Quantum mechanics provides approximate methods like perturbation and Variation methods to solve the one electron or many electron systems. The variation method is employed to solve the problem of particle in one dimensional potential well. The exact value of ground state energy (GSE) of particle in –D potential well and form of normalized wave function was calculated. The suitable trial wavefunctions are decided after some cumbersome calculations. Starting with these trail wavefunctions the expressions for expectation values of Hamiltonian () are obtained. The computer programs are designed to solve the tedious integrals in the expressions for Hamiltonian. The GSE of each trail wavefunction and values of variational parameter ( are obtained...
We will explore applications of computational methods in solving selected quantum mechanical problem...
We present details of a new solution method for the bound energy states of a quantum particle in a o...
A method is implemented wherein numerical approximations to the ground and first few excited states ...
Quantum mechanics provides approximate methods like perturbation and Variation methods to solve the ...
Variational methods in quantum mechanics are customarily presented as invaluable techniques to find ...
A form of variational method for calculating the ground state energy of a quantum mechanical system ...
The energy states of a quantum mechanical system are one of the most important factors governing its...
In this thesis a method for doing approximate calculations of the ground state of quantum mechanical...
Treball Final de Grau en Química. Codi: QU0943. Curs: 2015/2016In this project we will apply the va...
SOLVING THE SCHRODINGER EQUATION USING FUNDAMENTAL NUMERICAL PROCEDURES. A combination of the variat...
Variational algorithms are promising candidates to be implemented on near-term quantum computers. In...
We present and analyze large-scale simulation results of a hybrid quantum-classical variational meth...
In this work, the effects of quantum confinement on the ground state energy of a correlated electron...
We present and analyze large-scale simulation results of a hybrid quantum-classical variational meth...
The energy of the first excited state of the helium atom has been investigated theoretically and by ...
We will explore applications of computational methods in solving selected quantum mechanical problem...
We present details of a new solution method for the bound energy states of a quantum particle in a o...
A method is implemented wherein numerical approximations to the ground and first few excited states ...
Quantum mechanics provides approximate methods like perturbation and Variation methods to solve the ...
Variational methods in quantum mechanics are customarily presented as invaluable techniques to find ...
A form of variational method for calculating the ground state energy of a quantum mechanical system ...
The energy states of a quantum mechanical system are one of the most important factors governing its...
In this thesis a method for doing approximate calculations of the ground state of quantum mechanical...
Treball Final de Grau en Química. Codi: QU0943. Curs: 2015/2016In this project we will apply the va...
SOLVING THE SCHRODINGER EQUATION USING FUNDAMENTAL NUMERICAL PROCEDURES. A combination of the variat...
Variational algorithms are promising candidates to be implemented on near-term quantum computers. In...
We present and analyze large-scale simulation results of a hybrid quantum-classical variational meth...
In this work, the effects of quantum confinement on the ground state energy of a correlated electron...
We present and analyze large-scale simulation results of a hybrid quantum-classical variational meth...
The energy of the first excited state of the helium atom has been investigated theoretically and by ...
We will explore applications of computational methods in solving selected quantum mechanical problem...
We present details of a new solution method for the bound energy states of a quantum particle in a o...
A method is implemented wherein numerical approximations to the ground and first few excited states ...