In quantum theory, any Hamiltonian describing a physical system is mathematically represented by a self-adjoint linear operator to ensure the reality of the associated observables. In an attempt to extend quantum mechanics into the complex domain, it was realized few years ago that certain non-Hermitian parity-time (PT) symmetric Hamiltonians can exhibit an entirely real spectrum. Much of the reported progress has been remained theoretical, and therefore hasn\u27t led to a viable experimental proposal for which non Hermitian quantum effects could be observed in laboratory experiments. Quite recently however, it was suggested that the concept of PT -symmetry could be physically realized within the framework of classical optics. This proposal...
In the past decade, the concept of parity-time (PT ) symmetry, originally introduced in non-Hermitia...
In 1998, Bender and Boettcher found that a wide class of Hamiltonians, even though non-Hermitian, ca...
In 1998, Bender and Boettcher found that a wide class of Hamiltonians, even though non-Hermitian, ca...
In quantum theory, any Hamiltonian describing a physical system is mathematically represented by a s...
In quantum theory, any Hamiltonian describing a physical system is mathematically represented by a s...
In quantum theory, any Hamiltonian describing a physical system is mathematically represented by a s...
Abstract In quantum theory, any Hamiltonian describing a physical system is mathemat-ically represen...
One of the fundamental axioms of quantum mechanics is associated with the Hermiticity of physical ob...
One of the fundamental axioms of quantum mechanics is associated with the Hermiticity of physical ob...
One of the fundamental axioms of quantum mechanics is associated with the Hermiticity of physical ob...
One of the fundamental axioms of quantum mechanics is associated with the Hermiticity of physical ob...
In the past decade, the concept of parity-time $(\mathcal{PT})$ symmetry, originally introduced in ...
In the past decade, the concept of parity-time (PT ) symmetry, originally introduced in non-Hermitia...
In the past decade, the concept of parity-time (PT ) symmetry, originally introduced in non-Hermitia...
In the past decade, the concept of parity-time (PT ) symmetry, originally introduced in non-Hermitia...
In the past decade, the concept of parity-time (PT ) symmetry, originally introduced in non-Hermitia...
In 1998, Bender and Boettcher found that a wide class of Hamiltonians, even though non-Hermitian, ca...
In 1998, Bender and Boettcher found that a wide class of Hamiltonians, even though non-Hermitian, ca...
In quantum theory, any Hamiltonian describing a physical system is mathematically represented by a s...
In quantum theory, any Hamiltonian describing a physical system is mathematically represented by a s...
In quantum theory, any Hamiltonian describing a physical system is mathematically represented by a s...
Abstract In quantum theory, any Hamiltonian describing a physical system is mathemat-ically represen...
One of the fundamental axioms of quantum mechanics is associated with the Hermiticity of physical ob...
One of the fundamental axioms of quantum mechanics is associated with the Hermiticity of physical ob...
One of the fundamental axioms of quantum mechanics is associated with the Hermiticity of physical ob...
One of the fundamental axioms of quantum mechanics is associated with the Hermiticity of physical ob...
In the past decade, the concept of parity-time $(\mathcal{PT})$ symmetry, originally introduced in ...
In the past decade, the concept of parity-time (PT ) symmetry, originally introduced in non-Hermitia...
In the past decade, the concept of parity-time (PT ) symmetry, originally introduced in non-Hermitia...
In the past decade, the concept of parity-time (PT ) symmetry, originally introduced in non-Hermitia...
In the past decade, the concept of parity-time (PT ) symmetry, originally introduced in non-Hermitia...
In 1998, Bender and Boettcher found that a wide class of Hamiltonians, even though non-Hermitian, ca...
In 1998, Bender and Boettcher found that a wide class of Hamiltonians, even though non-Hermitian, ca...