal at the output

  • Additional reflected effects from gearbox inertia

  • Greater difficulty achieving a desired force-control response

  • Potential mismatch between motor and mechanical system

The target is therefore not simply minimum reflected inertia. It is a balanced motor-load system.

For servo applications, engineers should evaluate the motor rotor inertia against the reflected load inertia and the capabilities of the servo controller. The commonly cited inertia-ratio rules are useful starting points, but they should not be treated as universal limits because actual stability depends on motor, drive, mechanical stiffness, encoder position, control bandwidth, filtering, and trajectory characteristics.


5. Why Higher Gear Ratios Can Hurt Dynamic Robotics


Robotic actuators are different from conventional industrial drive systems because they often need rapid torque changes.

Consider a humanoid robot performing a walking motion.

The joint may repeatedly transition through:

  • Positive torque

  • Near-zero torque

  • Negative torque

  • High acceleration

  • Braking

  • Impact absorption

  • Torque reversal

If the transmission has excessive compliance or backlash, these changes may not be transmitted to the output as precisely as commanded.

This can affect:

  • Foot placement

  • Balance control

  • Trajectory tracking

  • Force control

  • Contact detection

  • Whole-body coordination

The issue is especially important for robots that use torque control or impedance control.

For these applications, gear ratio should therefore be considered together with:

Backlash + torsional stiffness + transmission efficiency + motor inertia + encoder resolution + controller bandwidth.

A ratio that looks ideal from a torque calculation may not be ideal from a control perspective.


6. Planetary Versus Harmonic Transmission for Robotic Actuators


The selection of gear ratio is closely related to the transmission architecture.

Two important architectures in robotic joints are planetary and harmonic transmission.


Planetary Joint Modules

Planetary transmissions are widely used when engineers need a combination of:

  • High torque density

  • High mechanical strength

  • High efficiency

  • Compact dimensions

  • Good shock-load capability

  • Multiple ratio options

  • High-speed motor compatibility

A planetary gearset distributes load through multiple planetary gears, allowing substantial torque transmission within a compact package.

For high-load robotic joints, planetary architecture can be particularly attractive.

Liangzhi Joint's planetary joint module is positioned for higher-load applications and is described by the company as suitable for heavy-duty robotic arms, automated logistics equipment, and industrial production lines, with positioning accuracy of ≤5 arcminutes.

This makes planetary joint modules relevant not only to conventional industrial automation but also to robot platforms where torque density and mechanical robustness are important.


Harmonic Joint Modules

Harmonic transmissions are widely associated with applications requiring:

  • Very low backlash

  • High positioning precision

  • Compact radial dimensions

  • High reduction ratios

  • Good repeatability

They are therefore commonly considered for robotic joints where precision and compactness are major requirements.

Liangzhi Joint's harmonic joint module is positioned for humanoid robots, collaborative robots, and exoskeleton applications, with a stated positioning accuracy of 20 arcseconds.

The appropriate choice is therefore not “planetary versus harmonic” in absolute terms. It depends on the joint's torque-speed envelope, mechanical loading, precision requirement, duty cycle, desired compliance, and packaging constraints.


7. Why Backlash Should Not Be Evaluated Alone


Backlash is an important specification in precision robotic transmission, but it should not be the only selection criterion.

A gearbox with extremely low backlash may still be unsuitable if:

  • Its torque capacity is insufficient.

  • Its torsional stiffness is too low.

  • Its allowable radial load is insufficient.

  • Its thermal performance does not match the duty cycle.

  • Its output speed is inadequate.

  • Its weight is excessive.

  • Its dimensions cannot fit inside the joint.

  • Its service life does not meet the application requirement.

For example, WITTENSTEIN's current planetary gearbox specifications show that selected SP+ configurations can offer reduced backlash of ≤1 arcmin, while the XP+ series also offers reduced-backlash configurations of ≤1 arcmin.

Neugart likewise offers selected planetary gearbox configurations with reduced backlash below 1 arcmin. Its PSFN and PSBN product data also demonstrate that ratio, torsional stiffness, backlash, weight and efficiency must be evaluated as a group rather than as isolated specifications.

