Based on the decomposition of U(1) gauge potential theory and the $\phi$-mapping topological current theory, the three-dimensional knot invariant and a four-dimensional new topological invariant are discussed in the U(1) gauge field
We consider a pure U(1) quantum gauge field theory on a general Riemannian compact four manifold. We...
By using $\phi$ -mapping method, we discuss the topological structure of the self-duality solution i...
We promote the usual QCD θ-parameter to a field and interpret it as the phase of the quark condensat...
Topological properties of quantum system is directly associated with the wave function. Based on the...
AbstractIt is shown that the SO(3) gauge field configurations can be completely characterised by cer...
It is shown that the SO(3) gauge field configurations can be completely characterised by certain gau...
A novel U(1) topological gauge field theory for topological defects in liquid crystals is constructe...
A topological flux function is introduced to quantify the topology of magnetic braids: non-zero line...
A topological flux function is introduced to quantify the topology of magnetic braids: non-zero line...
We investigate the phase diagram of the compact U(1) lattice gauge theory in four dimensions using a...
The Thesis studies the inner geometric structures of gauge fields and topological excitations in a v...
Euclidean solutions to the classical Yang-Mills equations (instantons, merons, etc.) are important f...
An elementary introduction to knot theory and its link to quantum field theory is presented with an ...
In this contribution we revisit the lattice discretization of the topological charge for abelian lat...
We construct two M-Theory models and relate them to each other through a series of dualities. In doi...
We consider a pure U(1) quantum gauge field theory on a general Riemannian compact four manifold. We...
By using $\phi$ -mapping method, we discuss the topological structure of the self-duality solution i...
We promote the usual QCD θ-parameter to a field and interpret it as the phase of the quark condensat...
Topological properties of quantum system is directly associated with the wave function. Based on the...
AbstractIt is shown that the SO(3) gauge field configurations can be completely characterised by cer...
It is shown that the SO(3) gauge field configurations can be completely characterised by certain gau...
A novel U(1) topological gauge field theory for topological defects in liquid crystals is constructe...
A topological flux function is introduced to quantify the topology of magnetic braids: non-zero line...
A topological flux function is introduced to quantify the topology of magnetic braids: non-zero line...
We investigate the phase diagram of the compact U(1) lattice gauge theory in four dimensions using a...
The Thesis studies the inner geometric structures of gauge fields and topological excitations in a v...
Euclidean solutions to the classical Yang-Mills equations (instantons, merons, etc.) are important f...
An elementary introduction to knot theory and its link to quantum field theory is presented with an ...
In this contribution we revisit the lattice discretization of the topological charge for abelian lat...
We construct two M-Theory models and relate them to each other through a series of dualities. In doi...
We consider a pure U(1) quantum gauge field theory on a general Riemannian compact four manifold. We...
By using $\phi$ -mapping method, we discuss the topological structure of the self-duality solution i...
We promote the usual QCD θ-parameter to a field and interpret it as the phase of the quark condensat...
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