Parametric modeling is a design approach used in fields like engineering, architecture, and computer graphics. This process involves defining a model’s parameters and relationships between them to create a design that can be easily modified and adapted.
3D parametric modeling is a computer-aided design (CAD) technique that involves creating 3D models using parameters, relationships, and constraints. It allows designers and engineers to build and manipulate 3D objects while maintaining control over various design parameters.
Defining parameters: Parameters are used to represent dimensions, angles, or other design features. For example, you might define the length, width, height, and various angles of the object as parameters. These parameters can be given values, formulas, or relationships to each other.
Adding constraints: Constraints are rules or relationships that define how certain parts of the model are related. Common constraints include geometric, dimensional, and assembly constraints. These constraints ensure that the model maintains its shape and relationships as you make changes.
Relating features: Features in 3D models can be related to each other through parametric relationships. For example, you can specify that the height of an object is equal to double its width. If you change the width, the height parameter will automatically adjust to maintain the relationship.
Parametric modeling allows designers to create models that are highly flexible and modifiable. This can be useful in design processes where designers make frequent changes that could have a substantial impact on the final design.
This approach is conducive for iterative design, allowing designers to explore multiple design variations. Parametric modeling can help designers refine and optimize a 3D model over time.
Parametric modeling can also streamline and automate numerous tasks, which helps improve designer’s efficiency and accuracy so you can focus on creativity and problem-solving.
3D parametric modeling is widely used in various industries due to its flexibility, efficiency, and ability to create complex and adaptable 3D models. Here are some common applications you might come across:
1. Product design and manufacturing
2. Architecture
3. Aerospace
4. Automotive
5. Electrical engineering
6. Industrial equipment design
7. Gaming and entertainment
8. Art
These are some of the most used applications of parametric modeling, though as creative designers are continually finding new ways to make the most of technology, this list will definitely keep growing.
Some major limitations of parametric 3D modeling include the high learning curve that comes with the process. To take advantage of all the benefits parametric modeling can offer, a designer needs a strong understanding of parametric relationships and constraints and understand how to employ them effectively.
While establishing relationships and constraints can facilitate a design, it can also limit creativity and design freedom. A complex model with numerous relationships could become difficult to manage as well.
Finally, designers may find accessibility as a limitation to consider. In the end, there are design tasks that might not be suitable for the parametric modeling approach.
3D parametric modeling enables the creation of complex 3D objects through parameters. It is a versatile and powerful tool that can be used in many fields to design, visualize, and analyze a wide range of models and structures.
If you want to explore a new approach to 3D modeling, we invite you to explore our 3D-modeling solution: Adobe Substance 3D Modeler. Modeler is a voxel-based approach to 3D design, which fully automates topology and UV unwrapping at export.
Parametric 3D modeling involves creating models by defining parameters, relationships, and constraints. These parameters can control the size, shape, and behavior of a model.
Non-parametric modeling is highly flexible and typically allows for more freeform and artistic expression. A model is created by directly manipulating vertices, edges, and faces without relying on explicit parameters.