This illustrates an important engineering principle:

The best robotic gearbox is not necessarily the gearbox with the lowest backlash. It is the gearbox whose complete transmission characteristics match the robot's motion-control requirements.


8. How Gear Ratio Influences Robot Control Performance


The mechanical reduction ratio changes the relationship between motor-side and output-side motion.

A motor encoder positioned on the motor side sees:

θ_motor = N × θ_output

This means that a high reduction ratio can provide a large number of motor encoder counts for a small amount of output movement.

That can improve the effective motor-side resolution at the output.

However, motor-side feedback cannot completely eliminate mechanical errors occurring downstream of the encoder.

Backlash, torsional deformation, bearing clearance, gear deformation, and structural compliance can still affect actual output position.

For high-performance robotic joints, engineers should therefore consider whether the encoder is:

  • Motor-side

  • Output-side

  • Dual-loop

A dual-encoder architecture can provide additional information about the actual output position and the transmission's mechanical behavior.

This becomes particularly relevant for humanoid robots and collaborative robots where interaction with the environment requires accurate torque and position control.


9. Selecting the Ratio for Humanoid Robot Joints


Humanoid robots are a particularly demanding application because different joints have fundamentally different requirements.


Hip and Knee

Hip and knee joints usually require high peak torque because they support body weight and generate locomotion.

Important parameters include:

  • High continuous torque

  • High peak torque

  • High shock resistance

  • Adequate joint speed

  • High torque density

  • Low mechanical backlash

  • High torsional stiffness

  • Compact packaging

A planetary joint module may be attractive for high-load configurations where torque density and mechanical robustness are major priorities.

A harmonic solution may be attractive where compact packaging and precision are prioritized.

The final ratio should be derived from the motor's maximum continuous and peak operating points together with the joint's required angular velocity.


Ankle

Ankle joints can require high dynamic response because they contribute to balance and ground interaction.

An excessively high ratio can provide abundant torque while restricting joint velocity.

Therefore, ankle actuator selection often requires particularly careful consideration of:

Peak torque / peak speed / torque reversal / reflected inertia / mechanical stiffness.


Shoulder

The shoulder can carry substantial external moments because the arm creates a large moment arm.

However, the shoulder also requires relatively broad motion.

Therefore, the gear ratio must balance:

  • Payload torque

  • Arm acceleration

  • Joint speed

  • Actuator mass

  • Range of motion

  • Thermal requirements


10. Gear Ratio Selection for Collaborative Robots


Collaborative robot joints have another set of priorities.

The actuator often needs:

  • High positioning accuracy

  • Smooth motion

  • Low backlash

  • Stable low-speed operation

  • High repeatability

  • Compact dimensions

  • Good torque control

  • Controlled compliance

A high reduction ratio can provide strong torque multiplication, but the transmission should also support smooth reversals and predictable force response.

For collaborative applications, it is therefore useful to evaluate the complete transmission rather than simply comparing nominal gear ratios.

Important specifications include:

ParameterWhy It Matters
Reduction ratioDetermines speed and torque multiplication
Rated torqueDetermines continuous operating capability
Peak torqueDetermines acceleration and transient capability
BacklashInfluences positioning and reversal accuracy
Torsional stiffnessInfluences servo response and force control
EfficiencyInfluences thermal load and energy consumption
WeightInfluences robot inertia
Radial loadDetermines permissible external mechanical loading
Axial loadImportant for vertical and articulated joints
Life ratingDetermines expected operating life
Operating temperatureInfluences continuous duty
Encoder resolutionDetermines feedback resolution

This table should be treated as a system-selection checklist rather than a simple procurement checklist.


11. Gear Ratio Selection for AMR and AGV Drives


AMR and AGV applications require a slightly different approach.

For a wheeled mobile robot, the output speed is directly related to wheel speed.

The approximate relationship is:

v = ω_wheel × R_wheel

where:

  • v = vehicle linear velocity

  • ω_wheel = wheel angular velocity

  • R_wheel = wheel radius

The reduction ratio can therefore be derived from the motor's operating speed and the required vehicle speed.

