A novel recipe for exactly solving in finite terms a class of special differential Riccati equations is reported. Our procedure is entirely based on a successful resolution strategy quite recently applied to quantum dynamical time-dependent SU(2) problems. The general integral of exemplary differential Riccati equations, not previously considered in the specialized literature, is explicitly determined to illustrate both mathematical usefulness and easiness of applicability of our proposed treatment. The possibility of exploiting the general integral of a given differential Riccati equation to solve an SU(2) quantum dynamical problem, is succinctly pointed out
We propose a direct method for solving the general Riccati equation y′=f(x)+g(x)y+h(x)y2. We first r...
Methods for the approximate numerical integration of the time dependent Schrodinger equation with gi...
An exact analytical treatment of the dynamical problem for time-dependent 2×2 pseudo-Hermitian su(1,...
A novel recipe for exactly solving in finite terms a class of special differential Riccati equations...
Abstract. The method presented in this study is an alternative approach in solving potential problem...
The time-evolution of the maximum and the width of exact analytic wave packet (WP) solutions of the ...
this article to L.J. Boya on the occasion of his 60 birthday. I am privileged to have had scientific...
This book provides a unique survey displaying the power of Riccati equations to describe reversible ...
The Exp-function method with the aid of the symbolic computational system is used for constructing g...
We consider the Ricatti equation in the context of population dynamics, quantum scattering and a mor...
The factorization method of the Hamiltonian in quantum mechanics is used to solve a particular type ...
Abstract. Here ordinary differential equations of third and higher order are considered; in partic-u...
The factorization method of the Hamiltonian in Quantum Mechanics involves to solve a particular type...
Here ordinary differential equations of third and higher order are considered; in particular, a clas...
WOS: 000272918400007The factorization method of the Hamiltonian in quantum mechanics is used to solv...
We propose a direct method for solving the general Riccati equation y′=f(x)+g(x)y+h(x)y2. We first r...
Methods for the approximate numerical integration of the time dependent Schrodinger equation with gi...
An exact analytical treatment of the dynamical problem for time-dependent 2×2 pseudo-Hermitian su(1,...
A novel recipe for exactly solving in finite terms a class of special differential Riccati equations...
Abstract. The method presented in this study is an alternative approach in solving potential problem...
The time-evolution of the maximum and the width of exact analytic wave packet (WP) solutions of the ...
this article to L.J. Boya on the occasion of his 60 birthday. I am privileged to have had scientific...
This book provides a unique survey displaying the power of Riccati equations to describe reversible ...
The Exp-function method with the aid of the symbolic computational system is used for constructing g...
We consider the Ricatti equation in the context of population dynamics, quantum scattering and a mor...
The factorization method of the Hamiltonian in quantum mechanics is used to solve a particular type ...
Abstract. Here ordinary differential equations of third and higher order are considered; in partic-u...
The factorization method of the Hamiltonian in Quantum Mechanics involves to solve a particular type...
Here ordinary differential equations of third and higher order are considered; in particular, a clas...
WOS: 000272918400007The factorization method of the Hamiltonian in quantum mechanics is used to solv...
We propose a direct method for solving the general Riccati equation y′=f(x)+g(x)y+h(x)y2. We first r...
Methods for the approximate numerical integration of the time dependent Schrodinger equation with gi...
An exact analytical treatment of the dynamical problem for time-dependent 2×2 pseudo-Hermitian su(1,...