Examples of 'integrable systems' in a sentence

Meaning of "integrable systems"

integrable systems: A mathematical concept in which differential equations can be solved explicitly using certain techniques. This term is commonly used in the field of mathematics and physics to describe systems with well-behaved solutions

How to use "integrable systems" in a sentence

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integrable systems
There is also a notion of quantum integrable systems.
Integrable systems and the chaotic spectral decomposition.
Verdier later worked on the theory of integrable systems.
Integrable systems are also discussed.
Her research concerns integrable systems.
They are integrable systems whose all components except one are periodic with the same period.
Symplectic and spectral theory of semitoric integrable systems.
His research is in the fields of integrable systems and quantum groups.
Such systems of integrable differential equations are called integrable systems.
Or is there a smooth crossover between integrable systems and fully non-integrable systems?
The generalized Euler line makes other appearances in the theory of integrable systems.
The central model in the theory of yb integrable systems is the six vertex model.
In both physics and mathematics, people have spent entire careers looking for new integrable systems.
Mathematical physics ( in particular integrable systems and quantum groups ).
Abstract, Inverse scattering is the most powerful tool in theory of integrable systems.

See also

He pioneered the investigation of quantum integrable systems with boundaries.
He works on supersymmetric gauge theory, string theory and integrable systems.
Some applications to integrable systems.
They are an important tool in soliton theory and integrable systems.
Introduction to classical integrable systems.
He is mainly interested in random matrices, random geometry, integrable systems or enumerative geometry.
He has made seminal contributions to gauge theories, supersymmetry, integrable systems and quantum information.
Abstract, In this thesis, we will discuss quantum integrable systems and spin chains.
Deformation of Onsager algebra and integrable systems ( LMPT ).

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