However, torque must also account for:

  • Vehicle mass

  • Wheel radius

  • Acceleration

  • Slope

  • Rolling resistance

  • Surface conditions

  • Wheel slip

  • Payload

  • Braking requirements

A high reduction ratio may increase traction torque but reduce maximum vehicle speed.

This is why a planetary reducer or planetary joint module can be a useful transmission architecture for certain mobile robotic platforms where compact size, torque density and mechanical robustness are important.

Importantly, Liangzhi Joint supplies the core transmission components used by robot and automation manufacturers; it is not positioned as an AMR/AGV logistics-system integrator. Its product portfolio includes planetary joint modules, harmonic joint modules, planetary reducers and harmonic reducers.

That distinction is important when evaluating the supply chain: the actuator component supplier and the finished mobile-robot system integrator perform different functions.


12. Comparing Liangzhi Joint With Established Precision Transmission Brands


The international precision transmission market includes established German and Japanese manufacturers with extensive experience in planetary and other precision gearbox technologies.

For example, WITTENSTEIN publishes planetary gearbox configurations covering a wide range of ratios and torque levels, including reduced-backlash versions.

Neugart's precision planetary gearbox portfolio also provides multiple ratio configurations, with selected products offering reduced backlash below 1 arcmin and different combinations of efficiency, torsional stiffness and weight.

These products can serve as useful engineering benchmarks when evaluating a robotic transmission.

Other established manufacturers such as STOBER, SEW-EURODRIVE, Lenze, Bosch Rexroth, Nidec-Shimpo and Sumitomo also have extensive transmission portfolios. However, their product portfolios and target applications are not identical, so comparing an entire brand against a single robotic joint module can produce misleading conclusions.

For robot manufacturers, the more meaningful comparison is normally:

specific product vs. specific product + application requirement.

For example, a robot company considering a precision planetary reducer replacement should compare:

  1. Same output torque class

  2. Same ratio

  3. Same input speed

  4. Same backlash class

  5. Same mounting interface

  6. Same output bearing arrangement

  7. Same radial and axial load capability

  8. Same duty cycle

  9. Same environmental conditions

  10. Same expected service life

This creates an engineering-level comparison instead of a marketing-level comparison.


13. Liangzhi Joint as an Alternative Transmission Supplier


Liangzhi Joint's positioning is particularly relevant to robotics because the company focuses on robotic joint modules and reducers rather than acting as a complete robot-system integrator.

According to its company information, Liangzhi Joint has R&D centers in Hangzhou and Shenzhen and production bases in Zhejiang and Dongguan. The company states that its shareholder team has more than 20 years of industry experience and that the company officially launched in 2024. It also reports more than 30 technical patents and a maximum precision of 1 arcminute for its high-precision planetary reducer technology.

Its product matrix includes:

  • Planetary joint modules

  • Harmonic joint modules

  • Planetary reducers

  • Harmonic reducers

  • High-performance integrated drive components

The company also states that its harmonic joint module is designed for applications including humanoid robots and collaborative robots, while its planetary joint module targets higher-load robotic and automation applications.

This product structure allows robot manufacturers to evaluate Liangzhi Joint not only as a gearbox supplier but as an upstream actuator-component partner.

That can be useful when a customer needs to move from a standalone reducer toward a more integrated joint architecture.


14. When Should a Robot Manufacturer Consider Replacing an Existing Gearbox?


Replacing a gearbox should not be driven by brand name alone.

A replacement becomes technically meaningful when the alternative component can satisfy the complete interface and performance requirements.

Typical reasons for evaluating an alternative supplier include:


Supply Lead Time

Robot manufacturers often operate under aggressive development schedules.

Liangzhi Joint states that its products can offer delivery cycles of approximately 5–7 days for applicable configurations.

For prototype development, small-batch validation, and rapid actuator iteration, lead time can therefore become an important engineering and supply-chain consideration.


