slater determinant sentence in Hindi
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- In general the Slater determinant is evaluated by the Laplace expansion.
- Each assignment corresponds to one Slater determinant, D _ i.
- Mathematically, configurations are described by Slater determinants or configuration state functions.
- An antisymmetric wave function can be mathematically described using the Slater determinant.
- Arguably, the Slater determinant is the simplest type of fermionic wave function.
- Not every fermionic wave function can be put in the form of a Slater determinant.
- The usual wave function is obtained using the Slater determinant and the identical particles theory.
- The usual wave function is obtained using the slater determinant and the identical particles theory.
- The orbitals are optimized by requiring them to minimize the energy of the respective Slater determinant.
- The Hartree Fock electronic wave function is then the Slater determinant constructed out of these orbitals.
- For an " N "-electron system, the Slater determinant is defined as
- In the same way, the use of Slater determinants ensures conformity to the Pauli principle.
- Indeed, the Slater determinant vanishes if the set { ? i } is linearly dependent.
- Mathematically, a Slater determinant is an antisymmetric tensor, also known as a wedge product.
- The resulting overall wave functions, called spin-orbitals, are written as Slater determinants.
- A single Slater determinant is used as an approximation to the electronic wavefunction in Hartree Fock theory.
- This notation means that the corresponding Slater determinants have a clear higher weight in the configuration interaction expansion.
- Within Hartree Fock theory, the wave function is approximated as a Slater determinant of spin-orbitals.
- The total wave function can then be written as a Slater determinant of these single-particle orbitals.
- This means, the \ phi taken to approximate \ psi should be a Slater determinant wave function.
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