Structure

Cantilever Explicit Dynamics

Adjust Young's modulus and predict the end-time displacement field of a fixed three-dimensional cantilever using an explicit dynamics model.

Published scope

The inputs, geometry and outputs below follow the registered public case. Published verification applies only to the stated conditions. Service availability requires a live request.

Explicit Dynamics Direct Parametric MLP Ensemble

A fixed three-dimensional cantilever undergoes a time-dependent structural load, with explicit time integration resolving displacement from 0 to 0.2 seconds.

Select Young's modulus from 190 to 220 GPa to predict the three-component displacement field at 0.2 seconds. This is a simple supporting cantilever geometry with a passing frozen full-sequence Abaqus holdout.

Geometry
Fixed 3.0 x 0.4 x 0.4 cantilever
Geometry scope
same_geometry_initial_condition_and_time_window_only

Adjustable inputs

InputRangeDefault
Young's modulus190.0 – 220.0 GPa205.0

Output fields

Registered verification

registered_status
passed
registered_reference
Independent Abaqus same-point holdout over the full 0.0-0.2 s sequence
registered_parameters
youngs_modulus_gpa: 205.0
holdout_metrics
RMSE: 0.00839497; Normalized RMSE: 0.36136; Relative L2: 0.0481751; Correlation: 0.998856
thresholds
max_rmse: 1; rmse_gate_metric: normalized_rmse; max_relative_l2: 0.05; min_correlation: 0.95
summary
The native ensemble passed the frozen independent full-sequence holdout. The Web view displays the registered end time only.

Recorded workflow evidence

Project opening
PASS
Save and reopen
PASS
Training
NOT_RUN
Prediction
NOT_RUN
Independent accuracy
RETAINED_EXISTING_EVIDENCE_NOT_RECOMPUTED
Portable validation
PASS

These are recorded checks; they do not establish live service availability or accuracy for every new request.

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