We construct nonlinear maps which realize the fermionization of bosons and the bosonization of fermions with the view of obtaining states coding naturally integers in standard or in binary basis. Specifically, with reference to spin 12 systems, we derive raising and lowering bosonic operators in terms of standard fermionic operators and vice versa. The crucial role of multiboson operators in the whole construction is emphasized
We derive the phase space particle density operator in the 'droplet' picture of bosonization in term...
The use of physical boson basis states is stressed for the calculations in the boson space. The expl...
We develop a new method for bosonizing the Fermi surface based on the formalism of the coadjoint orb...
We present a detailed derivation of the representation of one-dimensional Fermionic operators in ter...
The (1+1)-dimensional bosonization relations for fermionic mass terms are derived by choosing a spec...
Operators, refered to as k-fermion operators, that interpolate between boson and fermion operators a...
We present a bosonization procedure, which replaces fermions with generalized spin variables subject...
We introduce a unary coding of bosonic occupation states based on the famous "balls and walls" count...
Bosonization is a useful technique for studying systems of interacting fermions in low dimensions. I...
A set of operators, the so-called k-fermion operators, that interpolate between boson and fermion op...
In a series of recent papers, the author has introduced the notion of (regular) pseudo-bosons showin...
We propose a new boson expansion theory, without using the closed-algebra approximation indispensabl...
We study the physics of a rapidly rotating gas of ultracold atomic bosons, with an internal degree o...
We describe an n-dimensional (n≥2) analog of the Jordan-Wigner transformation, which maps an arbitra...
We discuss a generalization of the conventional bosonization procedure to the case of current-curren...
We derive the phase space particle density operator in the 'droplet' picture of bosonization in term...
The use of physical boson basis states is stressed for the calculations in the boson space. The expl...
We develop a new method for bosonizing the Fermi surface based on the formalism of the coadjoint orb...
We present a detailed derivation of the representation of one-dimensional Fermionic operators in ter...
The (1+1)-dimensional bosonization relations for fermionic mass terms are derived by choosing a spec...
Operators, refered to as k-fermion operators, that interpolate between boson and fermion operators a...
We present a bosonization procedure, which replaces fermions with generalized spin variables subject...
We introduce a unary coding of bosonic occupation states based on the famous "balls and walls" count...
Bosonization is a useful technique for studying systems of interacting fermions in low dimensions. I...
A set of operators, the so-called k-fermion operators, that interpolate between boson and fermion op...
In a series of recent papers, the author has introduced the notion of (regular) pseudo-bosons showin...
We propose a new boson expansion theory, without using the closed-algebra approximation indispensabl...
We study the physics of a rapidly rotating gas of ultracold atomic bosons, with an internal degree o...
We describe an n-dimensional (n≥2) analog of the Jordan-Wigner transformation, which maps an arbitra...
We discuss a generalization of the conventional bosonization procedure to the case of current-curren...
We derive the phase space particle density operator in the 'droplet' picture of bosonization in term...
The use of physical boson basis states is stressed for the calculations in the boson space. The expl...
We develop a new method for bosonizing the Fermi surface based on the formalism of the coadjoint orb...