Examples of 'yang-mills' in a sentence
Meaning of "yang-mills"
yang-mills (noun) - a mathematical concept in quantum field theory that describes the interaction between elementary particles. This phrase is used in the field of theoretical physics to explain the forces and interactions between particles at a fundamental level
How to use "yang-mills" in a sentence
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yang-mills
Floer homology groups in Yang-Mills theory.
The Yang-Mills existence and mass gap problem.
A new class of solutions of Yang-Mills equations.
Hermitian Yang-Mills connection and stable vector bundles.
Renormalization of quantum Yang-Mills theories in.
Renormalization of Yang-Mills theory is a major achievement of twentieth century physics.
Multiple meron solutions of the classical Yang-Mills equation.
It was proved in this way that Yang-Mills theory develops a mass gap on a lattice.
The construction is general and can be applied also to Yang-Mills theories.
Renormalization of Yang-Mills theory is one of the biggest achievements of twentieth century physics.
Sannino and the mass gap in Yang-Mills theory.
This implies that Yang-Mills theory is not renormalizable for dimensions greater than four.
Existence and mass gap for Yang-Mills theory.
The self-dual Yang-Mills equations arise in both gauge and classical general relativity theory.
Experiments were set up aimed at selecting out which of these Yang-Mills theories were correct.
See also
The Yang-Mills field theory replaced the classical Maxwell theory.
He is also known for research work in superstring theory and Yang-Mills theory.
Yang-Mills gauge theory and gauge gravitation theory exemplify irreducible Lagrangian field theories.
One of the most important results obtained for Yang-Mills theory is asymptotic freedom.
Consider a super Yang-Mills theory in curved 6-dimensional background.
Later, the origin of monopoles becomes clear when we start from a yang-mills theory.
Along the Yang-Mills flow.
The dynamics of such a theory are thus very different from that of ordinary Yang-Mills theory.
Hermitian Yang-Mills equations.
These critical points are characterised as solutions of the associated Euler-Lagrange equations, the Yang-Mills equations.
A method of quantizing the Yang-Mills theory is by functional methods, i.e. path integrals.
This formulation of the Lagrangian is called a Yang-Mills action.
The solutions of Yang-Mills equations which are physically interesting are called " instantons ".
A general formulation of the Hamiltonian in non-Abelian Yang-Mills theory is given.
He has further written on Yang-Mills theory, quantum information, and mirror symmetry.
The Painlevé equations are all reductions of the self dual Yang-Mills equations.
He was an expert in Yang-Mills theory and is known for the Brown-Gitler spectrum.
Einstein 's theory of General Relativity has a mathematical structure very similar to Yang-Mills theory.
This lead results about point singularities in the Yang-Mills equation and the Yang-Mills-Higgs equations.
In this thesis, we firs give interest to topological Yang-Mills.
All right . The Yang-Mills existence and mass gap problem.
The Standard Model of particle physics consists of Yang-Mills Theories.
Classical Yang-Mills field equations on Minkowski space with gaugegroup SU ( 2 ) are determined.
Amplitudes and super Yang-Mills theory.
Yang-Mills moduli space.
I twang it again, it turns into a Yang-Mills particle.
To Yang-Mills theory.
Gravitational instantons are analogous to self-dual Yang-Mills instantons.
Hermitian Yang-Mills connection and stable vector bundles [ edit ].
From the principle of stationary action, the Yang-Mills equations follow.
Yang-Mills and Faddeev-Popov ghosts.
In a first approach we use a caricature of the qgp, the n 4 super yang-mills plasma t.
The above is valid for a Yang-Mills theory with SU ( 2 ) as gauge group.
Nikolay 's research interests include different approaches in non-perturbative Yang-Mills theory.
Catren ( 2008 ) tackles the ontological implications of Yang-Mills theory by means of the fiber bundle formalism.