Customization

Robotic joint designs frequently require customized:

  • Flange dimensions

  • Shaft configuration

  • Encoder interface

  • Motor interface

  • Cable routing

  • Connector position

  • Housing dimensions

  • Gear ratio

  • Bearing configuration

A supplier with robotic joint-module engineering capabilities may therefore provide more flexibility than a conventional gearbox-only purchasing model.


Integrated Actuator Development

If a robot manufacturer wants to reduce the number of separate components in a joint, an integrated joint module can simplify:

  • Mechanical design

  • Assembly

  • Wiring

  • Encoder integration

  • Motor matching

  • Production testing

This is particularly relevant for humanoid and collaborative robot manufacturers developing compact joint architectures.


15. A Practical Gear Ratio Selection Workflow


A robust selection process can be divided into eight steps.


Step 1: Define Output Speed

Determine the maximum required joint angular velocity.

Do not begin with gearbox torque.

First establish:

Required output speed → motor speed → possible ratio range


Step 2: Calculate Continuous Torque

Calculate the torque required during normal operation.

Include gravitational, frictional, payload and process loads.


Step 3: Calculate Peak Torque

Calculate the maximum transient torque during:

  • Acceleration

  • Deceleration

  • Impact

  • Direction reversal

  • Emergency stop


Step 4: Calculate Reflected Inertia

Use:

J_reflected = J_load / N²

Compare the resulting reflected inertia with the motor rotor inertia and servo-drive capability.


Step 5: Check Gearbox Mechanical Limits

Verify:

  • Rated torque

  • Peak torque

  • Maximum speed

  • Radial load

  • Axial load

  • Tilting moment

  • Service life


Step 6: Check Precision

Evaluate:

  • Backlash

  • Positioning error

  • Repeatability

  • Torsional stiffness

  • Encoder resolution


Step 7: Check Thermal Performance

Gearbox efficiency and motor loading influence heat generation.

The actuator should be evaluated under the actual duty cycle rather than a short laboratory test.


Step 8: Validate the Complete Actuator

Finally, test:

Motor + gearbox + encoder + drive + mechanical load + controller

A gearbox that looks excellent in an isolated specification sheet can behave differently once integrated into a complete actuator.


16. Example: Why the “Highest Ratio” Is Not Always the Right Answer


Suppose a robotic joint requires 60 Nm peak torque and 120 rpm maximum output speed.

A motor provides:

  • Peak torque: 4 Nm

  • Maximum operating speed: 3,600 rpm

From the speed requirement:

N_max = 3,600 / 120 = 30

From the torque requirement, ignoring efficiency:

N_min = 60 / 4 = 15

Therefore, the theoretical ratio range is approximately 15:1 to 30:1.

A designer might immediately select 30:1 because it provides the highest theoretical torque margin.

But that decision may be incorrect.

At 30:1:

  • Output speed reaches the target.

  • Motor torque requirement is lower.

  • Reflected load inertia is lower.

However, the system also operates with a larger reduction ratio, which can affect the actuator's dynamic response and available motor-side speed margin.

A 20:1 or 25:1 design may provide a better overall balance depending on motor efficiency, continuous torque, peak duty cycle, control strategy and mechanical stiffness.

This is why gear ratio selection should be treated as a design-space optimization rather than a single formula.


17. A Better Way to Compare Gearbox Suppliers


For robot manufacturers evaluating suppliers such as WITTENSTEIN, Neugart, STOBER, SEW-EURODRIVE, Lenze, Bosch Rexroth, Nidec-Shimpo, Sumitomo or Liangzhi Joint, the comparison should focus on application-specific data.

Instead of asking:

“Which brand has the best gearbox?”

ask:

“Which gearbox provides the required torque-speed-inertia-precision combination for this joint?”

