Related Experiment Videos
Generalized graph foundation models as versatile data-driven digital twins for complex technological systems
Benjamin G Pierce1,2, Hein Htet Aung1,2, Thomas G Ciardi1,3
1Materials Data Science for Stockpile Stewardship- Center of Excellence, Case Western Reserve University, OH, USA, 44106, Cleveland, OH, USA.
Scientific Reports
|July 21, 2026
Summary
This study introduces data-driven digital twins (ddDT) and a unified pipeline for creating Foundation Models (FM). This approach offers an agile and flexible alternative to traditional physics-based digital twins for complex systems.
Area of Science:
- Engineering
- Computer Science
- Data Science
Background:
- Traditional physics-based digital twins (pbDT) are complex to build and may not capture real-world system degradation.
- pbDTs often require detailed physics knowledge and struggle with systems operating off-specification.
- Existing methods lack flexibility for diverse systems and tasks.
Purpose of the Study:
- To present a unified pipeline for constructing data-driven Foundation Models (ddDTs).
- To demonstrate the adaptability of this approach across diverse systems like solar fleets and additive manufacturing.
- To offer a flexible and agile alternative to pbDTs for real-world system assessment.
Main Methods:
- Utilized spatiotemporal graph neural networks (st-GNNs) for a flexible, data-driven modeling architecture.
- Employed a self-supervised learning approach with a reconstruction objective to train encoder modules.
- Developed a unified pipeline applicable to solar-photovoltaic fleets, direct-ink-write, and laser-powder-bed-fusion manufacturing.
Main Results:
- Successfully constructed data-driven Foundation Models for three distinct systems using a single methodology.
- Demonstrated the capability of ddDTs to implicitly capture complex physical phenomena from operational data.
- Showcased the modularity and reusability of the trained encoder as a Foundation Model.
Conclusions:
- Data-driven Foundation Models provide an agile, flexible, and unified approach to digital twin development.
- This methodology reduces the reliance on detailed physics-based modeling and facilitates faster system assessment.
- The proposed pipeline enables scientists to focus on scientific objectives rather than complex modeling intricacies.
Related Concept Videos
State Space Representation
The frequency-domain technique, commonly used in analyzing and designing feedback control systems, is effective for linear, time-invariant systems. However, it falls short when dealing with nonlinear, time-varying, and multiple-input multiple-output systems. The time-domain or state-space approach addresses these limitations by utilizing state variables to construct simultaneous, first-order differential equations, known as state equations, for an nth-order system.
Consider an RLC circuit, a...
Consider an RLC circuit, a...
Multi-input and Multi-variable systems
Cruise control systems in cars are designed as multi-input systems to maintain a driver's desired speed while compensating for external disturbances such as changes in terrain. The block diagram for a cruise control system typically includes two main inputs: the desired speed set by the driver and any external disturbances, such as the incline of the road. By adjusting the engine throttle, the system maintains the vehicle's speed as close to the desired value as possible.
In the absence of...
In the absence of...
Mechanistic Models: Overview of Compartment Models
Mechanistic models, a category encompassing both physiological and compartmental modeling, differ from empirical models' approaches to incorporating known factors about the systems being modeled. Empirical models describe data with minimal assumptions, while mechanistic models aim to provide a robust description of available data by specifying assumptions and integrating known factors about the system. Compartmental analysis is a key example of a mechanistic model in pharmacokinetics and...
Graphs of Equations in Two Variables
An equation with two variables, typically written in the form y = f(x) or Ax + By = C, describes a relationship between quantities represented by x and y. Each solution to such an equation is an ordered pair (x, y) that satisfies the equation when substituted. These pairs can be represented graphically to understand the variables' relationship visually.A common technique for constructing the graph of a two-variable equation is to create a value table. Begin by choosing several values for the...
Graphs of Functions
Graphs of functions provide a visual representation of how output values change in response to varying inputs. Each point on the graph corresponds to an ordered pair, where the x-coordinate (independent variable) determines the horizontal position and the y-coordinate (dependent variable) determines the vertical position. Linear functions like y = x give a straight line, indicating a constant rate of change.Nonlinear functions display more complex behaviors. Even power functions generate...
Relation between Mathematical Equations and Block Diagrams
In a spring-mass-damper system, the second-order differential equation describes the dynamic behavior of the system. When transformed into the Laplace domain under zero initial conditions, this equation can be effectively analyzed and manipulated. The transformation into the Laplace domain converts differential equations into algebraic equations, simplifying the process of isolating the output.