We consider different methods of calculating the (fractional) fermion number of solitons based on the heat kernel expansion. We derive a formula for the localized η function that provides a more systematic version of the derivative expansion for spectral asymmetry and compute the fermion number in a multi flavor extension of the Goldstone–Wilczek model. We also propose an improved expansion of the heat kernel that allows the tackling of the convergence issues and permits an automated computation of the coefficients
We study the heat kernel for an operator of Laplace type with a general form of the small $t$ asympt...
AbstractWe consider four-dimensional CFTs which admit a large-N expansion, and whose spectrum contai...
Sólitons são soluções clássicas de equações de campos não lineares, que possuem energia finita e den...
Producción CientíficaWe consider different methods of calculating the (fractional) fermion number of...
In this paper we exploit the algebraic structure of the soliton equations and find solutions in term...
When a soliton (such as a kink or vortex) in a condensed fermionic system moves, it produces particl...
We study the soliton modes carrying fractional quantum numbers in one-dimensional fermionic systems....
AbstractIn this paper we exploit the algebraic structure of the soliton equations and find solutions...
In this paper we exploit the algebraic structure of the soliton equations and find solutions in term...
We reconsider the Fermi-Pasta-Ulam problem from the point of view of soliton theory along the lines ...
Fermion number fractionization in quantum field theory on a finite interval is studied for a (1 + 1)...
We show that for a fermion in a bounded background potential in a finite box, eigenvalues of the tot...
The method of heat kernel expansion at finite temperature in curved space is proposed. We consider t...
In this letter the fractional fermion number of thick domain walls is computed. The analysis is achi...
We consider four-dimensional CFTs which admit a large-N expansion, and whose spectrum contains state...
We study the heat kernel for an operator of Laplace type with a general form of the small $t$ asympt...
AbstractWe consider four-dimensional CFTs which admit a large-N expansion, and whose spectrum contai...
Sólitons são soluções clássicas de equações de campos não lineares, que possuem energia finita e den...
Producción CientíficaWe consider different methods of calculating the (fractional) fermion number of...
In this paper we exploit the algebraic structure of the soliton equations and find solutions in term...
When a soliton (such as a kink or vortex) in a condensed fermionic system moves, it produces particl...
We study the soliton modes carrying fractional quantum numbers in one-dimensional fermionic systems....
AbstractIn this paper we exploit the algebraic structure of the soliton equations and find solutions...
In this paper we exploit the algebraic structure of the soliton equations and find solutions in term...
We reconsider the Fermi-Pasta-Ulam problem from the point of view of soliton theory along the lines ...
Fermion number fractionization in quantum field theory on a finite interval is studied for a (1 + 1)...
We show that for a fermion in a bounded background potential in a finite box, eigenvalues of the tot...
The method of heat kernel expansion at finite temperature in curved space is proposed. We consider t...
In this letter the fractional fermion number of thick domain walls is computed. The analysis is achi...
We consider four-dimensional CFTs which admit a large-N expansion, and whose spectrum contains state...
We study the heat kernel for an operator of Laplace type with a general form of the small $t$ asympt...
AbstractWe consider four-dimensional CFTs which admit a large-N expansion, and whose spectrum contai...
Sólitons são soluções clássicas de equações de campos não lineares, que possuem energia finita e den...