Multiscale modeling or multiscale mathematics is the field of solving problems that have important features at multiple scales of time and/or space.

Multiscale modeling is often used in physical sciences to solve problems on multiple scales (e.g., spatial, temporal).

Even though multiscale problems are typically quite complicated, one main objective of multiscale modeling is to identify special classes of such problems for which it is possible to develop simplified …

May 27, 2021 · This Review provides an overview of multiscale computation methods and discusses their development for use in material design.

Jul 30, 2025 · Multiscale methods are widely used in various fields to effectively analyze complex data and gain a deeper understanding by decomposing it into multiple levels.

Strictly speaking, the term \multiscale" refers to the involvement of more than one length and/or time scale in a problem, so that the physics at play cannot be considered using a single set of governing …

The usefulness of multiscale approaches is intrinsically rooted in its ability to deal with systems’ complexity, and this makes it an indispensable tool when facing some of the most urgent social …

Aug 5, 2025 · Multiscale modeling combines computational models operating at distinct levels of detail, integrating information from various scales like atomic, molecular, cellular, and organ levels.

May 27, 2025 · Multiscale modeling is a powerful tool used to analyze and predict the behavior of complex systems that involve multiple spatial and temporal scales. It has become an essential …

To simulate a large enough system with multiple scales at the level of detail required, one has to combine models at various scale resolutions and invariably deal with different physics.