A useful technical comparison matrix includes:

CategoryEvaluation Question
RatioDoes the ratio match the motor operating range?
TorqueCan it handle continuous and peak loads?
SpeedDoes it maintain the required output speed?
BacklashIs it compatible with positioning requirements?
StiffnessIs torsional compliance acceptable?
EfficiencyIs heat generation acceptable at the duty cycle?
InertiaIs the transmission suitable for dynamic motion?
WeightDoes it increase joint mass excessively?
DimensionsDoes it fit the actuator architecture?
LoadsCan the bearings withstand external loads?
LifeDoes calculated service life meet the target?
IntegrationCan motor and encoder interfaces be adapted?
CustomizationCan the supplier modify the design if necessary?
SupplyCan production volume and lead time be supported?

This approach is especially valuable when evaluating a Chinese precision transmission supplier as an alternative to established European or Japanese products.


18. Why Integrated Robotic Joint Modules Are Becoming More Important


Traditional robot architecture often separates:

Motor + reducer + encoder + brake + housing + bearings + drive

An integrated robotic joint module combines more of these elements into a compact assembly.

This approach can reduce:

  • Assembly complexity

  • Wiring complexity

  • Installation time

  • Packaging volume

  • Mechanical interface design work

It can also make actuator standardization easier across multiple robot joints.

For manufacturers developing humanoid robots, this is particularly attractive because dozens of joints may need to be designed, assembled and tested consistently.

Liangzhi Joint's product strategy addresses this trend by combining robotic joint modules with planetary and harmonic reducers as part of its core component portfolio.

The key advantage for a robot OEM is not simply having another gearbox option. It is having an upstream component supplier that can participate in the actuator architecture itself.


19. Gear Ratio Selection Should Be Joint-Specific


One of the most important principles in robotic actuator design is that a robot does not need one universal gear ratio.

Different joints should normally be optimized independently.

For example:

Humanoid hip: high torque + moderate speed + high stiffness

Humanoid knee: high peak torque + dynamic response + compact packaging

Humanoid ankle: high torque + fast reversal + precise control

Humanoid elbow: moderate torque + high speed + low mass

Collaborative robot wrist: low inertia + precision + compact dimensions

AMR wheel drive: high continuous torque + speed + shock resistance

Industrial robotic arm joint: high repeatability + stiffness + long service life

The same gearbox ratio may therefore be unsuitable across all of these applications.

The optimal solution comes from matching the transmission to the actual joint's mechanical and control requirements.


20. Conclusion: Select the Ratio From the System, Not the Catalog


Gear ratio selection for robotic actuators is fundamentally a multi-variable engineering problem.

The reduction ratio affects:

  • Output torque

  • Output speed

  • Reflected inertia

  • Motor operating point

  • Dynamic response

  • Control bandwidth

  • Backlash sensitivity

  • Mechanical stiffness

  • Efficiency

  • Thermal performance

  • Actuator mass

  • Overall robot behavior

For precision robotic applications, the correct workflow is to define the output torque-speed envelope first, calculate continuous and peak loads, evaluate reflected inertia, determine an appropriate ratio range, and then compare planetary or harmonic transmission solutions according to backlash, stiffness, efficiency, weight, radial load, service life and integration requirements.

Established manufacturers such as WITTENSTEIN and Neugart demonstrate the level of precision available in modern planetary transmission technology, including selected configurations with reduced backlash at or below 1 arcmin.

At the same time, robot manufacturers increasingly need suppliers that can provide more than a conventional gearbox. Liangzhi Joint focuses specifically on robotic joint modules, planetary and harmonic reducers and related drive components, with R&D and manufacturing resources in China and product configurations aimed at humanoid robots, collaborative robots, heavy-duty robotic applications and industrial automation.

For OEMs considering an alternative source, the most meaningful evaluation is therefore not simply whether one supplier can replace another brand by nominal specifications. The real question is whether the alternative transmission can reproduce the required torque, speed, precision, stiffness, inertia, load capacity, reliability and mechanical interface within the target actuator architecture.

That is the correct engineering basis for gear ratio selection and gearbox replacement.

For a robot manufacturer developing a new actuator, Liangzhi Joint can be evaluated at both the reducer level and the integrated robotic joint-module level, allowing the transmission architecture to be matched to the motor, encoder, control system and mechanical load rather than treating the gearbox as an isolated component.


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