Add to ORKGNon-commutative harmonic oscillators and Fuchsian ordinary differential operators HIROYUKI OCHIAI $( $ $)
This volume describes the spectral theory of the Weyl quantization of systems of polynomials in phas...
Oscillation and nonoscillation theorems for a class of fourth order differential equations with devi...
This volume describes the spectral theory of the Weyl quantization of systems of polynomials in phas...
Abstract. In this paper we analyzed the Dirac equation using the non-commutative harmonic oscillator...
It is shown in first order perturbation theory that anharmonic oscillators in non-commutative space ...
This paper is mainly meant to be a survey on the state-of-the-art of the understanding we have of a ...
The multiplicity of the lowest eigenvalue E of the so-called non-commutative harmonic oscillator Q(a...
We adapt ideas coming from Quantum Mechanics to develop a non-commutative strategy for the analysis ...
The book is a rapid pseudodifferential introduction to the spectral theory of certain systems (ellip...
This thesis is about noncommutative harmonic analysis, and generalization of phase correlation to th...
none1noWe study here various expansions and approximations of the spectrum of non-commutative harmon...
The family of metric operators, constructed by Musumbu et al (2007 J. Phys. A: Math. Theor. 40 F75),...
The study deals with linear ordinary differential equations. The work is aimed at studying the topol...
Harmonic oscillator in noncommutative two dimensional lattice are investigated. Using the properties...
summary:A sufficient condition for the nonoscillation of nonlinear systems of differential equations...
This volume describes the spectral theory of the Weyl quantization of systems of polynomials in phas...
Oscillation and nonoscillation theorems for a class of fourth order differential equations with devi...
This volume describes the spectral theory of the Weyl quantization of systems of polynomials in phas...
Abstract. In this paper we analyzed the Dirac equation using the non-commutative harmonic oscillator...
It is shown in first order perturbation theory that anharmonic oscillators in non-commutative space ...
This paper is mainly meant to be a survey on the state-of-the-art of the understanding we have of a ...
The multiplicity of the lowest eigenvalue E of the so-called non-commutative harmonic oscillator Q(a...
We adapt ideas coming from Quantum Mechanics to develop a non-commutative strategy for the analysis ...
The book is a rapid pseudodifferential introduction to the spectral theory of certain systems (ellip...
This thesis is about noncommutative harmonic analysis, and generalization of phase correlation to th...
none1noWe study here various expansions and approximations of the spectrum of non-commutative harmon...
The family of metric operators, constructed by Musumbu et al (2007 J. Phys. A: Math. Theor. 40 F75),...
The study deals with linear ordinary differential equations. The work is aimed at studying the topol...
Harmonic oscillator in noncommutative two dimensional lattice are investigated. Using the properties...
summary:A sufficient condition for the nonoscillation of nonlinear systems of differential equations...
This volume describes the spectral theory of the Weyl quantization of systems of polynomials in phas...
Oscillation and nonoscillation theorems for a class of fourth order differential equations with devi...
This volume describes the spectral theory of the Weyl quantization of systems of polynomials in phas...